{
 "documentInfo": {
  "documentType": "https://xbrl.org/2021/xbrl-json",
  "features": {
   "xbrl:canonicalValues": true
  },
  "namespaces": {
   "ifrs-full": "http://xbrl.ifrs.org/taxonomy/2021-03-24/ifrs-full",
   "iso4217": "http://www.xbrl.org/2003/iso4217",
   "scheme": "http://standards.iso.org/iso/17442",
   "xbrl": "https://xbrl.org/2021",
   "xbrli": "http://www.xbrl.org/2003/instance"
  },
  "taxonomy": [
   "http://www.ropczyce.com.pl/xbrl/2022-12-31/rpc-2022-12-31.xsd"
  ]
 },
 "facts": {
  "A5ff87aaf8a4845f1b851cc26f621aa1a_0": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000035\">WPROWADZENIE DO ROCZNEGO SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO GRUPY KAPITA\u0141OWEJ ZM \u201eROPCZYCE\u201d ZA 2022 ROK</span><a class=\"pt-000114\" id=\"XBRLBlock__1065815713_end\"></a><h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLBlock__419885485_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__196036175_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">INFORMACJE OG\u00d3LNE</span></h4><p class=\"pt-Normalny-000000\"></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000006\" id=\"_Toc334100185\"></span><span class=\"pt-Domylnaczcionkaakapitu-000116\">I. DANE JEDNOSTKI </span><span class=\"pt-Domylnaczcionkaakapitu-000116\">DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak\"><span class=\"pt-Domylnaczcionkaakapitu-000117\"><span class=\"element-style-4\"><img alt=\"Obraz 5\" class=\"element-style-5\" src=\"data:image/png;base64,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\"/></span></span></p><p class=\"pt-DraftParagraphZnak\"><span class=\"pt-000118\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Adres zarejestrowanego biura jednostki:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock_957815803_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ul. Post\u0119pu 15c, 02-676 Warszawa</span><a class=\"pt-000114\" id=\"XBRLTextBlock_957815803_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">. </span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pa\u0144stwo rejestracji:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__264658342_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Polska</span><a class=\"pt-000114\" id=\"XBRLTextBlock__264658342_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Opis charakteru oraz podstawowego zakresu dzia\u0142alno\u015bci:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__1097149803_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiot dzia\u0142alno\u015bci ZMR S.A. obejmuje produkcj\u0119 i\u00a0sprzeda\u017c zasadowych wyrob\u00f3w ogniotrwa\u0142ych, kt\u00f3re s\u0105 niezb\u0119dnym elementem konstrukcji wy\u0142o\u017ce\u0144 piec\u00f3w i\u00a0urz\u0105dze\u0144 cieplnych pracuj\u0105cych w wysokich temperaturach, g\u0142\u00f3wnie w hutnictwie \u017celaza i stali, hutnictwie metali nie\u017celaznych i szk\u0142a, przemy\u015ble cementowo-wapienniczym, odlewniczym. Sp\u00f3\u0142ka \u015bwiadczy tak\u017ce us\u0142ugi w zakresie naw\u0119glania i ulepszania cieplnego wyrob\u00f3w oraz prowadzi prace badawczo-rozwojowe w dziedzinie zwi\u0105zanej z przedmiotem jej dzia\u0142alno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__1097149803_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Siedziba jednostki:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Ul. Post\u0119pu 15c, 02-676 Warszawa, </span><a class=\"pt-000114\" id=\"XBRLTextBlock_573942282_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Polska</span><a class=\"pt-000114\" id=\"XBRLTextBlock_573942282_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Forma prawna jednostki:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__1217373029_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka akcyjna.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__1217373029_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nazwa jednostki dominuj\u0105cej:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nazwa jednostki sprawozdawczej:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock_138112626_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span><a class=\"pt-000114\" id=\"XBRLTextBlock_138112626_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nazwa jednostki dominuj\u0105cej najwy\u017cszego szczebla:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Podstawowe miejsce prowadzenia dzia\u0142alno\u015bci:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__785696493_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowe miejsce prowadzenia dzia\u0142alno\u015bci gospodarczej sp\u00f3\u0142ki znajduje si\u0119 w Ropczycach, przy ul. Przemys\u0142owej 1.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__785696493_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000122\"></td><td class=\"pt-000123\"></td></tr><tr class=\"pt-000124\"><td class=\"pt-000125\"><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\"></span></p></td><td class=\"pt-000126\"><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\"></span></p></td></tr><tr class=\"pt-000127\"><td class=\"pt-000125\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Organ prowadz\u0105cy rejestr:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000126\"><p class=\"pt-Normalny-000129\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">S\u0104D REJONOWY DLA M.ST. WARSZAWY W\u00a0WARSZAWIE, XIII WYDZIA\u0141 GOSPODARCZY </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">KRAJOWEGO REJESTRU S\u0104DOWEGO</span></p><p class=\"pt-Normalny-000129\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000125\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Numer statystyczny REGON:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p></td><td class=\"pt-000126\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">690026060</span></p></td></tr></table></div><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka notowana jest na Gie\u0142dzie Papier\u00f3w Warto\u015bciowych w\u00a0Warszawie na rynku podstawowym w systemie</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">notowa\u0144 ci\u0105g\u0142ych i zakwalifikowana jest do przemys\u0142u materia\u0142\u00f3w budowlanych.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">II. CZAS TRWANIA GRUPY KAPITA\u0141OWEJ:</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka dominuj\u0105ca ZAK\u0141ADY MAGNEZYTOWE \u201eROPCZYCE\u201d S.A. i jednostki zale\u017cne wchodz\u0105ce w sk\u0142ad Grupy Kapita\u0142owej zosta\u0142y utworzone na czas nieoznaczony.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">III. OKRESY PREZENTOWANE</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe zawiera dane za okres od 01 stycznia 2022 roku do 31 grudnia 2022 roku. Dane por\u00f3wnawcze prezentowane s\u0105 wed\u0142ug stanu na dzie\u0144 31 grudnia 2021 roku dla skonsolidowanego sprawozdania z sytuacji finansowej, za okres od 01 stycznia 2021 roku do 31 grudnia 2021 roku dla skonsolidowanego rachunku zysk\u00f3w i strat, skonsolidowanego sprawozdania z\u00a0ca\u0142kowitych dochod\u00f3w, skonsolidowanego sprawozdania z przep\u0142yw\u00f3w pieni\u0119\u017cnych oraz sprawozdania ze zmian w\u00a0skonsolidowanym w kapitale w\u0142asnym.</span><a class=\"pt-000114\" id=\"XBRLBlock__419885485_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__196036175_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_218311266_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">IV.  SK\u0141AD ORGAN\u00d3W JEDNOSTKI DOMINUJ\u0104CEJ WED\u0141UG STANU NA DZIE\u0143 31.12.2022 R.</span></h5><p class=\"pt-Normalny-000131\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><h6 class=\"pt-Nagwek6\"><a class=\"pt-000114\" id=\"XBRLBlock__838050392_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zarz\u0105d jednostki dominuj\u0105cej</span></h6><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sk\u0142ad Zarz\u0105du jednostki dominuj\u0105cej na dzie\u0144 31.12.2022 r. oraz na dzie\u0144 zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego do publikacji, tj. na dzie\u0144  21.04.2023 przedstawia si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000134\"></td><td class=\"pt-000135\"></td><td class=\"pt-000136\"></td></tr><tr class=\"pt-000130\"><td class=\"pt-000137\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Imi\u0119 i Nazwisko:</span></p></td><td class=\"pt-000138\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000139\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pe\u0142niona funkcja:</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00d3ZEF SIWIEC</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">PREZES ZARZ\u0104DU</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">MARIAN DAR\u0141AK</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">WICEPREZES ZARZ\u0104DU DS. JAKO\u015aCI I ROZWOJU</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ROBERT DUSZKIEWICZ</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">WICEPREZES ZARZ\u0104DU DS. FINANSOWYCH</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">JERZY GDULA</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">- </span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">WICEPREZES ZARZ\u0104DU DS. HANDLOWYCH</span></p></td></tr></table></div><p class=\"pt-Normalny-000131\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000005\">\u00a0</span></p><h6 class=\"pt-Nagwek6\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany w sk\u0142adzie Zarz\u0105du jednostki dominuj\u0105cej:</span></h6><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie od 1.01.2022 r. \u2013 31.12.2022 r. oraz do dnia zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego nie nast\u0105pi\u0142y zmiany w sk\u0142adzie Zarz\u0105du jednostki dominuj\u0105cej.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__838050392_end\"></a></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><h6 class=\"pt-Nagwek6\"><a class=\"pt-000114\" id=\"_Hlk132133748\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Prokurenci w jednostce dominuj\u0105cej:</span></h6><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Funkcj\u0119 prokurenta na dzie\u0144</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> 31.12.2022 roku oraz na dzie\u0144 zatwierdzenia skonsolidowanego sprawozdania finansowego do publikacji tj. na 21.04.2023 roku pe\u0142ni:</span></p><p class=\"pt-Normalny-000146\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Maria Oboz-Lew \u2013 G\u0142\u00f3wny Ksi\u0119gowy</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000033\">\u00a0</span></p><h6 class=\"pt-Nagwek6\"><a class=\"pt-000114\" id=\"XBRLBlock__738559969_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rada Nadzorcza jednostki dominuj\u0105cej</span></h6><p class=\"pt-Normalny-000131\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sk\u0142ad Rady Nadzorczej na dzie\u0144 31.12.2022 roku oraz na dzie\u0144 zatwierdzenia skonsolidowanego sprawozdania finansowego do publikacji tj. na 21.04.2023 przedstawia si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-000148\"></td><td class=\"pt-000149\"></td><td class=\"pt-000150\"></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000152\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Roman Wenc</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewodnicz\u0105cy Rady Nadzorczej</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000152\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Les\u0142aw Wojtas</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z-ca Przewodnicz\u0105cego Rady Nadzorczej</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000155\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u0141ucja Skiba</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onek Rady Nadzorczej - Sekretarz</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000155\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grzegorz Ubysz</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onek Rady Nadzorczej</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000155\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Andrzej Pietruszy\u0144ski</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onek Rady Nadzorczej</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie od 1.01.2022 r. \u2013 31.12.2022 r. sk\u0142ad Rady Nadzorczej Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. uleg\u0142 zmianie. </span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 8 kwietnia 2022 r. Zwyczajne Walne Zgromadzenie powo\u0142a\u0142o do Rady Pana Andrzeja Pietruszy\u0144skiego, jednocze\u015bnie powo\u0142uj\u0105c ww. sk\u0142ad Rady Nadzorczej na now\u0105 kadencj\u0119. W tym samym dniu wygas\u0142 mandat </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onk\u00f3w Rady Nadzorczej poprzedniej kadencji w tym Pana Konstantego Litwinowa.</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Od dnia 31.12.2022 r. do dnia zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego nie nast\u0105pi\u0142y zmiany w sk\u0142adzie Rady Nadzorczej Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A.</span><a class=\"pt-000114\" id=\"XBRLBlock__738559969_end\"></a></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">V. BIEG\u0141Y REWIDENT</span></h5><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000156\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grant Thornton Polska P.S.A. (dawniej: Sp. z o.o. Sp.k.)</span></p><p class=\"pt-Normalny-000156\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ul. Abp. A. Baraniaka 88E</span></p><p class=\"pt-Normalny-000156\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">61-131 Pozna\u0144</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">VI. PRAWNICY</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kancelarie Prawne obs\u0142uguj\u0105ce w spos\u00f3b sta\u0142y dzia\u0142alno\u015b\u0107 operacyjn\u0105 Grupy Kapita\u0142owej:</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kancelaria Adwokacka </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Krzysztof Mi\u0105so </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ul. Krisego 6, 39-100 Ropczyce</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wypychowska i Wsp\u00f3lnicy sp.k.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ul. Kruczkowskiego 4D lok. 1</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">00-412 Warszawa</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">FKA Furtek Komosa Aleksandrowicz Sp.k.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ul. Kr\u00f3lewska 16, </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">00-103 Warszawa</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">RKKW - KWA\u015aNICKI, WR\u00d3BEL &amp; Partnerzy</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ul. Wilcza 46, </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">00-679 Warszawa</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">VII. BANKI</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ING Bank \u015al\u0105ski S.A.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Bank Gospodarstwa Krajowego </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pekao S.A.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">PKO BP S.A.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">VIII. NOTOWANIA NA RYNKU REGULOWANYM JEDNOSTKI DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-000157\"></td><td class=\"pt-000158\"></td></tr><tr class=\"pt-000130\"><td class=\"pt-000159\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Informacje og\u00f3lne:</span></p></td><td class=\"pt-000160\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000161\"><td class=\"pt-000159\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Gie\u0142da:</span></p></td><td class=\"pt-000160\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Gie\u0142da Papier\u00f3w Warto\u015bciowych w Warszawie S.A.</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ul. Ksi\u0105\u017c\u0119ca 4</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">00-498 Warszawa</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000159\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Symbol na GPW:</span></p></td><td class=\"pt-000160\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">RPC</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000159\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sektor na GPW:</span></p></td><td class=\"pt-000160\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przemys\u0142 materia\u0142\u00f3w budowlanych</span></p></td></tr><tr class=\"pt-000124\"><td class=\"pt-000159\"><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-000160\"><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000162\"><td class=\"pt-000159\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">System depozytowo \u2013 rozliczeniowy:</span></p></td><td class=\"pt-000160\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Krajowy Depozyt Papier\u00f3w Warto\u015bciowych S.A. (KDPW)</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ul. Ksi\u0105\u017c\u0119ca 4</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">00-498 Warszawa</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_218311266_end\"></a></div><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1301375516_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__3585054_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1717046012_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">IX. ZNACZ\u0104CY AKCJONARIUSZE JEDNOSTKI DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wed\u0142ug stanu na dzie\u0144 31.12.2022 r. akcjonariuszami posiadaj\u0105cymi ponad 5% g\u0142os\u00f3w na Walnym Zgromadzeniu Akcjonariuszy jednostki dominuj\u0105cej byli:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000165\"></td><td class=\"pt-000166\"></td><td class=\"pt-000167\"></td><td class=\"pt-000168\"></td><td class=\"pt-000169\"></td></tr><tr class=\"pt-000170\"><td class=\"pt-000171\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcjonariusz</span></p></td><td class=\"pt-000173\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba akcji</span></p></td><td class=\"pt-000174\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w kapitale akcyjnym</span></p></td><td class=\"pt-000175\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba g\u0142os\u00f3w </span></p></td><td class=\"pt-000175\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ZMR S.A. (akcje w\u0142asne) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>a)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>b)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>c)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozostali</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000184\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">RAZEM:</span></p></td><td class=\"pt-000185\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-000186\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td><td class=\"pt-000187\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-000187\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000188\"><span class=\"pt-000189\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">akcje w\u0142asne Sp\u00f3\u0142ki, z kt\u00f3rych prawo g\u0142osu nie jest wykonywane,</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 26.11.2018 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so oraz Pana Zbigniewa Czapka pisemnego Porozumienia dotycz\u0105cego zgodnego g\u0142osowania na Walnych Zgromadzeniach Sp\u00f3\u0142ki oraz prowadzenia trwa\u0142ej polityki wobec Sp\u00f3\u0142ki. Zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie do liczby g\u0142os\u00f3w, kt\u00f3ra spowodowa\u0142a powstanie obowi\u0105zk\u00f3w wezwaniowych po stronie podmiotu dominuj\u0105cego (a wi\u0119c po stronie cz\u0142onk\u00f3w Porozumienia), wlicza si\u0119 liczb\u0119 g\u0142os\u00f3w posiadanych przez jego podmioty zale\u017cne, a wi\u0119c tez i akcje w\u0142asne posiadane przez Sp\u00f3\u0142k\u0119. Przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie </span><span class=\"pt-Domylnaczcionkaakapitu-000190\">oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 3\u00a0776 786\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 60,33% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce.</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 10.02.2021 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so, Pana Zbigniewa Czapk\u0119 oraz Interminex Handelsgesellschaft m.b.H pisemnego Porozumienia dotycz\u0105cego nabywania akcji oraz zgodnego dzia\u0142ania w celu wycofania z obrotu na rynku regulowanym akcji Sp\u00f3\u0142ki. Bior\u0105c pod uwag\u0119 porozumienie akcjonariuszy z dnia 26.11.2018 r. i przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 5\u00a0094 102\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 81,37% og\u00f3lnej liczby g\u0142os\u00f3w w </span><a class=\"pt-000114\" id=\"OLE_LINK5\"></a><span class=\"pt-Domylnaczcionkaakapitu-000190\">Sp\u00f3\u0142ce.</span><a class=\"pt-000114\" id=\"XBRLBlock__1301375516_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__3585054_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1717046012_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__564998335_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1376868272_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__752217367_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">X. INFORMACJA O GRUPIE KAPITA\u0141OWEJ I SP\u00d3\u0141KACH ZALE\u017bNYCH</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku w sk\u0142ad Grupy Kapita\u0142owej ZM \u201eROPCZYCE\u201d wchodzi\u0142y: Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A. (dalej jako: \u201ejednostka dominuj\u0105ca\u201d, \u201eSp\u00f3\u0142ka dominuj\u0105ca\u201d lub \u201eZMR SA\u201d), oraz sp\u00f3\u0142ki: ZM Nieruchomo\u015bci Sp. z o.o., </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ropczyce ENGINEERING Sp. z o.o., ZMR North America Inc., ZMR Consulting GmbH</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> (</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dalej jako: \u201esp\u00f3\u0142ki zale\u017cne\u201d).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sp\u00f3\u0142ki Zale\u017cne:</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">02-002 Warszawa, ul. Nowogrodzka 62C</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zarejestrowana w S\u0105dzie Rejonowym dla m.st. Warszawy w Warszawie, XII Wydzia\u0142 Gospodarczy Krajowego Rejestru S\u0105dowego pod numerem KRS 0000536683.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci Sp\u00f3\u0142ki jest zarz\u0105dzanie nieruchomo\u015bciami w\u0142asnymi poprzez ich wynajem, dalsz\u0105 restrukturyzacj\u0119 i przygotowanie do ich sprzeda\u017cy, dzi\u0119ki aktywnym dzia\u0142aniom na rynku nieruchomo\u015bci.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ropczyce ENGINEERING Sp. z o.o.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">39-100 Ropczyce, ul. Przemys\u0142owa 1</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zarejestrowana w S\u0105dzie Rejonowym w Rzeszowie, XII Wydzia\u0142 Gospodarczy Krajowego Rejestru S\u0105dowego pod numerem KRS 0000780524.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci Sp\u00f3\u0142ki jest dzia\u0142alno\u015b\u0107 w zakresie in\u017cynierii i zwi\u0105zane z ni\u0105 doradztwo techniczne, specjalistyczne projektowanie, produkcja maszyn, piec\u00f3w, palenisk, palnik\u00f3w oraz szeroko rozumiana dzia\u0142alno\u015b\u0107 in\u017cynieringowa zwi\u0105zanej z ceramik\u0105 ogniotrwa\u0142\u0105 w bran\u017cach obs\u0142ugiwanych przez Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZMR North America Inc. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 The Green, STE A, Dover, DE 19901, Kent County</span></p><p class=\"pt-Normalny-000193\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zosta\u0142a zarejestrowana w Stanach Zjednoczonych Ameryki P\u0142n. (USA), na prawie stanu Delaware.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci sp\u00f3\u0142ki jest rozwijanie dzia\u0142alno\u015bci handlowej i marketingowej na rynkach Ameryki P\u00f3\u0142nocnej w zakresie wyrob\u00f3w ogniotrwa\u0142ych produkowanych przez Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk96642219\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZMR Consulting GmbH</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Gartenbaupromenade 2/6, 1010 Vienna, Austria</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk96688740\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zosta\u0142a zarejestrowana przez S\u0105d Gospodarczy w Wiedniu pod dat\u0105 18.12.2021 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Misj\u0105 sp\u00f3\u0142ki jest wsparcie dla Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. w ramach realizacji strategii wzmacniania pozycji na rynku globalnym, poprzez prowadzenie i rozwijanie dzia\u0142alno\u015bci marketingowej i doradczej zwi\u0105zanej z\u00a0szeroko rozumian\u0105 bran\u017c\u0105 wyrob\u00f3w ogniotrwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela prezentuj\u0105ca udzia\u0142 Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. w podmiotach wchodz\u0105cych w sk\u0142ad Grupy Kapita\u0142owej, spe\u0142niaj\u0105cych kryteria jednostek zale\u017cnych wraz ze wskazaniem stosowanych metod konsolidacji \u2013 wg stanu na 31.12.2022 roku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000195\">Jednostki zale\u017cne \u2013 metoda konsolidacji:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000196\"><tr class=\"pt-000040\"><td class=\"pt-000197\"></td><td class=\"pt-000198\"></td><td class=\"pt-000198\"></td><td class=\"pt-000199\"></td><td class=\"pt-000200\"></td></tr><tr class=\"pt-000201\"><td class=\"pt-000202\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Nazwa podmiotu</span></p></td><td class=\"pt-000204\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w </span><span class=\"pt-Domylnaczcionkaakapitu-000205\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000203\">kapitale jednostki zale\u017cnej%</span></p></td><td class=\"pt-000206\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w %</span></p></td><td class=\"pt-000207\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Metoda</span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">konsolidacji</span></p></td><td class=\"pt-000208\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Rok obj\u0119cia udzia\u0142\u00f3w</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2016</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2019</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR North America Inc. </span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2020</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR Consulting GmbH</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2021</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraph-000215\"><span class=\"pt-000216\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Graficzna prezentacja Grupy Kapita\u0142owej na 31.12.2022 r.:</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-Domylnaczcionkaakapitu-000219\"><span class=\"element-style-6\"><img alt=\"Obraz 1\" class=\"element-style-7\" src=\"data:image/png;base64,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\"/></span></span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__564998335_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1376868272_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__752217367_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1200046672_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1802977343_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">XI. ZATWIERDZENIE SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Niniejsze  skonsolidowane sprawozdanie finansowe sporz\u0105dzone za rok zako\u0144czony 31 grudnia 2022 (wraz z danymi por\u00f3wnawczymi) zosta\u0142o zatwierdzone do publikacji przez Zarz\u0105d jednostki dominuj\u0105cej dnia 21 kwietnia 2023 roku (data\u00a0podpisania sprawozdania przez Zarz\u0105d jednostki dominuj\u0105cej) (patrz nota 50).</span><a class=\"pt-000114\" id=\"XBRLBlock_1200046672_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1802977343_end\"></a></p><span class=\"pt-000006\" id=\"_Toc132623982\"></span><span class=\"pt-Domylnaczcionkaakapitu-000035\">E.\u00a0INFORMACJA DODATKOWA DO ROCZNEGO SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO GRUPY KAPITA\u0141OWEJ ZM\u00a0\u201eROPCZYCE\u201d ZA 2022\u00a0ROK</span><a class=\"pt-000114\" id=\"XBRLBlock__730019978_end\"></a><h4 class=\"pt-Nagwek4-000392\"><a class=\"pt-000114\" id=\"XBRLBlock_198081742_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1847377678_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">I.\u00a0 PODSTAWY SPORZ\u0104DZENIA SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO</span></h4><p class=\"pt-Normalny-000014\"><span class=\"pt-000393\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000393\"></span></h5><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1263475907_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zgodno\u015b\u0107 z Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-000393\">\u00a0</span></p><p class=\"pt-Normalny-000394\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Niniejsze skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej sporz\u0105dzone zosta\u0142o zgodnie z\u00a0Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej (dalej \u201eMSSF\u201d), zatwierdzonymi przez Uni\u0119 Europejsk\u0105, obowi\u0105zuj\u0105cymi dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1263475907_end\"></a></p><p class=\"pt-Normalny-000394\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sprawozdanie to obejmuje okres od 1\u00a0stycznia do 31 grudnia 2022 roku i okres por\u00f3wnywalny od 1 stycznia do 31 grudnia 2021 roku.\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Niniejsze  skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej powinno by\u0107 czytane \u0142\u0105cznie z jednostkowym sprawozdaniem finansowym jednostki dominuj\u0105cej sporz\u0105dzonym na dzie\u0144 31 grudnia 2022 roku, zatwierdzonym do publikacji przez Zarz\u0105d i\u00a0opublikowanym tego samego dnia, co skonsolidowane sprawozdanie finansowe, celem uzyskania pe\u0142nej informacji o\u00a0sytuacji maj\u0105tkowej i finansowej Grupy Kapita\u0142owej na dzie\u0144 31 grudnia 2022 roku oraz o wyniku finansowym za okres od 1\u00a0stycznia do 31 grudnia 2022 roku zgodnie z\u00a0Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej zatwierdzonymi przez Uni\u0119 Europejsk\u0105.\u00a0</span></p><h4 class=\"pt-Nagwek4-000395\"><span class=\"pt-000396\"></span></h4><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_2146489276_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZA\u0141O\u017bENIE KONTYNUACJI DZIA\u0141ALNO\u015aCI GOSPODARCZEJ I POR\u00d3WNYWALNO\u015a\u0106 SKONSOLIDOWANYCH SPRAWOZDA\u0143 FINANSOWYCH</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000393\"></span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe zosta\u0142o sporz\u0105dzone przy za\u0142o\u017ceniu kontynuowania dzia\u0142alno\u015bci gospodarczej przez sp\u00f3\u0142ki Grupy w daj\u0105cej si\u0119 przewidzie\u0107 przysz\u0142o\u015bci. Na dzie\u0144 zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego nie stwierdza si\u0119 istnienia okoliczno\u015bci wskazuj\u0105cych na zagro\u017cenie kontynuowania dzia\u0142alno\u015bci przez Grup\u0119.</span><a class=\"pt-000114\" id=\"XBRLBlock_198081742_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1847377678_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2146489276_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1973855001_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1300193502_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1935455949_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">ZMIANY STANDARD\u00d3W LUB INTERPRETACJI I ZMIANY POLITYKI RACHUNKOWO\u015aCI</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zasady (polityka) rachunkowo\u015bci zastosowane do sporz\u0105dzenia niniejszego skonsolidowanego sprawozdania finansowego za 2022 rok s\u0105 sp\u00f3jne z zasadami, stosowanymi w poprzednim roku, za wyj\u0105tkiem przyj\u0119cia nowych i\u00a0zmienionych standard\u00f3w opisanych poni\u017cej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000001\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Nowe lub znowelizowane standardy i interpretacje, kt\u00f3re obowi\u0105zuj\u0105 od 1 stycznia 20</span><span class=\"pt-Domylnaczcionkaakapitu-000397\">22</span><span class=\"pt-Domylnaczcionkaakapitu-000195\"> roku oraz ich wp\u0142yw na skonsolidowane sprawozdanie finansowe</span><span class=\"pt-Domylnaczcionkaakapitu-000397\"></span><span class=\"pt-Domylnaczcionkaakapitu-000195\">Grupy Kapita\u0142owej</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000399\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany MSSF 9, przyk\u0142ady do MSSF 16, MSR 41 w ramach Annual Improvements 2018 \u2013 2020:</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 1: dodatkowe zwolnienie dotycz\u0105ce ustalania skumulowanych r\u00f3\u017cnic kursowych z konsolidacji;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9: (1) przy te\u015bcie 10% dokonywanym w celu stwierdzenia, czy modyfikacja powinna skutkowa\u0107 usuni\u0119ciem zobowi\u0105zania, nale\u017cy uwzgl\u0119dni\u0107 tylko op\u0142aty, kt\u00f3re s\u0105 wymieniane mi\u0119dzy d\u0142u\u017cnikiem a\u00a0wierzycielem; (2) doprecyzowano, \u017ce op\u0142aty poniesione w przypadku usuni\u0119cia zobowi\u0105zania s\u0105 ujmowane w wyniku, a w przypadku, gdy zobowi\u0105zanie nie podlega usuni\u0119ciu, nale\u017cy je odnie\u015b\u0107 na warto\u015b\u0107 zobowi\u0105zania;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 16: z przyk\u0142adu nr 13 usuni\u0119to zagadnienie zach\u0119ty od leasingodawcy w postaci pokrycia koszt\u00f3w fit-out\u00f3w poniesionych przez leasingobiorc\u0119, kt\u00f3ra budzi\u0142a w\u0105tpliwo\u015bci interpretacyjne;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSR 41: wykre\u015blono zakaz ujmowania przep\u0142yw\u00f3w podatkowych w wycenie aktyw\u00f3w biologicznych.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany obowi\u0105zuj\u0105 dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej (z wyj\u0105tkiem zmiany przyk\u0142adu do MSSF 16, kt\u00f3ra obowi\u0105zuje od momentu publikacji). </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany nie mia\u0142y wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 16 \u201eRzeczowe aktywa trwa\u0142e\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana doprecyzowuje, \u017ce produkcja przeprowadzana w ramach test\u00f3w \u015brodka trwa\u0142ego przed rozpocz\u0119ciem u\u017cytkowania \u015brodka trwa\u0142ego powinna by\u0107 ujmowana jako (1) zapas zgodnie z MSR 2 i (2) przych\u00f3d, gdy nast\u0105pi jego sprzeda\u017c (a nie wp\u0142ywa\u0107 na warto\u015b\u0107 \u015brodka trwa\u0142ego). Testowanie \u015brodka trwa\u0142ego jest elementem jego kosztu, natomiast koszt produkcji jest ujmowany w wyniku w momencie uj\u0119cia przychodu ze zbycia zapasu powsta\u0142ego podczas testowania. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 37 \u201eRezerwy, zobowi\u0105zania warunkowe i aktywa warunkowe\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana precyzuje, \u017ce koszty wype\u0142nienia um\u00f3w rodz\u0105cych obci\u0105\u017cenia obejmuj\u0105 koszty przyrostowe (np. koszty pracy) i alokowan\u0105 cz\u0119\u015b\u0107 innych koszt\u00f3w bezpo\u015brednio zwi\u0105zanych z kosztem wype\u0142nienia, np. amortyzacj\u0119.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSSF 3 \u201ePo\u0142\u0105czenia przedsi\u0119wzi\u0119\u0107\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Doprecyzowano odniesienia do definicji zobowi\u0105za\u0144 zawartych w za\u0142o\u017ceniach koncepcyjnych i definicji zobowi\u0105za\u0144 warunkowych z MSR 37. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSSF 16 \u201eLeasing\u201d </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2020 roku Rada MSR opublikowa\u0142a uproszczenia dla leasingobiorc\u00f3w otrzymuj\u0105cych ulgi ze wzgl\u0119du na pandemi\u0119 COVID-19. Jednym z warunk\u00f3w by\u0142o by ulgi dotyczy\u0142y tylko p\u0142atno\u015bci zapadaj\u0105cych do ko\u0144ca czerwca 2021 roku. Wskutek zmiany przesuni\u0119to ten termin na czerwiec 2022 roku. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 kwietnia 2021 roku lub p\u00f3\u017aniej z mo\u017cliwo\u015bci\u0105 wcze\u015bniejszego zastosowania.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy, poniewa\u017c Grupa nie skorzysta\u0142a z\u00a0uproszczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Standardy i interpretacje obowi\u0105zuj\u0105ce w wersji opublikowanej przez IASB, lecz niezatwierdzone przez Uni\u0119 Europejsk\u0105, wykazywane s\u0105 poni\u017cej w punkcie dotycz\u0105cym standard\u00f3w i interpretacji, kt\u00f3re nie wesz\u0142y w \u017cycie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Zastosowanie standardu lub interpretacji przed dat\u0105 ich wej\u015bcia w \u017cycie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W niniejszym skonsolidowanym sprawozdaniu finansowym nie skorzystano z dobrowolnego wcze\u015bniejszego zastosowania standardu lub interpretacji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Opublikowane standardy i interpretacje, kt\u00f3re nie wesz\u0142y w \u017cycie dla okres\u00f3w rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku i ich wp\u0142yw na sprawozdanie Grupy </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do dnia sporz\u0105dzenia niniejszego skonsolidowanego sprawozdania finansowego zosta\u0142y opublikowane nowe lub znowelizowane standardy i interpretacje, obowi\u0105zuj\u0105ce dla okres\u00f3w rocznych nast\u0119puj\u0105cych po 2022 roku. Lista obejmuje r\u00f3wnie\u017c zmiany, standardy i interpretacje opublikowane ale niezaakceptowane jeszcze przez Uni\u0119 Europejsk\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000402\"><span class=\"pt-000403\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nowy MSSF 17 \u201eInsurance Contracts\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nowy standard reguluj\u0105cy uj\u0119cie, wycen\u0119, prezentacj\u0119 i ujawnienia dotycz\u0105ce um\u00f3w ubezpieczeniowych i\u00a0reasekuracyjnych. Standard zast\u0119puje dotychczasowy MSSF 4.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Standard obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce nowy standard nie wp\u0142ynie na jej skonsolidowane sprawozdania finansowe, poniewa\u017c nie prowadzi ona dzia\u0142alno\u015bci ubezpieczeniowej. </span></p><p class=\"pt-000402\"><span class=\"pt-000403\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 1 \u201ePrezentacja sprawozda\u0144 finansowych\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada MSR doprecyzowa\u0142a zasady klasyfikacji zobowi\u0105za\u0144 do d\u0142ugo- lub kr\u00f3tkoterminowych przede wszystkim w dw\u00f3ch aspektach:</span></p><p class=\"pt-000404\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">doprecyzowano, \u017ce klasyfikacja jest zale\u017cna od praw jakie posiada jednostka na dzie\u0144 bilansowy,</span></p><p class=\"pt-000406\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">intencje kierownictwa w odniesieniu do przyspieszenia lub op\u00f3\u017anienia p\u0142atno\u015bci zobowi\u0105zania nie s\u0105 brane pod uwag\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany obowi\u0105zuj\u0105 dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa analizuje wp\u0142yw zmian na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 1 \u201ePrezentacja sprawozda\u0144 finansowych\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada MSR doprecyzowa\u0142a, kt\u00f3re informacje dotycz\u0105ce polityki rachunkowo\u015bci stosowanej przez jednostk\u0119 s\u0105 istotne i\u00a0wymagaj\u0105 ujawnienia w sprawozdaniu finansowym. Zasady skupiaj\u0105 si\u0119 na dostosowaniu ujawnie\u0144 do indywidualnych okoliczno\u015bci jednostki. Rada przestrzega przed stosowaniem wystandaryzowanych zapis\u00f3w skopiowanych z MSSF oraz oczekuje, \u017ce podstawa wyceny instrument\u00f3w finansowych jest istotn\u0105 informacj\u0105. Grupa nie oszacowa\u0142a jeszcze wp\u0142ywu zmiany na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 8 \u201eZasady (polityka) rachunkowo\u015bci, zmiany warto\u015bci szacunkowych i korygowanie b\u0142\u0119d\u00f3w\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada wprowadzi\u0142a do standardu definicj\u0119 szacunku ksi\u0119gowego: Szacunki ksi\u0119gowe to kwoty pieni\u0119\u017cne w\u00a0sprawozdaniu finansowym, kt\u00f3re podlegaj\u0105 niepewno\u015bci wyceny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie oszacowa\u0142a jeszcze wp\u0142ywu zmiany na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000405\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSR 12 \u201ePodatek dochodowy\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada wprowadzi\u0142a zasad\u0119, i\u017c je\u015bli w wyniku transakcji powstaj\u0105 r\u00f3wnocze\u015bnie dodatnie i ujemne r\u00f3\u017cnice przej\u015bciowe w\u00a0tej samej kwocie, nale\u017cy uj\u0105\u0107 aktywa i rezerw\u0119 na odroczony podatek dochodowy nawet w\u00f3wczas, gdy transakcja nie wynika z po\u0142\u0105czenia, ani nie ma wp\u0142ywu na wynik ksi\u0119gowy lub podatkowy. Oznacza to konieczno\u015b\u0107 ujmowania aktyw\u00f3w i rezerwy na podatek odroczony np. gdy r\u00f3\u017cnice przej\u015bciowe w r\u00f3wnych kwotach wyst\u0119puj\u0105 w przypadku leasingu (odr\u0119bna r\u00f3\u017cnica przej\u015bciowa od zobowi\u0105zania i od prawa do u\u017cytkowania) lub w przypadku zobowi\u0105za\u0144 z tytu\u0142u rekultywacji. Nie zosta\u0142a zmieniona zasada m\u00f3wi\u0105ca o tym, \u017ce aktywa i zobowi\u0105zania z tytu\u0142u odroczonego podatku dochodowego kompensuje si\u0119, je\u015bli kompensacie podlegaj\u0105 aktywa i zobowi\u0105zania z tytu\u0142u podatku bie\u017c\u0105cego. Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej skonsolidowane sprawozdania finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSSF 17 \u201eUmowy ubezpieczenia\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada ustanowi\u0142a przepisy przej\u015bciowe dotycz\u0105ce danych por\u00f3wnawczych dla podmiot\u00f3w, kt\u00f3re r\u00f3wnocze\u015bnie wdra\u017caj\u0105 MSSF 17 i MSSF 9, aby zmniejszy\u0107 potencjalne niedopasowania ksi\u0119gowe wynikaj\u0105ce z r\u00f3\u017cnic mi\u0119dzy tymi standardami. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej skonsolidowane sprawozdania finansowe, poniewa\u017c nie prowadzi dzia\u0142alno\u015bci ubezpieczeniowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><a class=\"pt-000114\" id=\"_Hlk132132874\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSSF 16 \u201eLeasing\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana doprecyzowuje wymogi w odniesieniu do wyceny zobowi\u0105zania leasingowego powstaj\u0105cego wskutek transakcji sprzeda\u017cy i leasingu zwrotnego. Ma zapobiec nieprawid\u0142owemu ujmowaniu wyniku na transakcji w cz\u0119\u015bci dotycz\u0105cej zachowanego prawa do u\u017cytkowania w przypadku, gdy p\u0142atno\u015bci leasingowe s\u0105 zmienne i nie zale\u017c\u0105 od indeksu lub stawki. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2024 roku lub p\u00f3\u017aniej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej sprawozdania finansowe, poniewa\u017c nie zawiera transakcji, kt\u00f3rych dotyczy\u0142aby zmiana.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Grupa zamierza wdro\u017cy\u0107 powy\u017csze regulacje w terminach przewidzianych do zastosowania przez standardy lub interpretacje.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Inne zmiany wprowadzone dobrowolnie przez Grup\u0119 Kapita\u0142ow\u0105</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock__1973855001_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1300193502_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1935455949_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><h4 class=\"pt-Nagwek4-000409\"><a class=\"pt-000114\" id=\"XBRLBlock_2115538080_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__68595076_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">II.\u00a0OPIS PRZYJ\u0118TYCH I ZASTOSOWANYCH ZASAD (POLITYKI) RACHUNKOWO\u015aCI, W TYM METOD WYCENY AKTYW\u00d3W I PASYW\u00d3W ORAZ PRZYCHOD\u00d3W I KOSZT\u00d3W</span></h4><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zasady (polityka) rachunkowo\u015bci przedstawione poni\u017cej stosowane by\u0142y w odniesieniu do wszystkich okres\u00f3w zaprezentowanych w skonsolidowanym sprawozdaniu finansowym Grupy Kapita\u0142owej.</span><a class=\"pt-000114\" id=\"XBRLBlock_2115538080_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__68595076_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__138393745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000412\">Waluta funkcjonalna i waluta prezentacji </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000413\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej sporz\u0105dzane jest w j\u0119zyku polskim i w walucie polskiej (PLN), kt\u00f3ra jest walut\u0105 funkcjonaln\u0105 i walut\u0105 prezentacji Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">PLN (polski z\u0142oty) jest \u201ewalut\u0105 funkcjonaln\u0105\u201d, gdy\u017c polskie \u015brodowisko gospodarcze ma najwi\u0119kszy wp\u0142yw na dzia\u0142alno\u015b\u0107 Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__138393745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2037961467_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1612691348_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Skonsolidowane sprawozdanie finansowe</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000414\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe zosta\u0142o sporz\u0105dzone zgodnie z zasad\u0105 kosztu historycznego, </span><a class=\"pt-000114\" id=\"_Hlk38904620\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z wyj\u0105tkiem tych pozycji sprawozdania, kt\u00f3re powinny by\u0107 wycenione w inny spos\u00f3b, zgodnie z wymogami innych MSR/MSSF.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">Prezentacja skonsolidowanych sprawozda\u0144 finansowych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe prezentowane jest zgodnie z MSR 1. Grupa prezentuje odr\u0119bnie \u201eSkonsolidowany rachunek zysk\u00f3w i strat\u201d, kt\u00f3ry zamieszczony jest bezpo\u015brednio przed \u201eSkonsolidowanym sprawozdaniem z ca\u0142kowitych dochod\u00f3w\u201d. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__422829037_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u201eSkonsolidowany rachunek zysk\u00f3w i strat\u201d prezentowany jest w wariancie kalkulacyjnym, natomiast \u201eSkonsolidowane sprawozdanie z przep\u0142yw\u00f3w pieni\u0119\u017cnych\u201d sporz\u0105dzane jest metod\u0105 po\u015bredni\u0105.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__422829037_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku retrospektywnego wprowadzenia zmian zasad rachunkowo\u015bci, prezentacji lub korekty b\u0142\u0119d\u00f3w, Grupa prezentuje skonsolidowane sprawozdanie z sytuacji finansowej sporz\u0105dzone dodatkowo na pocz\u0105tek okresu por\u00f3wnawczego, je\u017celi powy\u017csze zmiany s\u0105 istotne dla danych prezentowanych na pocz\u0105tek okresu por\u00f3wnawczego. W\u00a0takiej sytuacji prezentacja not do trzeciego skonsolidowanego sprawozdania z sytuacji finansowej nie jest wymagana.</span><a class=\"pt-000114\" id=\"XBRLBlock__2037961467_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1612691348_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Jednostki zale\u017cne i zasady konsolidacji</span></h5><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe obejmuje sprawozdanie finansowe Sp\u00f3\u0142ki dominuj\u0105cej (Sp\u00f3\u0142ki Zak\u0142ady Magnezytowe \u201eROPCZYCE\" S.A.) oraz sprawozdania finansowe sp\u00f3\u0142ek, nad kt\u00f3rymi Grupa sprawuje kontrol\u0119, tj. sp\u00f3\u0142ek zale\u017cnych, sporz\u0105dzone na dzie\u0144 31 grudnia 2022 roku. Grupa ocenia, czy posiada kontrol\u0119 stosuj\u0105c jej definicj\u0119 zawart\u0105 w MSSF 10. Zgodnie z definicj\u0105 inwestor sprawuje kontrol\u0119 nad jednostk\u0105, w kt\u00f3r\u0105 dokona\u0142 inwestycji, je\u017celi z tytu\u0142u swojego zaanga\u017cowania w t\u0119 jednostk\u0119 podlega ekspozycji na zmienne zwroty lub gdy ma prawa do zmiennych zwrot\u00f3w, oraz ma mo\u017cliwo\u015b\u0107 wywierania wp\u0142ywu na te zwroty poprzez sprawowanie w\u0142adzy nad jednostk\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sprawozdania finansowe Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych obj\u0119tych skonsolidowanym sprawozdaniem finansowym, sporz\u0105dza si\u0119 na ten sam dzie\u0144 bilansowy tj. na 31 grudnia. W przypadkach gdy jest to konieczne, w\u00a0sprawozdaniach finansowych sp\u00f3\u0142ek zale\u017cnych dokonuje si\u0119 korekt maj\u0105cych na celu ujednolicenie zasad rachunkowo\u015bci stosowanych przez sp\u00f3\u0142k\u0119 z zasadami stosowanymi przez Grup\u0119 Kapita\u0142ow\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wy\u0142\u0105czeniu z konsolidacji mog\u0105 podlega\u0107 sp\u00f3\u0142ki, kt\u00f3rych sprawozdania finansowe s\u0105 nieistotne z punktu widzenia skonsolidowanego sprawozdania finansowego Grupy Kapita\u0142owej. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Inwestycje w sp\u00f3\u0142kach zale\u017cnych zaklasyfikowane jako przeznaczone do sprzeda\u017cy ujmuje si\u0119 zgodnie z MSSF 5.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki zale\u017cne obejmowane s\u0105 konsolidacj\u0105 metod\u0105 pe\u0142n\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Metoda konsolidacji pe\u0142nej polega na \u0142\u0105czeniu sprawozda\u0144 finansowych Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych poprzez zsumowanie, w pe\u0142nej warto\u015bci, poszczeg\u00f3lnych pozycji aktyw\u00f3w, zobowi\u0105za\u0144, kapita\u0142u w\u0142asnego, przychod\u00f3w oraz koszt\u00f3w. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu zaprezentowania Grupy Kapita\u0142owej w taki spos\u00f3b, jak gdyby stanowi\u0142a ona pojedyncz\u0105 jednostk\u0119 gospodarcz\u0105 dokonuje si\u0119 nast\u0119puj\u0105cych wy\u0142\u0105cze\u0144:</span></p><p class=\"pt-000416\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">na moment nabycia kontroli ujmowana jest warto\u015b\u0107 firmy lub zysk zgodnie z MSSF 3,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">okre\u015blane s\u0105 i prezentowane oddzielnie udzia\u0142y niedaj\u0105ce kontroli,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">salda rozlicze\u0144 mi\u0119dzy sp\u00f3\u0142kami Grupy Kapita\u0142owej i transakcje (przychody, koszty, dywidendy) wy\u0142\u0105cza si\u0119 w\u00a0ca\u0142o\u015bci,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wy\u0142\u0105czeniu podlegaj\u0105 zyski i straty z tytu\u0142u transakcji zawieranych wewn\u0105trz Grupy Kapita\u0142owej, kt\u00f3re s\u0105 uj\u0119te w warto\u015bci bilansowej aktyw\u00f3w takich jak zapasy i \u015brodki trwa\u0142e. Straty z tytu\u0142u transakcji wewn\u0105trz Grupy analizowane s\u0105 pod k\u0105tem utraty warto\u015bci aktyw\u00f3w z perspektywy Grupy,</span></p><p class=\"pt-000418\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ujmuje si\u0119 podatek odroczony z tytu\u0142u r\u00f3\u017cnic przej\u015bciowych wynikaj\u0105cych z wy\u0142\u0105czenia zysk\u00f3w i strat osi\u0105gni\u0119tych na transakcjach zawartych wewn\u0105trz Grupy Kapita\u0142owej (zgodnie z MSR 12).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_end\"></a></p><p class=\"pt-Normalny-000415\"><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niekontroluj\u0105ce wykazywane s\u0105 w odr\u0119bnej pozycji kapita\u0142\u00f3w w\u0142asnych i reprezentuj\u0105 t\u0119 cz\u0119\u015b\u0107 dochod\u00f3w ca\u0142kowitych oraz aktyw\u00f3w netto sp\u00f3\u0142ek zale\u017cnych, kt\u00f3re przypadaj\u0105 na podmioty inne ni\u017c sp\u00f3\u0142ki Grupy Kapita\u0142owej. Grupa alokuje dochody ca\u0142kowite sp\u00f3\u0142ek zale\u017cnych pomi\u0119dzy akcjonariuszy Sp\u00f3\u0142ki dominuj\u0105cej oraz podmioty niekontroluj\u0105ce na podstawie ich udzia\u0142u we w\u0142asno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_start\"></a><a class=\"pt-000114\" id=\"_Hlk4172290\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Po\u0142\u0105czenia przedsi\u0119wzi\u0119\u0107 i po\u0142\u0105czenia pod wsp\u00f3ln\u0105 kontrol\u0105</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku po\u0142\u0105cze\u0144 jednostek znajduj\u0105cych si\u0119 pod wsp\u00f3ln\u0105 kontrol\u0105, Grupa nie stosuje regulacji wynikaj\u0105cych z\u00a0MSSF 3, lecz rozlicza takie transakcje metod\u0105 \u0142\u0105czenia udzia\u0142\u00f3w w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">aktywa i pasywa jednostki przejmowanej ujmowane s\u0105 w warto\u015bci bilansowej wynikaj\u0105cej z jednostkowego sprawozdania finansowego jednostki przejmowanej. </span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015bci niematerialne oraz zobowi\u0105zania warunkowe ujmowane s\u0105 na zasadach stosowanych przez jednostk\u0119 przed po\u0142\u0105czeniem, zgodnie z w\u0142a\u015bciwymi MSSF,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nie powstaje warto\u015b\u0107 firmy - r\u00f3\u017cnica pomi\u0119dzy przekazan\u0105 zap\u0142at\u0105 a nabytymi aktywami netto jednostki kontrolowanej ujmowana jest bezpo\u015brednio w kapitale, w pozycji zyski zatrzymane,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">udzia\u0142y niedaj\u0105ce kontroli wyceniane s\u0105 w proporcji do warto\u015bci bilansowej aktyw\u00f3w netto kontrolowanej jednostki,</span></p><p class=\"pt-000421\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dokonywane jest przekszta\u0142cenie danych por\u00f3wnawczych, je\u015bli brak takiej korekty istotnie zniekszta\u0142ca\u0142by por\u00f3wnywalno\u015b\u0107 danych. Przekszta\u0142cenie jest dokonywane w taki spos\u00f3b, jakby po\u0142\u0105czenie mia\u0142o miejsce na pocz\u0105tek okresu por\u00f3wnawczego lub od momentu, kiedy po raz pierwszy powsta\u0142 stosunek podporz\u0105dkowania, je\u017celi data powstania stosunku podporz\u0105dkowania nad jednostk\u0105 jest p\u00f3\u017aniejsza ni\u017c pocz\u0105tek okresu por\u00f3wnawczego.</span><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_2051333756_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__856112146_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1659125636_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Transakcje i salda w walutach obcych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Waluta obca jest walut\u0105 inn\u0105 ni\u017c waluta funkcjonalna Grupy. Transakcja w walucie obcej jest transakcj\u0105, kt\u00f3ra jest wyra\u017cona lub wymaga uregulowania w walucie obcej, dotyczy to m.in. transakcji maj\u0105cych miejsce w\u00f3wczas, gdy Grupa:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabywa lub sprzedaje produkty, towary lub us\u0142ugi, kt\u00f3rych cena zosta\u0142a wyra\u017cona w walucie obcej,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zaci\u0105ga lub udziela po\u017cyczek, kt\u00f3re s\u0105 p\u0142atne lub nale\u017cne w walucie obcej lub,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w inny spos\u00f3b nabywa lub zbywa aktywa lub te\u017c zaci\u0105ga lub reguluje zobowi\u0105zania wyra\u017cone w walucie obcej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 pocz\u0105tkowego uj\u0119cia transakcje w walutach obcych przelicza si\u0119 na walut\u0119 funkcjonaln\u0105 z zastosowaniem kursu wymiany obowi\u0105zuj\u0105cego na dzie\u0144 zawarcia transakcji tj. wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego ten dzie\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Transakcje przeprowadzone w walutach obcych, na moment rozliczenia przeliczane s\u0105 na walut\u0119 funkcjonaln\u0105\u2014 przy zastosowaniu natychmiastowych kurs\u00f3w wymiany obowi\u0105zuj\u0105cych w dniu przeprowadzenia operacji w taki spos\u00f3b, \u017ce:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku transakcji pieni\u0119\u017cnych na rachunkach w PLN (np. sprzeda\u017cy walut obcych i transakcji sp\u0142aty nale\u017cno\u015bci oraz zakupu walut obcych i transakcji sp\u0142aty zobowi\u0105za\u0144) - jako natychmiastowy kurs wymiany waluty obcej na walut\u0119 funkcjonaln\u0105 przyjmuje si\u0119 kurs faktycznie wynegocjowany z bankiem na dzie\u0144 przeprowadzenia operacji,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku transakcji pieni\u0119\u017cnych na rachunkach dewizowych (np. sprzeda\u017cy walut obcych i transakcji sp\u0142aty nale\u017cno\u015bci oraz zakupu walut obcych i transakcji sp\u0142aty zobowi\u0105za\u0144) - jako natychmiastowy kurs wymiany waluty </span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">obcej na walut\u0119 funkcjonaln\u0105 przyjmuje si\u0119 kurs \u015bredni og\u0142aszany przez Narodowy Bank Polski z ostatniego dnia roboczego poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji (brak tu jest bowiem kursu faktycznie zastosowanego przez bank, wi\u0119c Grupa wycenia te \u015brodki samodzielnie).</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku uregulowania nale\u017cno\u015bci lub zobowi\u0105za\u0144 drog\u0105 ich kompensaty \u2013 wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia kompensaty.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w pozosta\u0142ych przypadkach wy\u017cej nie wymienionych (dla kt\u00f3rych nie da si\u0119 ustali\u0107 kursu faktycznie zastosowanego do rozliczenia) - wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 realizacji transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki pieni\u0119\u017cne w walutach obcych ujmuje si\u0119 w ksi\u0119gach rachunkowych na kontach syntetyczno-analitycznych w warto\u015bci nominalnej, przeliczonej na walut\u0119 funkcjonaln\u0105 (PLN) - wed\u0142ug kursu faktycznie wynegocjowanego z bankiem na dzie\u0144 przeprowadzenia operacji lub gdy nie jest mo\u017cliwe uwzgl\u0119dnienie faktycznie zastosowanego kursu waluty w danym dniu wg kursu \u015bredniego NBP dla danej waluty obcej z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji na bankowym rachunku walutowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Powy\u017csze zasady wyceny dla transakcji wyra\u017conych w walutach obcych na walut\u0119 PLN s\u0105 stosowane dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych jako podstawa do ustalenia dodatnich i ujemnych r\u00f3\u017cnic kursowych (b\u0119d\u0105cych wynikiem zmiany kursu mi\u0119dzy dniem zawarcia transakcji a jej rozliczeniem) i s\u0105 zgodne z wymogami Ustawy o podatku dochodowym od os\u00f3b prawnych (art. 15a Ustawy o PDOP).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wycena na dzie\u0144 bilansowy</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pozycje pieni\u0119\u017cne tj. pozycje, kt\u00f3re zostan\u0105 rozliczone poprzez przekazanie \u015brodk\u00f3w pieni\u0119\u017cnych (np. waluty, nale\u017cno\u015bci i\u00a0zobowi\u0105zania handlowe, rezerwy na przysz\u0142e zobowi\u0105zania przypadaj\u0105ce do otrzymania lub do zap\u0142aty w ustalonej lub mo\u017cliwej do ustalenia liczbie jednostek waluty), wykazane wed\u0142ug kosztu historycznego wyra\u017conego w walucie obcej i\u00a0przeliczonego na PLN wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji, przeliczane s\u0105 na dzie\u0144 bilansowy przy zastosowaniu kursu zamkni\u0119cia, kt\u00f3rym jest kurs \u015bredni NBP z dnia bilansowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niepieni\u0119\u017cne pozycje bilansowe (w tym: zaliczki na towary i us\u0142ugi, zapasy, warto\u015bci niematerialne i prawne, rzeczowe aktywa trwa\u0142e oraz rezerwy, kt\u00f3re maj\u0105 by\u0107 rozliczone w postaci aktyw\u00f3w niepieni\u0119\u017cnych) ewidencjonowane wed\u0142ug kosztu historycznego wyra\u017conego w walucie obcej wykazywane s\u0105 przy zastosowaniu kursu wymiany z dnia przeprowadzenia transakcji (tj. kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niepieni\u0119\u017cne pozycje bilansowe ewidencjonowane w warto\u015bci godziwej wyra\u017conej w walucie obcej, wykazywane s\u0105 przy zastosowaniu kurs\u00f3w wymiany, kt\u00f3re obowi\u0105zywa\u0142y w czasie ustalenia warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zyski i straty kursowe (r\u00f3\u017cnice kursowe) powsta\u0142e z tytu\u0142u rozliczenia tych transakcji oraz wyceny bilansowej aktyw\u00f3w i\u00a0zobowi\u0105za\u0144 pieni\u0119\u017cnych wyra\u017conych w walutach obcych ujmuje si\u0119 w zysku lub stracie (tj. w przychodach i kosztach) w okresie, w kt\u00f3rym powsta\u0142y, o ile nie odracza si\u0119 ich w pozosta\u0142ych ca\u0142kowitych dochodach, gdy kwalifikuj\u0105 si\u0119 do uznania za zabezpieczenie przep\u0142yw\u00f3w pieni\u0119\u017cnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_2051333756_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__856112146_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1659125636_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_675970967_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_86916596_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_440154344_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rzeczowe aktywa trwa\u0142e</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do rzeczowych aktyw\u00f3w trwa\u0142ych zaliczane s\u0105 \u015brodki trwa\u0142e, kt\u00f3re s\u0105 utrzymywane w celu wykorzystania ich w procesie produkcyjnym lub przy dostawach d\u00f3br i \u015bwiadczeniu us\u0142ug, w celu oddania do u\u017cywania innym podmiotom na podstawie umowy najmu lub w celach administracyjnych, oraz kt\u00f3rym towarzyszy oczekiwanie, i\u017c b\u0119d\u0105 wykorzystywane przez czas d\u0142u\u017cszy ni\u017c jeden rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rzeczowy maj\u0105tek nale\u017cy wy\u0142\u0105cznie wykazywa\u0107 w aktywach je\u017celi istnieje prawdopodobie\u0144stwo uzyskania w przysz\u0142o\u015bci korzy\u015bci ekonomicznych powi\u0105zanych z t\u0105 pozycj\u0105 maj\u0105tku oraz warto\u015b\u0107 mo\u017ce zosta\u0107 obliczona w spos\u00f3b wiarygodny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rzeczowymi aktywami trwa\u0142ymi w Grupie s\u0105: </span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nieruchomo\u015bci \u2013 w tym grunty, budowle (obiekty in\u017cynierii l\u0105dowej i wodnej), budynki, a tak\u017ce b\u0119d\u0105ce odr\u0119bn\u0105 w\u0142asno\u015bci\u0105 lokale, jak sp\u00f3\u0142dzielcze w\u0142asno\u015bciowe prawa do lokalu mieszkalnego i u\u017cytkowego,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">maszyny, urz\u0105dzenia i \u015brodki transportowe, inne rzeczy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przyj\u0119te do u\u017cywania ulepszenia w obcych \u015brodkach trwa\u0142ych,</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W rzeczowych aktywach trwa\u0142ych Grupa ujmuje tak\u017ce </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawa do u\u017cywania w rozumieniu MSSF 16.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki trwa\u0142e b\u0119d\u0105ce w\u0142asno\u015bci\u0105 Grupy s\u0105 ewidencjonowane zgodnie z klasyfikacj\u0105 \u015brodk\u00f3w trwa\u0142ych GUS (K\u015aT).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Prawo wieczystego u\u017cytkowania gruntu, zgodnie z MSSF 16,  prezentowane jest w pozycji \u015brodk\u00f3w trwa\u0142ych w kategorii grunt\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105tkow\u0105 warto\u015b\u0107 sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych ustala si\u0119 jako cen\u0119 nabycia, a w przypadku wytworzenia \u015brodka trwa\u0142ego we w\u0142asnym zakresie, w wysoko\u015bci kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po pocz\u0105tkowym uj\u0119ciu sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych wg ceny nabycia lub kosztu wytworzenia, Grupa ustala warto\u015b\u0107 bilansow\u0105:</span></p><p class=\"pt-000408\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieruchomo\u015bci - jako warto\u015b\u0107 przeszacowan\u0105 odpowiadaj\u0105c\u0105 ich warto\u015bci godziwej na dzie\u0144 ostatniego przeszacowania, pomniejszon\u0105 o p\u00f3\u017aniejsze \u0142\u0105czne odpisy amortyzacyjne (umorzenie) i p\u00f3\u017aniejsze \u0142\u0105czne straty z\u00a0tytu\u0142u utraty warto\u015bci, </span></p><p class=\"pt-000408\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozosta\u0142ych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych - wed\u0142ug cen nabycia lub koszt\u00f3w wytworzenia pomniejszonych o \u0142\u0105czne odpisy amortyzacyjne (umorzenie), a tak\u017ce o \u0142\u0105czne straty z tytu\u0142u utraty warto\u015bci. </span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__522509986_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zastosowane stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Budynki i obiekty in\u017c. l\u0105dowej i wodnej (K\u015aT gr. 1 i 2) 1,5 % - 4,5 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Urz\u0105dzenia techniczne i maszyny(K\u015aT gr. 3-6) 4,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki transportu (K\u015aT gr. 7) 6,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e \u015brodki trwa\u0142e (K\u015aT gr. 8) 6,0 % - 30,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grunty w\u0142asne, prawa wieczystego u\u017cytkowania gruntu - nie podlegaj\u0105 umorzeniu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpis\u00f3w amortyzacyjnych dokonuje si\u0119 przy zastosowaniu metody liniowej. Przy ustalaniu okresu amortyzacji i rocznej stawki amortyzacyjnej uwzgl\u0119dnia si\u0119 okres ekonomicznej u\u017cyteczno\u015bci poszczeg\u00f3lnych tytu\u0142\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych, na okre\u015blenie kt\u00f3rych wp\u0142ywa w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> liczba zmian na kt\u00f3rym pracuje \u015brodek trwa\u0142y,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> tempo post\u0119pu techniczno-ekonomicznego,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> wydajno\u015b\u0107 \u015brodka trwa\u0142ego mierzona liczb\u0105 godzin jego pracy lub liczb\u0105 wytworzonych produkt\u00f3w albo innym w\u0142a\u015bciwym miernikiem,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> prawne lub inne ograniczenia czasu u\u017cywania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych \u015brodk\u00f3w trwa\u0142ych tj. \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej nieprzekraczaj\u0105cej 10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119 odpisywania ich warto\u015bci bezpo\u015brednio w koszty zu\u017cycia materia\u0142\u00f3w, w\u00a0dacie oddania ich do u\u017cywania (za po\u015brednictwem magazynu niskocennych sk\u0142adnik\u00f3w maj\u0105tku) i\u00a0bez obejmowania ich dalsz\u0105 ewidencj\u0105 pozabilansow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zarz\u0105dy sp\u00f3\u0142ek nale\u017c\u0105cych do Grupy wyznaczy\u0142y jako warto\u015b\u0107 graniczn\u0105 warto\u015b\u0107 \u015brodka trwa\u0142ego na poziomie nie przekraczaj\u0105cym 10 tys. z\u0142, poniewa\u017c przy jej ustalaniu wzi\u0119to pod uwag\u0119 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przypuszczaln\u0105 \u0142\u0105czn\u0105 warto\u015b\u0107 pocz\u0105tkow\u0105 sk\u0142adnik\u00f3w, do kt\u00f3rych stosowane b\u0119d\u0105 uproszczenia w por\u00f3wnaniu do rocznej sumy koszt\u00f3w i aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunek, \u017ce zastosowanie uproszcze\u0144 nie zniekszta\u0142ci istotnie obrazu sytuacji maj\u0105tkowej, finansowej i wyniku finansowego jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">potrzeby ochrony mienia jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przepisy podatkowe (co nie przeczy zasadzie istotno\u015bci), gdzie za doln\u0105 granic\u0119 warto\u015bci pocz\u0105tkowej sk\u0142adnik\u00f3w uznawanych za \u015brodki trwa\u0142e mo\u017cna przyj\u0105\u0107 kwot\u0119 okre\u015blon\u0105 w przepisach o podatku dochodowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych \u015brodk\u00f3w trwa\u0142ych:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">z grupy K\u015aT 525 \u201eFormy do pras hydraulicznych\u201d,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">u\u017cytkowanych na podstawie umowy leasingu,  dla kt\u00f3rych ustala si\u0119 stawki amortyzacyjne na dzie\u0144 zawarcia umowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015brodk\u00f3w transportu, kt\u00f3re zosta\u0142y zarejestrowane w Centralnej Ewidencji Pojazd\u00f3w i Kierowc\u00f3w i dopuszczone do ruchu drogowego, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sfinansowanych w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Naliczanie odpis\u00f3w amortyzacyjnych rozpoczyna si\u0119 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym \u015brodek trwa\u0142y zosta\u0142 przyj\u0119ty do u\u017cywania i wprowadzony do ewidencji, do ko\u0144ca miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tych odpis\u00f3w z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym dany sk\u0142adnik postawiono w stan likwidacji, sprzedano lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5.</span><a class=\"pt-000114\" id=\"XBRLBlock__522509986_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy wykazywane s\u0105 jako odr\u0119bna pozycja aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie zbycia sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych, warto\u015b\u0107 pocz\u0105tkowa i dotychczasowe umorzenie s\u0105 wyksi\u0119gowywane, a wynik zbycia jest odnoszony w ci\u0119\u017car rachunku zysk\u00f3w i strat, w pozosta\u0142e przychody b\u0105d\u017a koszty operacyjne. Wynik na zbyciu \u015brodk\u00f3w trwa\u0142ych prezentowany jest per saldo jako zysk albo strata w rachunku zysk\u00f3w i strat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku \u015brodk\u00f3w trwa\u0142ych, dla kt\u00f3rych skutek przeszacowania zosta\u0142 uj\u0119ty pozosta\u0142ych kapita\u0142ach rezerwowych (przed </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">raportowaniem w formacie ESEF \u2013 w kapitale z aktualizacji wyceny), w momencie ich usuni\u0119cia z ewidencji bilansowej,  nadwy\u017cka z przeszacowania jest zatrzymywana w kapitale.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego ustala si\u0119 stawki (okresy) dla poszczeg\u00f3lnych \u015brodk\u00f3w trwa\u0142ych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza si\u0119 weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych maj\u0105tku trwa\u0142ego, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania, niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i\u00a0zatwierdzane s\u0105 przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na koniec ka\u017cdego roku obrotowego Grupa dokonuje weryfikacji i oceny warto\u015bci bilansowej kluczowych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych, aby nie dopu\u015bci\u0107 do wyst\u0105pienia istotnej r\u00f3\u017cnicy pomi\u0119dzy warto\u015bci\u0105 bilansow\u0105 a warto\u015bci\u0105, kt\u00f3ra zosta\u0142aby ustalona na dzie\u0144 bilansowy przy zastosowaniu warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku stwierdzenia wyst\u0105pienia istotnych r\u00f3\u017cnic dla analizowanych sk\u0142adnik\u00f3w, Grupa powinna dokona\u0107 przeszacowania ca\u0142ej grupy rzeczowych aktyw\u00f3w trwa\u0142ych, do kt\u00f3rej dany sk\u0142adnik nale\u017cy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zaistnienia przes\u0142anek do przeszacowania \u2013 nieruchomo\u015bci (grunty, budynki i budowle) - nale\u017cy je wyceni\u0107 przez niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi warto\u015b\u0107 bilansowa sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych wzro\u015bnie wskutek przeszacowania, zwi\u0119kszenie ujmuje si\u0119 w innych ca\u0142kowitych dochodach i akumuluje w kapitale w\u0142asnym (w pozycji pozosta\u0142ych kapita\u0142\u00f3w rezerwowych) jako nadwy\u017ck\u0119 z przeszacowania. Jednak\u017ce wzrost z tytu\u0142u przeszacowania ujmuje si\u0119 w wyniku jako pozosta\u0142e przychody operacyjne w stopniu, w jakim odwraca on zmniejszenie z tytu\u0142u przeszacowania tego samego sk\u0142adnika aktyw\u00f3w, kt\u00f3re wcze\u015bniej uj\u0119to w wyniku. Je\u015bli warto\u015b\u0107 bilansowa sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych ulegnie obni\u017ceniu na skutek przeszacowania, spadek warto\u015bci ujmuje si\u0119 w ci\u0119\u017car wyniku jako pozosta\u0142e koszty operacyjne. Jednak\u017ce zmniejszenie wynikaj\u0105ce z przeszacowania ujmuje si\u0119 w innych ca\u0142kowitych dochodach w wysoko\u015bci, w jakiej zmniejszenie nie przewy\u017csza kwoty figuruj\u0105cej jako nadwy\u017cka z przeszacowania dotycz\u0105ca tego samego sk\u0142adnika aktyw\u00f3w. Zmniejszenie wynikaj\u0105ce z\u00a0przeszacowania ujmowane w innych ca\u0142kowitych dochodach zmniejsza kwot\u0119 zakumulowan\u0105 </span><a class=\"pt-000114\" id=\"_Hlk65099786\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">w pozosta\u0142ych kapita\u0142ach rezerwowych jako nadwy\u017cka z przeszacowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u0141\u0105czna nadwy\u017cka z przeszacowania zaliczona do </span><a class=\"pt-000114\" id=\"_Hlk65099815\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozosta\u0142ych kapita\u0142\u00f3w rezerwowych</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">  jest przenoszona bezpo\u015brednio do zysk\u00f3w zatrzymanych w momencie zbycia lub wycofania z u\u017cytkowania sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi pozycja rzeczowych aktyw\u00f3w trwa\u0142ych jest przeszacowywana, umorzenie na dzie\u0144 przeszacowania jest odliczane od warto\u015bci bilansowej brutto sk\u0142adnika aktyw\u00f3w, a jego warto\u015b\u0107 netto jest przekszta\u0142cana do warto\u015bci przeszacowanej sk\u0142adnika aktyw\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_675970967_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_86916596_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_440154344_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u015arodki trwa\u0142e w budowie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w pozostaj\u0105cych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci. W uzasadnionych przypadkach do ceny nabycia lub kosztu wytworzenia \u015brodk\u00f3w trwa\u0142ych w budowie zalicza si\u0119 odsetki od zobowi\u0105za\u0144 finansuj\u0105cych wytworzenie lub nabycie \u015brodk\u00f3w trwa\u0142ych oraz r\u00f3\u017cnice kursowe w stopniu w jakim s\u0105 uznawane za korekt\u0119 koszt\u00f3w odsetek (w\u00a0przypadku korzystania z po\u017cyczek i kredyt\u00f3w w walucie obcej). \u015arodki trwa\u0142e w budowie obejmuj\u0105 w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wydatki na nabycie grunt\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">roboty i us\u0142ugi wykonane przez jednostki obce, w tym tak\u017ce zakup \u015brodk\u00f3w trwa\u0142ych w budowie od innych jednostek,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyroby, roboty i us\u0142ugi w\u0142asnej dzia\u0142alno\u015bci gospodarczej wykonane na rzecz \u015brodk\u00f3w trwa\u0142ych w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty cz\u0119\u015bciowej likwidacji (rozbi\u00f3rki, demonta\u017cu) obiekt\u00f3w przebudowywanych lub modernizowanych,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nieodp\u0142atnie otrzymane \u015brodki trwa\u0142e w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">maszyny i urz\u0105dzenia przekazane do monta\u017cu lub zainstalowania przed oddaniem do eksploatacji, a tak\u017ce maszyny i urz\u0105dzenia nie wymagaj\u0105ce monta\u017cu lub zainstalowania,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki, prowizje od kredyt\u00f3w i po\u017cyczek za okres realizacji \u015brodka trwa\u0142ego w budowie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w \u015brodk\u00f3w trwa\u0142ych w budowie nie zalicza si\u0119 odsetek od kredyt\u00f3w inwestycyjnych po zako\u0144czeniu budowy, kar i odszkodowa\u0144 umownych oraz koszt\u00f3w przetarg\u00f3w, og\u0142osze\u0144, zawierania um\u00f3w, sk\u0142adania zam\u00f3wie\u0144 zwi\u0105zanych z\u00a0\u015brodkami trwa\u0142ymi w budowie (obci\u0105\u017caj\u0105 one koszty dzia\u0142alno\u015bci podstawowej).</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_521078412_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na koniec okresu sprawozdawczego warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w na \u015brodki trwa\u0142e w budowie jest poddawana ocenie, w celu stwierdzenia, czy wyst\u0119puj\u0105 przes\u0142anki wskazuj\u0105ce na utrat\u0119 ich warto\u015bci (zgodnie z wytycznymi wynikaj\u0105cymi z MSR 36). W przypadku wyst\u0105pienia takich przes\u0142anek Grupa dokonuje szacunku ich warto\u015bci odzyskiwalnej i w zale\u017cno\u015bci od wyniku takich oszacowa\u0144 mo\u017ce dokona\u0107 odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy spowodowane trwa\u0142\u0105 utrat\u0105 warto\u015bci \u015brodk\u00f3w trwa\u0142ych w budowie ksi\u0119gowane s\u0105 w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych. W przypadku ustania przyczyny utworzenia odpisu aktualizuj\u0105cego z tytu\u0142u trwa\u0142ej utraty warto\u015bci zwi\u0119ksza si\u0119 warto\u015b\u0107 \u015brodka trwa\u0142ego w budowie o odpowiedni\u0105 cz\u0119\u015b\u0107 odpisu i odpis podlega zaliczeniu do przychod\u00f3w operacyjnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_521078412_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy \u015brodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w poniesionych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1734395480_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1255501511_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1692231497_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Leasing oraz sk\u0142adniki rzeczowych aktyw\u00f3w trwa\u0142ych u\u017cytkowane na podstawie um\u00f3w leasingu </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000429\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000430\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Identyfikacja leasingu</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Umowa jest leasingiem lub zawiera leasing, je\u017celi na jej mocy przekazuje si\u0119 prawo do kontroli u\u017cytkowania zidentyfikowanego sk\u0142adnika aktyw\u00f3w na dany okres w zamian za wynagrodzenie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym celu analizuje si\u0119 trzy podstawowe aspekty:</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy umowa dotyczy zidentyfikowanego sk\u0142adnika aktyw\u00f3w, kt\u00f3ry albo jest wyra\u017anie okre\u015blony w umowie lub te\u017c w\u00a0spos\u00f3b dorozumiany w momencie udost\u0119pnienia sk\u0142adnika aktyw\u00f3w Grupie,</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy Grupa ma prawo do uzyskania zasadniczo wszystkich korzy\u015bci ekonomicznych z u\u017cytkowania sk\u0142adnika aktyw\u00f3w przez ca\u0142y okres u\u017cytkowania w zakresie okre\u015blonym umow\u0105,</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy Grupa ma prawo do kierowania u\u017cytkowaniem zidentyfikowanego sk\u0142adnika aktyw\u00f3w przez ca\u0142y okres u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ustala okres leasingu jako nieodwo\u0142alny okres leasingu wraz z: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) okresami, w kt\u00f3rych istnieje opcja przed\u0142u\u017cenia leasingu, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z tej opcji, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) okresami, w kt\u00f3rych istnieje opcja wypowiedzenia leasingu, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa nie skorzysta z tej opcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Oceniaj\u0105c, czy mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z opcji przed\u0142u\u017cenia leasingu, lub \u017ce nie skorzysta z opcji wypowiedzenia leasingu, Grupa uwzgl\u0119dnia wszystkie istotne fakty i okoliczno\u015bci, kt\u00f3re stanowi\u0105 dla Sp\u00f3\u0142ki zach\u0119t\u0119 ekonomiczn\u0105 do tego, aby skorzysta\u0142a z opcji przed\u0142u\u017cenia leasingu lub nie skorzysta\u0142a z opcji wypowiedzenia leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zwolnienia z ujmowania</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa zdecydowa\u0142a o nie stosowaniu si\u0119 do wymog\u00f3w ustalania aktyw\u00f3w i zobowi\u0105za\u0144 z tyt. leasingu w stosunku do leasing\u00f3w kr\u00f3tkoterminowych, oraz do leasing\u00f3w, w kt\u00f3rych bazowy sk\u0142adnik aktyw\u00f3w ma nisk\u0105 warto\u015b\u0107. Grupa ujmuje w\u00a0takich umowach op\u0142aty leasingowe jako koszty metod\u0105 liniow\u0105 w trakcie okresu leasingu lub w inny systematyczny spos\u00f3b.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje zwolnienia dla leasingu kr\u00f3tkoterminowego wed\u0142ug klasy bazowego sk\u0142adnika aktyw\u00f3w, do kt\u00f3rego odnosi si\u0119 prawo u\u017cytkowania. Wyb\u00f3r zwolnienia dla leasing\u00f3w, w przypadku kt\u00f3rych bazowy sk\u0142adnik aktyw\u00f3w ma nisk\u0105 warto\u015b\u0107, Grupa dokonuje w odniesieniu do poszczeg\u00f3lnych leasing\u00f3w.  Poniewa\u017c standard nie definiuje warto\u015bci pieni\u0119\u017cnej uznanej za \u201enisk\u0105\u201d, ale stanowi, \u017ce podstaw\u0105 oceny powinna by\u0107 warto\u015b\u0107 nowego sk\u0142adnika aktyw\u00f3w (nawet je\u017celi u\u017cytkowany jest w ramach leasingu) dlatego przyj\u0119to warto\u015b\u0107 bezwzgl\u0119dn\u0105, jako nieprzekraczaj\u0105c\u0105 kwoty 20 tys. z\u0142.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa posiada prawo wieczystego u\u017cytkowania grunt\u00f3w, kt\u00f3re w latach obowi\u0105zywania MSR 17 nie spe\u0142nia\u0142o definicji leasingu, ale traktowane by\u0142o na r\u00f3wni z prawem w\u0142asno\u015bci gruntu i jako takie by\u0142o prezentowane w rzeczowych aktywach trwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 pierwszego zastosowania MSSF 16 tj. na 01.01.2019 r. Grupa skorzysta\u0142a ze zwolnienia przewidzianego dla leasingobiorc\u00f3w (par. C.3. MSSF 16), jak\u0105 by\u0142a mo\u017cliwo\u015b\u0107 zachowania dotychczasowej klasyfikacji leasing \u2013 nie leasing do um\u00f3w wa\u017cnych w\u00a0dniu pierwszego zastosowania MSSF 16. Oznacza to, \u017ce je\u015bli przed 1 stycznia 2019 roku aktywo z prawem u\u017cytkowania by\u0142o traktowane jako</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> niespe\u0142niaj\u0105ce definicji leasingu w rozumieniu MSR 17</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">, to po 1 stycznia 2019 roku takie podej\u015bcie jest kontynuowane dla starych um\u00f3w. Dlatego prawo u\u017cytkowania wieczystego nabyte przed 2019 rokiem jest traktowane na dotychczasowych zasadach, a wi\u0119c jako grunty w ramach rzeczowych aktyw\u00f3w trwa\u0142ych. Wszystkie nowe umowy (zawarte od 2019 roku) traktowane s\u0105 wed\u0142ug zasad zgodnych z regulacjami MSSF 16. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Ujmowanie leasingu</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000435\"><span class=\"pt-Domylnaczcionkaakapitu-000436\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pocz\u0105tkowa wycena</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa ujmuje sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania oraz zobowi\u0105zanie z tytu\u0142u leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania wed\u0142ug kosztu. Koszt sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania powinien obejmowa\u0107: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) kwot\u0119 pocz\u0105tkowej wyceny zobowi\u0105zania z tytu\u0142u leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) wszelkie op\u0142aty leasingowe zap\u0142acone w dacie rozpocz\u0119cia lub przed t\u0105 dat\u0105, pomniejszone o wszelkie otrzymane zach\u0119ty leasingowe, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) wszelkie pocz\u0105tkowe koszty bezpo\u015brednie poniesione przez sp\u00f3\u0142ki Grupy, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) szacunek koszt\u00f3w, kt\u00f3re maj\u0105 zosta\u0107 poniesione przez Grup\u0119 w zwi\u0105zku z demonta\u017cem i usuni\u0119ciem bazowego sk\u0142adnika aktyw\u00f3w, przeprowadzeniem renowacji miejsca, w kt\u00f3rym si\u0119 znajdowa\u0142, lub przeprowadzeniem renowacji bazowego sk\u0142adnika aktyw\u00f3w do stanu wymaganego przez warunki leasingu, chyba \u017ce te koszty s\u0105 ponoszone w celu wytworzenia zapas\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa wycenia zobowi\u0105zanie z tytu\u0142u leasingu w wysoko\u015bci warto\u015bci bie\u017c\u0105cej op\u0142at leasingowych pozostaj\u0105cych do zap\u0142aty w tej dacie. Op\u0142aty leasingowe dyskontuje si\u0119 z zastosowaniem stopy procentowej leasingu, je\u017celi stop\u0119 t\u0119 mo\u017cna z \u0142atwo\u015bci\u0105 ustali\u0107. W przeciwnym razie Grupa stosuje kra\u0144cow\u0105 stop\u0119  leasingobiorcy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia op\u0142aty leasingowe zawarte w wycenie zobowi\u0105zania z tytu\u0142u leasingu obejmuj\u0105 nast\u0119puj\u0105ce op\u0142aty za prawo do u\u017cytkowania bazowego sk\u0142adnika aktyw\u00f3w podczas okresu leasingu, kt\u00f3re pozostaj\u0105 do zap\u0142aty w tej dacie: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) sta\u0142e op\u0142aty leasingowe (w tym zasadniczo sta\u0142e op\u0142aty leasingowe) pomniejszone o wszelkie nale\u017cne zach\u0119ty leasingowe; </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmienne op\u0142aty leasingowe, kt\u00f3re zale\u017c\u0105 od indeksu lub stawki, wycenione pocz\u0105tkowo z zastosowaniem tego indeksu lub tej stawki zgodnie z ich warto\u015bci\u0105 w dacie rozpocz\u0119cia,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) kwoty, kt\u00f3rych zap\u0142aty przez Grup\u0119 oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) cen\u0119 wykonania opcji kupna, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z tej opcji, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) kary pieni\u0119\u017cne za wypowiedzenie leasingu, je\u017celi w warunkach leasingu przewidziano, \u017ce Grupa mo\u017ce skorzysta\u0107 z opcji wypowiedzenia leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">P\u00f3\u017aniejsza wycena sk\u0142adnika aktyw\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania, stosuj\u0105c model kosztu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W celu zastosowania modelu kosztu Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania wed\u0142ug kosztu: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) pomniejszonego o \u0142\u0105czne odpisy amortyzacyjne (umorzenie) i \u0142\u0105czne straty z tytu\u0142u utraty warto\u015bci; oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) skorygowanego z tytu\u0142u jakiejkolwiek aktualizacji wyceny zobowi\u0105zania z tytu\u0142u leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa stosuje wymogi w zakresie amortyzacji przewidziane w MSR 16 Rzeczowe aktywa trwa\u0142e do amortyzowania sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w ramach leasingu przeniesione zostanie prawo w\u0142asno\u015bci do bazowego sk\u0142adnika aktyw\u00f3w na rzecz Grupy pod koniec okresu leasingu lub je\u017celi koszt sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania uwzgl\u0119dnia to, \u017ce Grupa skorzysta z opcji kupna, Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania, pocz\u0105wszy od daty rozpocz\u0119cia a\u017c do ko\u0144ca okresu u\u017cytkowania bazowego sk\u0142adnika aktyw\u00f3w. W przeciwnym razie Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania od daty rozpocz\u0119cia leasingu a\u017c do ko\u0144ca okresu u\u017cytkowania tego sk\u0142adnika lub do ko\u0144ca okresu leasingu, w zale\u017cno\u015bci od tego, kt\u00f3ra z tych dat jest wcze\u015bniejsza.</span><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa stosuje MSR 36 Utrata warto\u015bci aktyw\u00f3w w celu okre\u015blenia, czy sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania utraci\u0142 warto\u015b\u0107 oraz w celu uj\u0119cia jakiejkolwiek zidentyfikowanej straty z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">P\u00f3\u017aniejsza wycena zobowi\u0105zania leasingowego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia Grupa wycenia zobowi\u0105zanie z tytu\u0142u leasingu poprzez: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zwi\u0119kszenie warto\u015bci bilansowej w celu odzwierciedlenia odsetek od zobowi\u0105zania z tytu\u0142u leasingu, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmniejszenie warto\u015bci bilansowej w celu uwzgl\u0119dnienia zap\u0142aconych op\u0142at leasingowych oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) zaktualizowanie wyceny warto\u015bci bilansowej w celu uwzgl\u0119dnienia wszelkiej ponownej oceny lub zmiany leasingu, lub w\u00a0celu uwzgl\u0119dnienia zaktualizowanych zasadniczo sta\u0142ych op\u0142at leasingowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia, o ile koszty nie zosta\u0142y uwzgl\u0119dnione w warto\u015bci bilansowej innego sk\u0142adnika aktyw\u00f3w zgodnie z\u00a0innymi obowi\u0105zuj\u0105cymi standardami, Grupa ujmuje w wyniku zar\u00f3wno: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) odsetki od zobowi\u0105zania z tytu\u0142u leasingu oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmienne op\u0142aty leasingowe nieuwzgl\u0119dnione w wycenie zobowi\u0105zania z tytu\u0142u leasingu w okresie, w kt\u00f3rym ma miejsce zdarzenie lub zachodzi warunek, kt\u00f3re uruchamiaj\u0105 te p\u0142atno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Ponowna ocena zobowi\u0105zania leasingowego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa aktualizuje wycen\u0119 zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych, stosuj\u0105c zaktualizowan\u0105 stop\u0119 dyskontow\u0105, je\u017celi: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zaistnieje zmiana w odniesieniu do okresu leasingu. Grupa okre\u015bla zaktualizowane op\u0142aty leasingowe na podstawie zaktualizowanego okresu leasingu lub </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zaistnieje zmiana dotycz\u0105ca oceny opcji kupna bazowego sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje aktualizacji wyceny zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych, gdy: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zaistnieje zmiana w kwocie, kt\u00f3rej zap\u0142aty oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej. Grupa ustala zaktualizowane op\u0142aty leasingowe w celu uwzgl\u0119dnienia zmiany w kwotach, kt\u00f3rych zap\u0142aty oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zaistnieje zmiana w przysz\u0142ych op\u0142atach leasingowych wynikaj\u0105ca ze zmiany w indeksie lub stawce stosowanej do ustalania tych op\u0142at, wliczaj\u0105c w to na przyk\u0142ad zmian\u0119 w celu uwzgl\u0119dnienia zmian w stawkach czynsz\u00f3w na wolnym rynku w nast\u0119pstwie przegl\u0105du tych czynsz\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W powy\u017cszych przypadkach Grupa stosuje niezmienion\u0105 stop\u0119 dyskontow\u0105, chyba \u017ce zmiana w op\u0142atach leasingowych wynika ze zmiany zmiennych st\u00f3p procentowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zmiany leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje zmian\u0119 leasingu jako odr\u0119bny leasing, je\u017celi: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zmiana zwi\u0119ksza zakres leasingu poprzez przyznanie prawa do u\u017cytkowania jednego lub wi\u0119kszej liczby bazowych sk\u0142adnik aktyw\u00f3w oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) wynagrodzenie za leasing zwi\u0119ksza si\u0119 o kwot\u0119 wsp\u00f3\u0142miern\u0105 do ceny jednostkowej za zwi\u0119kszenie zakresu oraz wszelkie w\u0142a\u015bciwe korekty tej ceny jednostkowej w celu uwzgl\u0119dnienia okoliczno\u015bci danej umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zmiany leasingu, kt\u00f3ra nie jest ujmowana jako odr\u0119bny leasing, w dacie uzgodnienia zmiany Grupa: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) alokuje wynagrodzenie w zmodyfikowanej umowie, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) ustala okres zmodyfikowanego leasingu, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) aktualizuje wycen\u0119 zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych z\u00a0zastosowaniem zaktualizowanej stopy dyskontowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zmiany leasingu, kt\u00f3ra nie jest ujmowana jako odr\u0119bny leasing, Grupa ujmuje aktualizacj\u0119 wyceny zobowi\u0105zania z tytu\u0142u leasingu poprzez: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zmniejszenie warto\u015bci bilansowej sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania w celu uwzgl\u0119dnienia cz\u0119\u015bciowego lub ca\u0142kowitego zako\u0144czenia leasingu w przypadku zmian leasingu, kt\u00f3re zmniejszaj\u0105 zakres leasingu. Grupa ujmuje w\u00a0wyniku wszelki zysk lub strat\u0119 odnosz\u0105c\u0105 si\u0119 do cz\u0119\u015bciowego lub ca\u0142kowitego zako\u0144czenia leasingu, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) skorygowanie sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania w odniesieniu do wszystkich pozosta\u0142ych zmian leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Prezentacja</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa prezentuje w sprawozdaniu z sytuacji finansowej albo ujawnia w informacji dodatkowej:</span></p><p class=\"pt-000408\"><span class=\"pt-000439\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">aktywa z tytu\u0142u prawa do u\u017cytkowania w tych samych pozycjach sprawozdania z sytuacji finansowej, co bazowe sk\u0142adniki aktyw\u00f3w, a wi\u0119c w rzeczowych aktywach trwa\u0142ych z pozosta\u0142ymi rzeczowymi aktywami trwa\u0142ymi, </span></p><p class=\"pt-000408\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u leasingu oddzielnie od innych zobowi\u0105za\u0144. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W rachunku zysk\u00f3w i strat i sprawozdaniu z ca\u0142kowitych dochod\u00f3w Grupa przedstawia koszt odsetek od zobowi\u0105zania z\u00a0tytu\u0142u leasingu odr\u0119bnie od kosztu amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W sprawozdaniu z przep\u0142yw\u00f3w pieni\u0119\u017cnych Grupa klasyfikuje: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) p\u0142atno\u015bci pieni\u0119\u017cne g\u0142\u00f3wnej cz\u0119\u015bci zobowi\u0105zania z tytu\u0142u leasingu w ramach dzia\u0142alno\u015bci finansowej, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) p\u0142atno\u015bci pieni\u0119\u017cne cz\u0119\u015bci odsetkowej zobowi\u0105zania z tytu\u0142u leasingu, stosuj\u0105c wymogi MSR 7 Sprawozdanie z\u00a0przep\u0142yw\u00f3w pieni\u0119\u017cnych w odniesieniu do odsetek zap\u0142aconych, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) op\u0142aty z tytu\u0142u leasingu kr\u00f3tkoterminowego, op\u0142aty za leasingi obejmuj\u0105ce aktywa o niskiej warto\u015bci oraz zmienne op\u0142aty leasingowe nieuwzgl\u0119dnione w wycenie zobowi\u0105zania z tytu\u0142u leasingu w ramach dzia\u0142alno\u015bci operacyjnej.</span><a class=\"pt-000114\" id=\"XBRLBlock_1734395480_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1255501511_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1692231497_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__230073643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015bci niematerialne</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych zalicza si\u0119 mo\u017cliwe do zidentyfikowania niepieni\u0119\u017cne sk\u0142adniki aktyw\u00f3w, nie posiadaj\u0105ce postaci fizycznej spe\u0142niaj\u0105ce podane poni\u017cej kryteria:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) mo\u017cliwo\u015b\u0107 zidentyfikowania \u2013 kryterium to jest spe\u0142nione gdy:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 niematerialna jest odr\u0119bna to znaczy, \u017ce mo\u017ce by\u0107 oddzielona od sp\u00f3\u0142ki i sprzedana, przeniesiona, licencjonowana, wynaj\u0119ta lub wymieniona zar\u00f3wno samodzielnie jak i wsp\u00f3lnie z powi\u0105zanymi umowami, sk\u0142adnikami aktyw\u00f3w lub zobowi\u0105zaniami; </span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">powsta\u0142a w wyniku umowy/kontraktu lub innych tytu\u0142\u00f3w prawnych bez wzgl\u0119du na to, czy te prawa s\u0105 transferowane lub oddzielne od jednostki albo innych praw i obowi\u0105zk\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kontrola - kryterium to jest spe\u0142nione, gdy Grupa jest uprawniona do uzyskiwania przysz\u0142ych korzy\u015bci ekonomicznych powstaj\u0105cych za przyczyn\u0105 danego \u015brodka i jest w stanie ograniczy\u0107 dost\u0119p do tych korzy\u015bci osobom trzecim</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) przysz\u0142e korzy\u015bci ekonomiczne \u2013 mog\u0105 wyst\u0119powa\u0107 w postaci przychod\u00f3w ze sprzeda\u017cy b\u0105d\u017a w postaci oszcz\u0119dno\u015bci koszt\u00f3w </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) mo\u017cliwo\u015b\u0107 wiarygodnego ustalenia ceny nabycia lub kosztu wytworzenia</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych w Grupie zalicza si\u0119 m.in.:</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie           </span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 firmy.</span></p><p class=\"pt-Normalny-000441\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105tkowo sk\u0142adnik warto\u015bci niematerialnych wykazuje si\u0119 w cenie nabycia lub koszcie wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 uj\u0119cia sk\u0142adnika warto\u015bci niematerialnych Grupa ocenia, czy okres u\u017cytkowania jest okre\u015blony czy nieokre\u015blony, a\u00a0w przypadku gdy jest okre\u015blony, ustala metod\u0119 i stawk\u0119 amortyzacji. Odpisy amortyzacyjne warto\u015bci niematerialnych ujmowane s\u0105 jako koszt amortyzacji i dokonywane s\u0105 wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">amortyzacja naliczana jest metod\u0105 liniow\u0105 w okresach miesi\u0119cznych;</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisy dokonywane s\u0105 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym warto\u015b\u0107 niematerialna zosta\u0142a przyj\u0119ta do u\u017cywania i wprowadzona do ewidencji, do ko\u0144ca tego miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie sumy odpis\u00f3w umorzeniowych z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym sk\u0142adnik warto\u015bci niematerialnych przestaje by\u0107 ujmowany lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zastosowane roczne stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie: 10,0% - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji: 20,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych: 20,0% - 50,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego Grupa ustala stawki (okresy) dla poszczeg\u00f3lnych warto\u015bci niematerialnych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z\u00a0ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i zatwierdzone przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych sk\u0142adnik\u00f3w warto\u015bci niematerialnych tj. warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej nie przekraczaj\u0105cej  10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119, \u017ce ten sk\u0142adnik nie podlega wpisowi do ewidencji warto\u015bci niematerialnych, a wydatki poniesione na jego nabycie odnosi si\u0119 bezpo\u015brednio w ci\u0119\u017car koszt\u00f3w us\u0142ug obcych pod dat\u0105 ich uj\u0119cia w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, sfinansowane w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy warto\u015bci niematerialne wyceniane s\u0105 wed\u0142ug warto\u015bci pocz\u0105tkowej pomniejszonej o \u0142\u0105czne odpisy amortyzacyjne, a tak\u017ce o ewentualne straty z tytu\u0142u utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__230073643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_751268897_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Badania i rozw\u00f3j</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dzieli proces powstawania aktyw\u00f3w na dwa etapy: etap prac badawczych i etap prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wydatki poniesione na etapie prac badawczych z zamiarem pozyskania nowej wiedzy naukowej lub technicznej, ujmowane s\u0105 w kosztach bie\u017c\u0105cego okresu w momencie ich poniesienia, poniewa\u017c Grupa nie jest w stanie na tym etapie udowodni\u0107 istnienia sk\u0142adnika warto\u015bci niematerialnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nak\u0142ady poniesione na prace rozwojowe, kt\u00f3rych efekty dzia\u0142a\u0144 znajduj\u0105 zastosowanie w opracowaniu lub wytworzeniu nowego lub w znacznym stopniu ulepszonego produktu podlegaj\u0105 aktywowaniu w przypadku, gdy wytworzenie nowego produktu (lub procesu) jest technicznie mo\u017cliwe i jest ekonomicznie uzasadnione oraz Grupa posiada techniczne, finansowe oraz inne niezb\u0119dne \u015brodki do uko\u0144czenia prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap prac rozwojowych jest etapem bardziej zaawansowanym ni\u017c prace badawcze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik warto\u015bci niematerialnych powsta\u0142y w wyniku prac rozwojowych powinien by\u0107 uj\u0119ty wtedy i tylko wtedy, gdy Grupa jest w stanie udowodni\u0107:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">mo\u017cliwo\u015b\u0107 i zamiar uko\u0144czenia, oraz przysz\u0142ego u\u017cytkowania lub sprzeda\u017cy sk\u0142adnika warto\u015bci niematerialnych, w\u00a0tym dost\u0119pno\u015b\u0107 \u015brodk\u00f3w niezb\u0119dnych do jego uko\u0144czenia, u\u017cytkowania lub sprzeda\u017cy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">spos\u00f3b, w jaki sk\u0142adnik warto\u015bci niematerialnych b\u0119dzie wytwarza\u0142 prawdopodobne przysz\u0142e korzy\u015bci ekonomiczne (np. istnienie rynku na produkty wytwarzane przy jego zastosowaniu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi Grupa nie jest w stanie rozdzieli\u0107 prac badawczych od rozwojowych, og\u00f3\u0142 tych prac traktuje si\u0119 jako badawcze i\u00a0ujmuje bezpo\u015brednio w koszty okresu, w kt\u00f3rym zosta\u0142y poniesione.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty prac rozwojowych ujmowane s\u0105 jako warto\u015bci niematerialne na dzie\u0144 bilansowy w oparciu o ich cen\u0119 nabycia lub koszt wytworzenia pomniejszon\u0105 o skumulowane odpisy amortyzacyjne oraz odpisy z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105wszy od 01.01.2020 r., dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych nak\u0142ady na prace rozwojowe poniesione w roku obrotowym, a nie rozliczone bilansowo na warto\u015bci niematerialne,  Grupa ujmuje w ca\u0142o\u015bci jako koszt uzyskania przychodu w ramach tego roku kalendarzowego, w kt\u00f3rym nak\u0142ady te zosta\u0142y poniesione i zaewidencjonowane.</span><a class=\"pt-000114\" id=\"XBRLBlock_751268897_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015b\u0107 Firmy </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 firmy ujmowana jest pocz\u0105tkowo zgodnie z MSSF 3 (patrz akapit \u201ePO\u0141\u0104CZENIA PRZEDSI\u0118WZI\u0118\u0106 I PO\u0141\u0104CZENIA POD WSP\u00d3LN\u0104 KONTROL\u0104).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><a class=\"pt-000114\" id=\"XBRLBlock__129765661_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015bci firmy nie amortyzuje si\u0119, zamiast tego corocznie przeprowadzany jest test na utrat\u0119 warto\u015bci zgodnie z MSR 36.</span><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__129765661_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__947081601_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_694437996_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1410525058_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Nieruchomo\u015bci Inwestycyjne</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000444\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015b\u0107 inwestycyjn\u0105 ujmuje si\u0119 w aktywach wtedy i tylko wtedy, gdy: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) uzyskanie przez jednostk\u0119 przysz\u0142ych korzy\u015bci ekonomicznych zwi\u0105zanych z t\u0105 nieruchomo\u015bci\u0105 jest prawdopodobne; oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) mo\u017cna wiarygodnie wyceni\u0107 jej cen\u0119 nabycia lub koszt wytworzenia. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne to grunty, budynki lub ich cz\u0119\u015bci utrzymywane w celu uzyskiwania przychod\u00f3w z czynsz\u00f3w lub z tytu\u0142u wzrostu ich warto\u015bci kapita\u0142owej, albo te\u017c w obu tych celach \u0142\u0105cznie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne wycenia si\u0119 zgodnie z MSR 40 pocz\u0105tkowo w cenie nabycia lub koszcie wytworzenia. Przy pocz\u0105tkowej wycenie uwzgl\u0119dnia si\u0119 koszty przeprowadzenia transakcji. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po pocz\u0105tkowym uj\u0119ciu Grupa dokonuje wyceny na koniec ka\u017cdego roku obrotowego wed\u0142ug warto\u015bci godziwej, a wahania warto\u015bci godziwej wykazuje w rachunku zysk\u00f3w i strat. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa w zwi\u0105zku z wyborem modelu wyceny w warto\u015bci godziwej, wycenia konsekwentnie w warto\u015bci godziwej wszystkie nieruchomo\u015bci inwestycyjne, z wyj\u0105tkiem tych, kt\u00f3rych warto\u015b\u0107 godziwa nie jest mo\u017cliwa do ustalenia. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w momencie nabycia konkretnej nieruchomo\u015bci wyst\u0119puj\u0105 wyra\u017ane dowody wskazuj\u0105ce na to, \u017ce Grupa nie b\u0119dzie mog\u0142a ustala\u0107 jej warto\u015bci godziwej z zachowaniem ci\u0105g\u0142o\u015bci tej metody, w\u00f3wczas do takiej nieruchomo\u015bci stosuje model ceny nabycia lub kosztu wytworzenia i kontynuuje jego stosowanie do czasu zbycia danej nieruchomo\u015bci.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszelkie przychody i koszty zwi\u0105zane z utrzymywaniem nieruchomo\u015bci inwestycyjnych, w tym tak\u017ce zwi\u0105zane z aktualizacj\u0105 warto\u015bci tych inwestycji, prezentowane s\u0105 w pozosta\u0142ych kosztach b\u0105d\u017a przychodach operacyjnych. Koszty ulepsze\u0144, utraty warto\u015bci nieruchomo\u015bci inwestycyjnych, r\u00f3\u017cnice pomi\u0119dzy warto\u015bci\u0105 pocz\u0105tkow\u0105 inwestycji a warto\u015bci\u0105 godziw\u0105 na dzie\u0144 bilansowy wp\u0142ywaj\u0105 zawsze na wynik okresu, w kt\u00f3rym wyst\u0105pi\u0142y, i koryguj\u0105 pozycje pozosta\u0142ych przychod\u00f3w i koszt\u00f3w operacyjnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne s\u0105 prezentowane w skonsolidowanym sprawozdaniu z sytuacji finansowej, jako aktywa d\u0142ugoterminowe w wyodr\u0119bnionej pozycji.</span><a class=\"pt-000114\" id=\"XBRLBlock__947081601_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_694437996_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1410525058_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_851226636_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa klasyfikuje aktywa trwa\u0142e (lub grup\u0119 aktyw\u00f3w) jako przeznaczone do sprzeda\u017cy, je\u017celi uzna, \u017ce ich warto\u015b\u0107 bilansowa zostanie odzyskana w drodze transakcji sprzeda\u017cy, a nie poprzez ich dalsze wykorzystanie w prowadzonej dzia\u0142alno\u015bci gospodarczej. Warunek ten uznaje si\u0119 za spe\u0142niony w\u00f3wczas, gdy wyst\u0105pienie transakcji sprzeda\u017cy jest wysoce prawdopodobne, a sk\u0142adnik aktyw\u00f3w (grupa aktyw\u00f3w) jest dost\u0119pny w swoim obecnym stanie do natychmiastowej sprzeda\u017cy. Sklasyfikowanie aktyw\u00f3w trwa\u0142ych do grupy przeznaczonych do sprzeda\u017cy zak\u0142ada zamiar kierownictwa jednostki do zako\u0144czenia transakcji sprzeda\u017cy w czasie jednego roku od dnia zmiany klasyfikacji aktyw\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wycenia sk\u0142adnik aktyw\u00f3w trwa\u0142ych (lub grup\u0119 aktyw\u00f3w do zbycia) zaklasyfikowanych jako przeznaczone do sprzeda\u017cy w kwocie ni\u017cszej z jego warto\u015bci bilansowej i warto\u015bci godziwej pomniejszonej o koszty sprzeda\u017cy. W momencie przeznaczenia sk\u0142adnika aktyw\u00f3w trwa\u0142ych do grupy do zbycia zaprzestaje si\u0119 jego amortyzacji.</span><a class=\"pt-000114\" id=\"XBRLBlock_851226636_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_819805576_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_343162065_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1080286730_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Instrumenty finansowe \u2013  zasady klasyfikacji i metody wyceny</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000445\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Instrumentem finansowym jest ka\u017cda umowa, kt\u00f3ra skutkuje powstaniem sk\u0142adnika aktyw\u00f3w finansowych u jednej ze stron i jednocze\u015bnie zobowi\u0105zania finansowego lub instrumentu kapita\u0142owego u drugiej ze stron.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych lub zobowi\u0105zanie finansowe jest wykazywane w sprawozdaniu z sytuacji finansowej, gdy Grupa staje si\u0119 stron\u0105 umowy tego instrumentu. Standaryzowane transakcje kupna i sprzeda\u017cy aktyw\u00f3w i zobowi\u0105za\u0144 finansowych ujmuje si\u0119 na dzie\u0144 zawarcia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__933655366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wy\u0142\u0105cza si\u0119 ze sprawozdania z sytuacji finansowej w przypadku, gdy wygasaj\u0105 umowne prawa do przep\u0142yw\u00f3w pieni\u0119\u017cnych ze sk\u0142adnika aktyw\u00f3w finansowych lub gdy sk\u0142adnik aktyw\u00f3w finansowych oraz zasadniczo ca\u0142e ryzyko i korzy\u015bci z nim zwi\u0105zane zostaj\u0105 przeniesione na inny podmiot.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wy\u0142\u0105cza ze sprawozdania z sytuacji finansowej zobowi\u0105zanie finansowe wtedy, gdy zobowi\u0105zanie przesta\u0142o istnie\u0107, to znaczy, kiedy obowi\u0105zek okre\u015blony w umowie zosta\u0142 wype\u0142niony, umorzony lub wygas\u0142.</span><a class=\"pt-000114\" id=\"XBRLBlock__933655366_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do g\u0142\u00f3wnych instrument\u00f3w finansowych, kt\u00f3re wyst\u0119puj\u0105 w Grupie nale\u017c\u0105:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">1. Po\u017cyczki i nale\u017cno\u015bci w\u0142asne tj. po\u017cyczki udzielone, nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e nale\u017cno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">2. Instrumenty pochodne, tj. terminowe transakcje walutowe typu forward, transakcje zamiany st\u00f3p procentowych IRS.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">3. Inwestycje d\u0142ugoterminowe inne ni\u017c nieruchomo\u015bci tj. udzia\u0142y i akcje w jednostkach innych ni\u017c podporz\u0105dkowane.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">4. Zobowi\u0105zania finansowe, tj. zobowi\u0105zania z tyt. kredyt\u00f3w bankowych, zobowi\u0105zania z tyt. dostaw i us\u0142ug i pozosta\u0142e zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa oraz zobowi\u0105zania finansowe wyceniane s\u0105 wed\u0142ug zasad przedstawionych poni\u017cej.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_819805576_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_343162065_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1080286730_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa finansowe</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zgodnie z MSSF 9 Grupa klasyfikuje aktywa finansowe do nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane wed\u0142ug zamortyzowanego kosztu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez wynik finansowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kategorii aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie klasyfikowane s\u0105 wszystkie aktywa finansowe, kt\u00f3re spe\u0142niaj\u0105 \u0142\u0105cznie oba nast\u0119puj\u0105ce warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utrzymywanie tych aktyw\u00f3w finansowych, w celu uzyskania umownych przep\u0142yw\u00f3w pieni\u0119\u017cnych, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">postanowienia umowne dotycz\u0105ce sk\u0142adnika aktyw\u00f3w powoduj\u0105 w okre\u015blonych terminach przep\u0142ywy pieni\u0119\u017cne, kt\u00f3re s\u0105 wy\u0142\u0105cznie sp\u0142atami nierozliczonej kwoty nominalnej i odsetek od tej kwoty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych jest wyceniany w warto\u015bci godziwej przez inne ca\u0142kowite dochody, je\u017celi spe\u0142nione s\u0105 oba poni\u017csze warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sk\u0142adnik aktyw\u00f3w finansowych jest utrzymywany zgodnie z modelem biznesowym, kt\u00f3rego celem jest zar\u00f3wno otrzymywanie przep\u0142yw\u00f3w pieni\u0119\u017cnych wynikaj\u0105cych z umowy, jak i sprzeda\u017c sk\u0142adnik\u00f3w aktyw\u00f3w finansowych; oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunki umowy dotycz\u0105cej sk\u0142adnika aktyw\u00f3w finansowych powoduj\u0105 powstawanie w okre\u015blonych terminach przep\u0142yw\u00f3w pieni\u0119\u017cnych, kt\u00f3re s\u0105 jedynie sp\u0142at\u0105 kwoty g\u0142\u00f3wnej i odsetek od kwoty g\u0142\u00f3wnej pozosta\u0142ej do sp\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie inne aktywa finansowe klasyfikowane s\u0105 do kategorii aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 w warto\u015bci godziwej przez wynik, je\u017celi nie spe\u0142nia kryteri\u00f3w wyceny w\u00a0zamortyzowanym koszcie lub w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody oraz nie jest instrumentem kapita\u0142owym wyznaczonym w momencie pocz\u0105tkowego uj\u0119cia do wyceny w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody. Grupa mo\u017ce jednak w momencie pocz\u0105tkowego uj\u0119cia dokona\u0107 nieodwo\u0142alnego wyboru odno\u015bnie do okre\u015blonych inwestycji w instrumenty kapita\u0142owe, kt\u00f3re w przeciwnym razie by\u0142yby wyceniane w warto\u015bci godziwej przez wynik finansowy, aby ujmowa\u0107 p\u00f3\u017aniejsze zmiany warto\u015bci godziwej przez inne ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niezale\u017cnie od wskazanych wy\u017cej postanowie\u0144, Grupa mo\u017ce w momencie pocz\u0105tkowego uj\u0119cia nieodwo\u0142alnie wyznaczy\u0107 sk\u0142adnik aktyw\u00f3w finansowych, jako wyceniany w warto\u015bci godziwej przez wynik finansowy, je\u015bli w ten spos\u00f3b eliminuje lub znacz\u0105co zmniejsza niesp\u00f3jno\u015b\u0107 wyceny lub uj\u0119cia.</span><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280082\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych aktyw\u00f3w finansowych, z wyj\u0105tkiem wycenianych w warto\u015bci godziwej przez wynik finansowy i nale\u017cno\u015bci handlowych, dla kt\u00f3rych warto\u015b\u0107 pocz\u0105tkow\u0105 ustala si\u0119 zgodnie z MSSF 15.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__179532967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja aktyw\u00f3w finansowych jest dokonywana w momencie pocz\u0105tkowego uj\u0119cia i mo\u017ce by\u0107 zmieniona jedynie w\u00f3wczas, gdy zmieni\u0142 si\u0119 biznesowy model zarz\u0105dzania aktywami finansowymi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje zmiany klasyfikacji sk\u0142adnika aktyw\u00f3w finansowych, czyni to prospektywnie, pocz\u0105wszy od dnia przeklasyfikowania. Grupa nie przekszta\u0142ca \u017cadnych uprzednio uj\u0119tych zysk\u00f3w, strat (w tym zysk\u00f3w lub strat z tytu\u0142u utraty warto\u015bci) ani odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, warto\u015b\u0107</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w wyniku finansowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, warto\u015b\u0107 godziwa tego sk\u0142adnika na dzie\u0144 przeklasyfikowania staje si\u0119 jego now\u0105 warto\u015bci\u0105 bilansow\u0105 brutto.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, warto\u015b\u0107 godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w\u00a0innych ca\u0142kowitych dochodach. Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, sk\u0142adnik ten zostaje przeklasyfikowany w jego warto\u015bci godziwej na dzie\u0144 przeklasyfikowania. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 jednak usuni\u0119te z pozycji kapita\u0142u w\u0142asnego i koryguj\u0105 warto\u015b\u0107 godziw\u0105 sk\u0142adnika aktyw\u00f3w finansowych na dzie\u0144 przeklasyfikowania. W zwi\u0105zku z tym sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 na dzie\u0144 przeklasyfikowania tak, jak gdyby zawsze by\u0142 wyceniany w zamortyzowanym koszcie. Korekta ta wp\u0142ywa na inne ca\u0142kowite dochody, lecz nie wp\u0142ywa na wynik finansowy i w zwi\u0105zku z tym nie stanowi korekty wynikaj\u0105cej z przeklasyfikowania (zob. MSR 1 Prezentacja sprawozda\u0144 finansowych). Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 przeklasyfikowane z pozycji kapita\u0142u w\u0142asnego do wyniku finansowego w formie korekty wynikaj\u0105cej z\u00a0przeklasyfikowania (zob. MSR 1) na dzie\u0144 przeklasyfikowania.</span><a class=\"pt-000114\" id=\"XBRLBlock__179532967_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje sk\u0142adnik aktyw\u00f3w finansowych lub zobowi\u0105zanie finansowe w sprawozdaniu z sytuacji finansowej, w\u00a0przypadku, kiedy staje si\u0119 stron\u0105 kontraktu i jest zwi\u0105zana jego postanowieniami w zakresie dotycz\u0105cym danego instrumentu finansowego. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280258\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa finansowe na dzie\u0144 nabycia wycenia si\u0119  warto\u015bci godziwej, czyli najcz\u0119\u015bciej wed\u0142ug warto\u015bci godziwej uiszczonej zap\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do d\u0142u\u017cnych aktyw\u00f3w finansowych takich jak nale\u017cno\u015bci w\u0142asne i udzielone po\u017cyczki, mo\u017cliwe s\u0105 do zastosowania trzy modele zarz\u0105dzania biznesowego:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(1) utrzymywane w celu \u015bci\u0105gni\u0119cia,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(2) utrzymywane w celu \u015bci\u0105gni\u0119cia i sprzeda\u017cy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(3) model inny ni\u017c model (1) i (2) (efektywnie oznaczaj\u0105cy \u017ce jednostka posiada aktywa w celu ich zbycia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy modelu biznesowego Grupa bierze pod uwag\u0119 w szczeg\u00f3lno\u015bci zawarte umowy faktoringu oraz ich charakter. W obecnie stosowanym modelu faktoringu jest to faktoring z regresem, w zwi\u0105zku z czym model biznesowy to \u015bci\u0105gni\u0119cie umownych przep\u0142yw\u00f3w (sp\u0142at nale\u017cno\u015bci przez klient\u00f3w). W przypadku gdyby stosowano inny model faktoringu (bez regresu), w zale\u017cno\u015bci od szczeg\u00f3\u0142owych zapis\u00f3w um\u00f3w faktoringowych mog\u0105 one spowodowa\u0107 klasyfikacj\u0119 nale\u017cno\u015bci do modelu Utrzymanie oraz sprzeda\u017c lub sprzeda\u017c, co skutkowa\u0107 b\u0119dzie konieczno\u015bci\u0105 wyceny tych instrument\u00f3w finansowych do warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy czy umowne przep\u0142ywy pieni\u0119\u017cne reprezentuj\u0105 jedynie sp\u0142at\u0119 kwoty g\u0142\u00f3wnej oraz odsetki Grupa dokonuje szczeg\u00f3\u0142owej analizy zapis\u00f3w d\u0142u\u017cnych instrument\u00f3w finansowych (po\u017cyczek). W przypadku gdy konieczna jest dodatkowa analiza, czyli tzw. benchmark test, na przyk\u0142ad w sytuacji gdy wyst\u0119puje niedopasowanie okres\u00f3w i\u00a0formu\u0142 naliczania odsetek, Grupa por\u00f3wnuje dany instrument do warunk\u00f3w instrumentu modelowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli por\u00f3wnuj\u0105c dla obu instrument\u00f3w poszczeg\u00f3lne kwoty odsetek Grupa stwierdzi, \u017ce nie r\u00f3\u017cni\u0105 si\u0119 istotnie (powy\u017cej 10%), w\u00f3wczas zgodnie z MSSF 9 dany instrument spe\u0142nia kryterium sp\u0142aty kwoty g\u0142\u00f3wnej oraz odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy modelu biznesowego oraz test\u00f3w klasyfikacyjnych TKiO (Tylko Kapita\u0142 i Odsetki) Grupa dokona\u0142a klasyfikacji istotnych pozycji aktyw\u00f3w finansowych jak poni\u017cej:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000446\"></td><td class=\"pt-000446\"></td><td class=\"pt-000447\"></td></tr><tr class=\"pt-000448\"><td class=\"pt-000449\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie klasyfikacji </span></p></td><td class=\"pt-000450\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Metoda wyceny</span></p></td><td class=\"pt-000451\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Uj\u0119cie skutk\u00f3w wyceny</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe i pozosta\u0142e (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia) </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po\u017cyczki udzielone (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000455\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y i akcje w innych jednostkach ni\u017c podporz\u0105dkowane </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000448\"><td class=\"pt-000456\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Instrumenty pochodne </span></p></td><td class=\"pt-000457\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000458\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa dla instrument\u00f3w pochodnych jest okre\u015blana w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla walutowych transakcji terminowych typu forward jako r\u00f3\u017cnica warto\u015bci bie\u017c\u0105cej (zdyskontowanej) pomi\u0119dzy jednostkami waluty kupowanej i waluty p\u0142aconej,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla transakcji zamiany st\u00f3p procentowych (swap) na podstawie zdyskontowanych przep\u0142yw\u00f3w \u015brodk\u00f3w pieni\u0119\u017cnych do momentu wyga\u015bni\u0119cia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa udzia\u0142\u00f3w i akcji w innych jednostkach ni\u017c podporz\u0105dkowane mo\u017ce by\u0107 okre\u015blona w zale\u017cno\u015bci od sytuacji na podstawie danych rynkowych (np. akcje notowane na gie\u0142dzie) lub oszacowana za pomoc\u0105 innych metod (np. mno\u017cnikowa, dochodowa).</span><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_500231066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na ka\u017cdy dzie\u0144 bilansowy Grupa dokonuje weryfikacji aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie pod k\u0105tem utraty warto\u015bci zgodnie z MSSF 9.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa finansowe zaliczone do kategorii wycenianych w zamortyzowanym koszcie oraz wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody ze wzgl\u0119du na model biznesowy i charakter przep\u0142yw\u00f3w z nimi zwi\u0105zanych podlegaj\u0105 ocenie na ka\u017cdy dzie\u0144 bilansowy w celu uj\u0119cia oczekiwanych strat kredytowych, niezale\u017cnie od tego, czy wyst\u0105pi\u0142y przes\u0142anki utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Spos\u00f3b dokonywania tej oceny i szacowania odpis\u00f3w z tytu\u0142u oczekiwanych strat kredytowych r\u00f3\u017cni si\u0119 dla poszczeg\u00f3lnych klas aktyw\u00f3w finansowych:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug Grupa stosuje uproszczone podej\u015bcie zak\u0142adaj\u0105ce kalkulacj\u0119 odpis\u00f3w z\u00a0tytu\u0142u oczekiwanych strat kredytowych dla ca\u0142ego okresu \u017cycia instrumentu. Szacunki odpis\u00f3w s\u0105 dokonywane na zasadzie zbiorowej, a nale\u017cno\u015bci zosta\u0142y pogrupowane wed\u0142ug okresu przeterminowania. Szacunek odpisu jest oparty przede wszystkim o historycznie kszta\u0142tuj\u0105ce si\u0119 przeterminowania i powi\u0105zanie zalegania z faktyczn\u0105 sp\u0142acalno\u015bci\u0105 z ostatnich 5 lat, z uwzgl\u0119dnieniem dost\u0119pnych informacji dotycz\u0105cych przysz\u0142o\u015bci.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla \u015brodk\u00f3w pieni\u0119\u017cnych Grupa analizuje poziom ewentualnego odpisu zwi\u0105zanego ze \u015brodkami ulokowanymi w bankach na podstawie ich rating\u00f3w oraz sytuacji finansowej. Je\u015bli poziom ewentualnego odpisu okaza\u0142by si\u0119 nieistotny to Grupa, zgodnie z zasad\u0105 istotno\u015bci, mo\u017ce odst\u0105pi\u0107 od jego ujmowania w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa z tytu\u0142u um\u00f3w z klientami rozpoznane zgodnie z zasadami MSSF 15 s\u0105 r\u00f3wnie\u017c poddane zasadom i\u00a0przepisom utraty warto\u015bci zgodnie z wy\u017cej opisan\u0105 metodologi\u0105.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65323460\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy z tytu\u0142u oczekiwanych strat kredytowych ujmowane s\u0105 (per saldo) w wyniku finansowym odpowiednio po stronie przychod\u00f3w lub koszt\u00f3w operacyjnych, lub przychod\u00f3w / koszt\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa stosuje trzystopniowy model utraty warto\u015bci dla aktyw\u00f3w finansowych: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 1 \u2013 salda, dla kt\u00f3rych ryzyko kredytowe nie wzros\u0142o znacz\u0105co od pocz\u0105tkowego uj\u0119cia. Oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania w ci\u0105gu 12 miesi\u0119cy (tj. ca\u0142kowita oczekiwana strata kredytowa pomno\u017cona jest przez prawdopodobie\u0144stwo, \u017ce strata wyst\u0105pi w ci\u0105gu nast\u0119pnych 12 miesi\u0119cy);</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 2 \u2013 obejmuje salda, dla kt\u00f3rych nast\u0105pi\u0142 znaczny wzrost ryzyka kredytowego od pocz\u0105tkowego uj\u0119cia, ale brak jest obiektywnych przes\u0142anek utraty warto\u015bci; oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania przez ca\u0142y umowny okres \u017cycia danego aktywa;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 3 \u2013 obejmuje salda z obiektywn\u0105 przes\u0142ank\u0105 utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_500231066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_end\"></a></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__754024481_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do aktyw\u00f3w finansowych wycenianych w terminie p\u00f3\u017aniejszym w warto\u015bci godziwej nale\u017c\u0105 m.in. udzia\u0142y i akcje w\u00a0innych jednostkach ni\u017c podporz\u0105dkowane oraz instrumenty pochodne b\u0119d\u0105ce aktywami. Zyski lub straty na sk\u0142adniku aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe.</span><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__754024481_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1915350674_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1043212311_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1112328155_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000007\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280716\"></a><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 pocz\u0105tkowego uj\u0119cia Grupa ujmuje nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug zgodnie z MSSF 15 tj. w toku realizacji \u015bwiadczenia na rzecz klienta (przekazania mu kontroli nad dobrami lub us\u0142ugami) i uznania prawa do wynagrodzenia. W\u00a0praktyce uj\u0119cie nale\u017cno\u015bci handlowych nast\u0119puje w momencie zrealizowania dostawy wg warto\u015bci nominalnej, na podstawie wystawionej faktury (przy za\u0142o\u017ceniu \u017ce jedynym warunkiem wymagalno\u015bci wynagrodzenia jest up\u0142yw okre\u015blonego czasu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tak ustalona warto\u015b\u0107 bilansowa dla nale\u017cno\u015bci o kr\u00f3tkim terminie p\u0142atno\u015bci nie jest korygowana o dyskonto, poniewa\u017c Grupa przyj\u0119\u0142a uproszczenie, \u017ce jest to warto\u015b\u0107 stanowi\u0105ca rozs\u0105dne przybli\u017cenie warto\u015bci godziwej. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9 wymaga aby wszystkie d\u0142u\u017cne instrumenty finansowe (w tym nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug), kt\u00f3re s\u0105 wyceniane wed\u0142ug zamortyzowanego kosztu lub warto\u015bci godziwej poprzez pozosta\u0142e ca\u0142kowite dochody, by\u0142y poddane testowaniu na utrat\u0119 warto\u015bci u\u017cywaj\u0105c metody oczekiwanej straty kredytowej. MSSF 9 jasno wskazuje, \u017ce oczekiwane straty kredytowe s\u0105 zawsze wi\u0119ksze od zera (nie mo\u017cna przyj\u0105\u0107 za\u0142o\u017cenia, \u017ce nale\u017cne kwoty b\u0119d\u0105 zawsze sp\u0142acone w\u00a0ca\u0142o\u015bci). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Oczekiwane straty kredytowe aktualizuj\u0105ce warto\u015b\u0107 nale\u017cno\u015bci w postaci odpis\u00f3w, s\u0105 szacowane wed\u0142ug macierzy odpis\u00f3w, opracowanej na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na rok 2022 szacunki dla nale\u017cno\u015bci w PLN kszta\u0142towa\u0142y si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 90% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 70% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 28% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 0,5% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,1 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Natomiast dla nale\u017cno\u015bci w walutach obcych (EUR) \u2013 jak ni\u017cej:</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 79% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 41% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 20% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 3% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,9 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki dokonywane s\u0105 co roku w oparciu o zaktualizowane dane dotycz\u0105ce d\u0142u\u017cnik\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, aktyw\u00f3w z tytu\u0142u um\u00f3w Grupa wycenia odpis na oczekiwane straty kredytowe w kwocie r\u00f3wnej oczekiwanym stratom kredytowym w ca\u0142ym okresie \u017cycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy ustalaniu odpis\u00f3w, poza w/w macierz\u0105 odpis\u00f3w Grupa analizuje nale\u017cno\u015bci uwzgl\u0119dniaj\u0105c w szacunkach indywidualne przypadki, o kt\u00f3rych mowa poni\u017cej:  </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku  d\u0142u\u017cnik\u00f3w postawionych w stan likwidacji lub upad\u0142o\u015bci \u2013 w\u00f3wczas ujmuje si\u0119 odpis w pe\u0142nej wysoko\u015bci nale\u017cno\u015bci lub do wysoko\u015bci nale\u017cno\u015bci nieobj\u0119tej gwarancj\u0105 lub innym zabezpieczeniem, zg\u0142oszonej likwidatorowi lub s\u0119dziemu komisarzowi w post\u0119powaniu upad\u0142o\u015bciowym,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku nale\u017cno\u015bci nieprzeterminowanych, kt\u00f3rych ryzyko nie\u015bci\u0105galno\u015bci jest znaczne wed\u0142ug indywidualnej oceny Grupy \u2013 odpis w wysoko\u015bci wiarygodnie oszacowanej kwoty, tj. obiektywnej, wa\u017conej</span></p><p class=\"pt-000424\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawdopodobie\u0144stwem kwoty wynikaj\u0105cej z oceny zakresu mo\u017cliwych warto\u015bci, uwzgl\u0119dniaj\u0105cej warto\u015b\u0107 pieni\u0105dza w czasie; do takich przypadk\u00f3w zalicza si\u0119 zdarzenia maj\u0105ce charakter si\u0142y wy\u017cszej,  czy czynniki polityczne, gospodarcze b\u0105d\u017a inne czynniki makroekonomiczne na kt\u00f3re Grupa nie ma wp\u0142ywu, a kt\u00f3re generuj\u0105 wysokie ryzyko utraty nale\u017cno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ze wzgl\u0119du na zasad\u0119 ostro\u017cno\u015bci naliczone odsetki z tytu\u0142u zw\u0142oki w regulowaniu nale\u017cno\u015bci przez odbiorc\u00f3w s\u0105 obejmowane odpisem aktualizuj\u0105cym w wysoko\u015bci 100% kwoty naliczonej od razu w momencie naliczenia i\u00a0uj\u0119cia w ksi\u0119gach rachunkowych odsetek (odpis ujmowany jest w ci\u0119\u017car koszt\u00f3w finansowych); </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy </span><a class=\"pt-000114\" id=\"_Hlk67610640\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z tytu\u0142u oczekiwanych strat kredytowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, zale\u017cnie od rodzaju danej nale\u017cno\u015bci, ujmuje si\u0119 odpowiednio  w\u00a0pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy tworzeniu odpis\u00f3w warto\u015b\u0107 nale\u017cno\u015bci stosowana jest analiza indywidualna i portfelowa. W\u00a0analizie odpisu metod\u0105 portfelow\u0105 Grupa stosuje analiz\u0119 grupow\u0105 portfeli w podziale na walut\u0119 transakcji \u2013 PLN, EUR lub USD. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Proces oszacowania poziom\u00f3w odpis\u00f3w dla poszczeg\u00f3lnych op\u00f3\u017anie\u0144 p\u0142atniczych rozpoczyna si\u0119 od analiz sp\u0142acalno\u015bci wystawionych faktur z ostatnich kilku lat na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. Na bazie analizy Grupa uzyskuje prawdopodobie\u0144stwo tego, jaka cz\u0119\u015b\u0107 danego salda nie zostanie sp\u0142acona na moment powstania nale\u017cno\u015bci oraz na ka\u017cd\u0105 kolejn\u0105 dat\u0119 op\u00f3\u017anie\u0144 p\u0142atniczych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z kolei w analizie indywidualnej ustalanie odpisu odbywa si\u0119 poprzez analiz\u0119 odpisu dla najbardziej istotnych sald (kontrahent\u00f3w), kt\u00f3re nie spe\u0142niaj\u0105 kryterium homogeniczno\u015bci portfela z uwagi na znacz\u0105co wy\u017csze saldo nale\u017cno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci przeterminowane, przedawnione lub nie\u015bci\u0105galne zmniejszaj\u0105 dokonane uprzednio odpisy aktualizuj\u0105ce ich warto\u015b\u0107. Je\u015bli od wy\u017cej wymienionych nale\u017cno\u015bci nie dokonano odpis\u00f3w lub dokonano ich w niepe\u0142nej wysoko\u015bci, to odpisy dodatkowe na te nale\u017cno\u015bci ujmuje si\u0119 r\u00f3wnie\u017c w pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli przyczyna, dla kt\u00f3rej dokonano odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci ustanie, to r\u00f3wnowarto\u015b\u0107 kwoty, na kt\u00f3r\u0105 wcze\u015bniej utworzono odpis, zwi\u0119ksza warto\u015b\u0107 danej nale\u017cno\u015bci, a tak\u017ce odpowiednio pozosta\u0142e przychody operacyjne lub przychody finansowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Prezentacja odpis\u00f3w aktualizuj\u0105cych w rachunku zysk\u00f3w i strat odbywa si\u0119 per saldo tj. odpowiednio w\u00a0przychodach b\u0105d\u017a kosztach finansowych w przypadku nale\u017cno\u015bci finansowych, np. z tytu\u0142u odsetek za zw\u0142ok\u0119 w\u00a0zap\u0142acie, albo w pozosta\u0142ych kosztach lub pozosta\u0142ych przychodach operacyjnych dla pozosta\u0142ych nale\u017cno\u015bci, np. z\u00a0tytu\u0142u dostaw i us\u0142ug. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci w walucie obcej na dzie\u0144 powstania s\u0105 wyceniane wed\u0142ug \u015bredniego kursu NBP z dnia poprzedzaj\u0105cego dzie\u0144 powstania nale\u017cno\u015bci (np. wystawienia faktury). Na dzie\u0144 bilansowy nale\u017cno\u015bci w walucie obcej wyceniane s\u0105 wed\u0142ug \u015bredniego kursu NBP obowi\u0105zuj\u0105cego na dzie\u0144 bilansowy. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa ujmuje nale\u017cno\u015bci z podzia\u0142em na kr\u00f3tkoterminowe i d\u0142ugoterminowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sk\u0142adnik aktyw\u00f3w zalicza si\u0119 do aktyw\u00f3w obrotowych (kr\u00f3tkoterminowych), je\u015bli spe\u0142nia jedno z poni\u017cszych kryteri\u00f3w: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">a) oczekuje si\u0119, \u017ce zostanie zrealizowany lub jest przeznaczony do sprzeda\u017cy lub zu\u017cycia w toku normalnego cyklu operacyjnego jednostki lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">b) jest w posiadaniu jednostki przede wszystkim z przeznaczeniem do obrotu lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">c) oczekuje si\u0119, \u017ce zostanie zrealizowany w ci\u0105gu dwunastu miesi\u0119cy od dnia bilansowego lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">d) stanowi sk\u0142adnik \u015brodk\u00f3w pieni\u0119\u017cnych lub ich ekwiwalent\u00f3w (zgodnie z jego definicj\u0105 w MSR 7 \u2013 rachunek przep\u0142yw\u00f3w pieni\u0119\u017cnych) chyba, \u017ce wyst\u0119puj\u0105 ograniczenia dotycz\u0105ce jego wymiany, czy wykorzystania do zaspokojenia zobowi\u0105zania w przeci\u0105gu przynajmniej dwunastu miesi\u0119cy od dnia bilansowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przez cykl operacyjny rozumie si\u0119 okres up\u0142ywaj\u0105cy pomi\u0119dzy nabyciem aktyw\u00f3w przeznaczonych do przetworzenia, a\u00a0ich realizacj\u0105 w formie pieni\u0119\u017cnej lub w formie ekwiwalentu pieni\u0119\u017cnego. W przypadku, gdy normalny cykl operacyjny jednostki nie mo\u017ce by\u0107 jasno zidentyfikowany, domniema si\u0119 jego trwanie przez okres dwunastu miesi\u0119cy. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa obrotowe obejmuj\u0105 r\u00f3wnie\u017c bie\u017c\u0105ca cz\u0119\u015b\u0107 d\u0142ugoterminowych aktyw\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci d\u0142ugoterminowe, to nale\u017cno\u015bci z innych tytu\u0142\u00f3w ani\u017celi nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, kt\u00f3rych termin sp\u0142aty przypada w okresie d\u0142u\u017cszym ni\u017c rok od dnia bilansowego, a tak\u017ce z tytu\u0142u dostaw i us\u0142ug wykraczaj\u0105cych poza normalny cykl operacyjny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000460\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w obejmuj\u0105 wydatki dotycz\u0105ce miesi\u0119cy nast\u0119puj\u0105cych po okresie obj\u0119tym sprawozdaniem finansowym, wycenione w wysoko\u015bci faktycznie poniesionej, kt\u00f3re da si\u0119 jednoznacznie okre\u015bli\u0107 i\u00a0przyporz\u0105dkowa\u0107 do poszczeg\u00f3lnych miesi\u0119cy i okres\u00f3w. </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do rozlicze\u0144 mi\u0119dzyokresowych czynnych zaliczane s\u0105 m.in.:</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> op\u0142acone z g\u00f3ry \u015bwiadczenia, takie jak prenumerata, ubezpieczenia, czynsze i dzier\u017cawy, abonamenty informatyczne \u2013 rozliczane metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">op\u0142acone z g\u00f3ry koszty us\u0142ug obcych \u2013 rozliczane metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> koszty generalnych remont\u00f3w \u2013 rozliczane metod\u0105 liniow\u0105 przez okres od 1 roku do 5 lat w zale\u017cno\u015bci od decyzji dzia\u0142u technicznego;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">op\u0142ata roczna za wieczyste u\u017cytkowanie grunt\u00f3w \u2013 rozliczana metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dokonany jednorazowo roczny odpis na zak\u0142adowy fundusz \u015bwiadcze\u0144 socjalnych \u2013 rozliczany metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty prac rozwojowych do momentu ich rozliczenia,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sk\u0142adniki aktyw\u00f3w z tytu\u0142u umowy (nadwy\u017ck\u0119 przychod\u00f3w szacowanych nad nale\u017cno\u015bciami zafakturowanymi \u2013 w\u00a0aktywach sprawozdania z sytuacji finansowej), o kt\u00f3rych mowa w MSSF 15 \u201ePrzychody z um\u00f3w z klientami\u201d \u2013 rozliczane zgodnie z zasadami ustalonymi dla \u015bwiadcze\u0144 spe\u0142nianych w miar\u0119 up\u0142ywu czasu;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty emisji akcji do dnia emisji \u2013 rozliczane w dniu emisji,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty dot. dzia\u0142alno\u015bci finansowej i pozosta\u0142ej, w przypadku planowanych transakcji, kt\u00f3rych realizacja jest roz\u0142o\u017cona w czasie</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia koszt\u00f3w dla poszczeg\u00f3lnych tytu\u0142\u00f3w, s\u0105 dokonywane proporcjonalnie do okresu czasu, kt\u00f3rego dotycz\u0105. W przypadku koszt\u00f3w o warto\u015bciach nieistotnych, kt\u00f3rych okres rozliczenia wykracza poza rok obrotowy, pozosta\u0142e na ten kolejny rok raty koszt\u00f3w do rozliczenia s\u0105 odpisywane jednorazowo w koszty miesi\u0105ca stycznia tego roku, kt\u00f3rego dotycz\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Tytu\u0142y czynnych rozlicze\u0144 mi\u0119dzyokresowych, kt\u00f3re nie dotycz\u0105 normalnego cyklu dzia\u0142alno\u015bci operacyjnej Grupy, a ich okres rozliczenia nast\u0105pi w czasie d\u0142u\u017cszym ni\u017c 12 miesi\u0119cy od dnia bilansowego, wykazywane s\u0105 na dzie\u0144 bilansowy w\u00a0rozliczeniach mi\u0119dzyokresowych d\u0142ugoterminowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w prezentowane s\u0105 w skonsolidowanym sprawozdaniu z sytuacji finansowej w pozycji nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142ych nale\u017cno\u015bci, odpowiednio do okresu ich rozliczania, czyli jako kr\u00f3tko-lub d\u0142ugoterminowe.</span><a class=\"pt-000114\" id=\"XBRLBlock_1915350674_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1043212311_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1112328155_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__331467577_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zobowi\u0105zania finansowe </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wyst\u0119puj\u0105cych w Grupie zalicza si\u0119:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kredyty, po\u017cyczki, inne instrumenty d\u0142u\u017cne,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u leasingu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pochodne instrumenty finansowe (inne ni\u017c zabezpieczaj\u0105ce).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie zobowi\u0105zania finansowe ujmowane zgodnie ze standardem MSSF 9 s\u0105 klasyfikowane jako zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie, z wyj\u0105tkiem:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy. Takie zobowi\u0105zania, w tym instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami, wycenia si\u0119 po pocz\u0105tkowym uj\u0119ciu w warto\u015bci godziwej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zobowi\u0105za\u0144 finansowych powsta\u0142ych w wyniku przeniesienia sk\u0142adnika aktyw\u00f3w finansowych, kt\u00f3ry nie kwalifikuje si\u0119 do zaprzestania ujmowania, lub wtedy, gdy ma zastosowanie podej\u015bcie wynikaj\u0105ce z utrzymania zaanga\u017cowania;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) um\u00f3w gwarancji finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) zobowi\u0105za\u0144 do udzielenia po\u017cyczki oprocentowanej poni\u017cej rynkowej stopy procentowej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) warunkowej zap\u0142aty uj\u0119tej przez jednostk\u0119 przejmuj\u0105c\u0105 w ramach po\u0142\u0105czenia jednostek, do kt\u00f3rego ma zastosowanie MSSF 3.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zamortyzowany koszt sk\u0142adnika zobowi\u0105za\u0144 finansowych jest to kwota, w jakiej sk\u0142adnik zobowi\u0105za\u0144 finansowych wycenia si\u0119 w momencie pocz\u0105tkowego uj\u0119cia, pomniejszona o sp\u0142aty kapita\u0142u oraz powi\u0119kszona lub pomniejszona o ustalon\u0105 z\u00a0zastosowaniem efektywnej stopy procentowej skumulowan\u0105 amortyzacj\u0119 wszelkich r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 pocz\u0105tkow\u0105 a warto\u015bci\u0105 w terminie wymagalno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kalkulacji efektywnej stopy procentowej wliczamy wszystkie przep\u0142ywy zwi\u0105zane z danym instrumentem np. prowizje z\u00a0tytu\u0142u uruchomienia kredytu. Przy wyliczaniu efektywnej stopy procentowej Grupa dokonuje oszacowania przep\u0142yw\u00f3w pieni\u0119\u017cnych, uwzgl\u0119dniaj\u0105c wszelkie postanowienia umowy instrumentu finansowego (np. przedp\u0142aty, opcje kupna lub podobne je\u017celi nie spe\u0142nia\u0142y kryteri\u00f3w wyodr\u0119bnienia jako wbudowany instrument pochodny).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy ustalaniu zamortyzowanego kosztu uwzgl\u0119dnia si\u0119 koszty zwi\u0105zane z uzyskaniem kredytu lub po\u017cyczki oraz dyskonta lub premie uzyskane przy rozliczeniu zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa nie dyskontuje zobowi\u0105za\u0144 bezodsetkowych, kt\u00f3rych okres p\u0142atno\u015bci przypada w terminie kr\u00f3tszym ni\u017c 12 miesi\u0119cy oraz je\u015bli efekt dyskontowania by\u0142by nieistotny.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja zobowi\u0105zania finansowego wycenianego w warto\u015bci godziwej przez wynik finansowy jest dokonywana w\u00a0momencie pocz\u0105tkowego uj\u0119cia i jest nieodwo\u0142alna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik zobowi\u0105za\u0144 finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych zobowi\u0105za\u0144 finansowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w zamortyzowanym koszcie zalicza si\u0119 otrzymane po\u017cyczki i kredyty oraz wyemitowane d\u0142u\u017cne papiery warto\u015bciowe z okre\u015blonym terminem wymagalno\u015bci i zobowi\u0105zania handlowe.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_704498498_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik nale\u017c\u0105 m.in. instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami. Zyski lub straty na sk\u0142adniku zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w\u00a0wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe z wyj\u0105tkiem ewentualnej zmiany warto\u015bci godziwej przypisanej do zmiany ryzyka kredytowego (zwi\u0105zanego z niewyp\u0142acalno\u015bci\u0105 emitenta), kt\u00f3ra jest prezentowana w\u00a0pozosta\u0142ych ca\u0142kowitych dochodach.</span><a class=\"pt-000114\" id=\"XBRLBlock__331467577_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_704498498_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1168270557_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__772509207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1069652190_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000460\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W skonsolidowanym sprawozdaniu z sytuacji finansowej zobowi\u0105zania prezentuje si\u0119 z podzia\u0142em na kr\u00f3tkoterminowe i\u00a0d\u0142ugoterminowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Jako zobowi\u0105zania d\u0142ugoterminowe ujmowane s\u0105 zobowi\u0105zania wymagalne w okresie powy\u017cej 12 miesi\u0119cy od dnia bilansowego, a wymagalne w okresie do 12 miesi\u0119cy prezentowane s\u0105 jako zobowi\u0105zania kr\u00f3tkoterminowe. </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 kr\u00f3tkoterminowych zalicza si\u0119 r\u00f3wnie\u017c zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug bez wzgl\u0119du na dat\u0119 ich wymagalno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i pozosta\u0142e zobowi\u0105zania wycenia si\u0119 w zamortyzowanym koszcie tj. kwocie wymagaj\u0105cej zap\u0142aty, kt\u00f3ra wg Grupy stanowi wystarczaj\u0105ce przybli\u017cenie wyceny w zamortyzowanym koszcie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zobowi\u0105zania z tytu\u0142u leasingu, kt\u00f3re stanowi\u0105 odr\u0119bn\u0105 pozycj\u0119 zobowi\u0105za\u0144 w skonsolidowanym sprawozdaniu z sytuacji finansowej, zosta\u0142y szczeg\u00f3\u0142owo opisane w punkcie \u201e</span><span class=\"pt-Domylnaczcionkaakapitu-000461\">Leasing oraz sk\u0142adniki rzeczowych aktyw\u00f3w trwa\u0142ych u\u017cytkowane na podstawie um\u00f3w leasingu\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_1168270557_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__772509207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1069652190_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_279587626_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_629842646_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__469831145_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rachunkowo\u015b\u0107 zabezpiecze\u0144</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie stosuje rachunkowo\u015bci zabezpiecze\u0144, w zwi\u0105zku z tym MSSF 9 w tym zakresie nie ma zastosowania.</span><a class=\"pt-000114\" id=\"XBRLBlock_279587626_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_629842646_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__469831145_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2054013865_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1360283236_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1158904166_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zapasy</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000414\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy s\u0105 to aktywa przeznaczone do dalszej sprzeda\u017cy w toku zwyk\u0142ej dzia\u0142alno\u015bci gospodarczej, b\u0119d\u0105ce w trakcie produkcji przeznaczone na sprzeda\u017c lub maj\u0105ce posta\u0107 materia\u0142\u00f3w lub dostaw surowc\u00f3w zu\u017cywanych w procesie produkcyjnym lub w trakcie \u015bwiadczenia us\u0142ug.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy obejmuj\u0105 nabyte w celu zu\u017cycia na w\u0142asne potrzeby materia\u0142y, zakupione w celu sprzeda\u017cy w stanie nie przetworzonym towary oraz wytworzone lub przetworzone, zdatne do sprzeda\u017cy produkty gotowe, a tak\u017ce p\u00f3\u0142produkty, jak i produkcj\u0119 w toku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy wycenia si\u0119 w cenie nabycia lub koszcie wytworzenia lub te\u017c w warto\u015bci netto mo\u017cliwej do uzyskania, w zale\u017cno\u015bci od tego, kt\u00f3ra z kwot jest ni\u017csza.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"> Uwzgl\u0119dniaj\u0105c dzia\u0142alno\u015b\u0107 produkcyjn\u0105 jednostki dominuj\u0105cej i sp\u00f3\u0142ek zale\u017cnych oraz potrzeby ewidencyjne w ramach g\u0142\u00f3wnych grup rodzajowych obrotu magazynowego, ewidencj\u0119 w zakresie stanu i zmian zapas\u00f3w stanowi\u0105cych w\u0142asno\u015b\u0107 Grupy Kapita\u0142owej, podzielono na nast\u0119puj\u0105ce grupy:</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">materia\u0142y techniczne i pozosta\u0142e,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niskocenne sk\u0142adniki maj\u0105tku,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">surowce do produkcji,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u00f3\u0142produkty (p\u00f3\u0142fabrykaty, mlewa i masy formierskie),</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyroby gotowe,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">towary,</span></p><p class=\"pt-000462\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">opakowania.</span></p><p class=\"pt-Normalny-000463\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Metody ewidencji zapas\u00f3w oraz wyceny rozchod\u00f3w w poszczeg\u00f3lnych kategoriach przedstawia tabela poni\u017cej:</span></p><div class=\"pt-000132\"><table class=\"pt-000464\"><tr class=\"pt-000040\"><td class=\"pt-000465\"></td><td class=\"pt-000466\"></td><td class=\"pt-000467\"></td></tr><tr class=\"pt-000468\"><td class=\"pt-000469\"><p class=\"pt-Normalny-000470\"><a class=\"pt-000114\" id=\"_Hlk38464639\"></a><span class=\"pt-Domylnaczcionkaakapitu-000203\">Kategoria zapasu</span></p></td><td class=\"pt-000471\"><p class=\"pt-Normalny-000472\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Cena ewidencyjna</span></p></td><td class=\"pt-000473\"><p class=\"pt-Normalny-000474\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Metoda wyceny rozchod\u00f3w </span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Materia\u0142y, opakowania</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000468\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Niskocenne sk\u0142adniki maj\u0105tku</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Surowce</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Z\u0142omy w\u0142asne (surowce)</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena sta\u0142a ewidencyjna</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000482\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Surowce przetworzone </span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Rzeczywisty\u00a0koszt wytworzenia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt rzeczywisty \u015bredniowa\u017cony</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Produkcja w toku </span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Rzeczywisty\u00a0koszt wytworzenia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt rzeczywisty \u015bredniowa\u017cony</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">P\u00f3\u0142fabrykaty</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Produkty gotowe</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000484\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Towary </span></p></td><td class=\"pt-000485\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000486\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dodatkowe koszty zwi\u0105zane z zakupem materia\u0142\u00f3w / surowc\u00f3w / towar\u00f3w rozliczane s\u0105 na bie\u017c\u0105co tj. w\u00a0momencie rozchodu materia\u0142\u00f3w/ surowc\u00f3w / towar\u00f3w.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odchylenia pomi\u0119dzy kosztami planowanymi a kosztami rzeczywi\u015bcie poniesionymi s\u0105 ustalane na koniec ka\u017cdego okresu sprawozdawczego i podlegaj\u0105 rozliczeniu w koszt wytworzenia sprzedanych produkt\u00f3w gotowych oraz koryguj\u0105 warto\u015b\u0107 zapas\u00f3w produkt\u00f3w gotowych i p\u00f3\u0142fabrykat\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nie zalicza si\u0119 do koszt\u00f3w wytworzenia koszt\u00f3w og\u00f3lnego zarz\u0105du, koszt\u00f3w sprzeda\u017cy produkt\u00f3w, magazynowania wyrob\u00f3w gotowych i\u00a0p\u00f3\u0142produkt\u00f3w, chyba, \u017ce poniesienie tych koszt\u00f3w jest niezb\u0119dne w procesie produkcji, a tak\u017ce nieuzasadnionych koszt\u00f3w wydzia\u0142owych (np. koszt\u00f3w sta\u0142ych dotycz\u0105cych utrzymania nie wykorzystanego potencja\u0142u produkcyjnego i\u00a0strat produkcyjnych).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy w sprawozdaniu z sytuacji finansowej wykazuje si\u0119 w warto\u015bci netto, to jest po pomniejszeniu o utworzone na nie odpisy aktualizuj\u0105ce.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Cena nabycia lub koszt wytworzenia zapas\u00f3w mog\u0105 nie by\u0107 mo\u017cliwe do odzyskania, je\u017celi zapasy zosta\u0142y uszkodzone, utraci\u0142y ca\u0142kowicie lub cz\u0119\u015bciowo swoj\u0105 przydatno\u015b\u0107 lub je\u015bli spad\u0142y ich ceny sprzeda\u017cy. Brak mo\u017cliwo\u015bci odzyskania ceny nabycia lub kosztu wytworzenia zapas\u00f3w mo\u017ce tak\u017ce wynika\u0107 ze wzrostu szacowanych koszt\u00f3w przygotowania sprzeda\u017cy lub szacowanych koszt\u00f3w niezb\u0119dnych do doprowadzenia sprzeda\u017cy do skutku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W takiej sytuacji dokonuje si\u0119 odpis\u00f3w aktualizuj\u0105cych do poziomu warto\u015bci netto mo\u017cliwej do uzyskania. W\u00f3wczas odpisanie warto\u015bci odbywa si\u0119 na zasadzie odpis\u00f3w indywidualnych.   </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dopuszcza si\u0119 dokonywanie zbiorczych odpis\u00f3w - dla grup zapas\u00f3w w przypadku zapas\u00f3w zwi\u0105zanych z t\u0105 sam\u0105 lini\u0105 produkcyjn\u0105, posiadaj\u0105cych podobne przeznaczenie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 materia\u0142\u00f3w i innych surowc\u00f3w przeznaczonych do wykorzystania w procesie produkcji nie odpisuje si\u0119 poni\u017cej ceny nabycia lub kosztu wytworzenia, je\u017celi oczekuje si\u0119, \u017ce wyroby gotowe, do produkcji kt\u00f3rych zostan\u0105 wykorzystane, zostan\u0105 sprzedane w wysoko\u015bci lub powy\u017cej ceny nabycia lub kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Standardowe podej\u015bcie do urealnienia wyceny zapas\u00f3w (poza pojedynczymi analizami jak wy\u017cej) polega na dokonaniu oceny zapas\u00f3w we wszystkich asortymentach w oparciu o analiz\u0119 ich czasu zalegania (czyli w oparciu o tzw. Raporty z\u00a0wiekowania), w nast\u0119puj\u0105cych przedzia\u0142ach czasowych:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zapasy nie wykazuj\u0105ce obrotu od 1 do 2 lat,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zapasy nie wykazuj\u0105ce obrotu powy\u017cej 2 lat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla n/w grup zapas\u00f3w, tj. dla:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u00f3\u0142fabrykat\u00f3w,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyrob\u00f3w gotowych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">ustala si\u0119 indywidualny spos\u00f3b post\u0119powania przy tworzeniu odpis\u00f3w aktualizuj\u0105cych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wst\u0119pnie podczas analizy struktury wiekowej w ka\u017cdej grupie zapas\u00f3w, w odniesieniu do istotnych pozycji zapas\u00f3w nie wykazuj\u0105cych obrotu, dokonuje si\u0119 merytorycznej ich analizy pod k\u0105tem konieczno\u015bci magazynowania wybranych pozycji jako strategiczne lub te\u017c mo\u017cliwo\u015bci ich zu\u017cycia czy sprzeda\u017cy w najbli\u017cszej przysz\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym celu, po sporz\u0105dzeniu \u201eRaportu z wiekowania\u201d jego wyniki (z dok\u0142adno\u015bci\u0105 do indeksu i magazynu) poddawane s\u0105 weryfikacji min. z :</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otwartymi Zam\u00f3wieniami na najbli\u017csze okresy,</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">planem sprzeda\u017cy obowi\u0105zuj\u0105cym na najbli\u017cszy rok</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">z\u0142o\u017conymi Ofertami (o aktualnym terminie wa\u017cno\u015bci)</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wykazem wyrob\u00f3w kt\u00f3re powinny znajdowa\u0107 si\u0119 na zapasie strategicznym jednostki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie pozycje znajduj\u0105ce odzwierciedlenie w w/w dokumentach zostaj\u0105 wy\u0142\u0105czone z wykazu do tworzenia odpis\u00f3w aktualizuj\u0105cych jako rokuj\u0105ce sprzeda\u017c.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pozosta\u0142e pozycje s\u0105 oceniane jako produkty o niskiej przydatno\u015bci/trudno zbywalne i poddawane s\u0105 wycenie przy pomocy cennika do wyceny z\u0142om\u00f3w w\u0142asnych tj. dokonuje si\u0119 oszacowania ich warto\u015bci pod k\u0105tem uzyskanego z\u0142omu w przypadku ich fizycznej likwidacji w procesie z\u0142omowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpis aktualizuj\u0105cy do utworzenia wyliczany jest jako strata na poszczeg\u00f3lnych produktach (r\u00f3\u017cnica pomi\u0119dzy wycen\u0105 magazynow\u0105 a warto\u015bci\u0105 uzyskanego z\u0142omu)</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dla pozycji nie wykazuj\u0105cych obrotu ponad 2 lata \u2013 w 100%</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dla pozycji nie wykazuj\u0105cych obrotu od 1 roku do 2 lat \u2013 w 50%</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla pozycji z magazynu towar\u00f3w, surowc\u00f3w i pozosta\u0142ych materia\u0142\u00f3w (poniewa\u017c nie mo\u017cna okre\u015bli\u0107 wprost uzysku z\u0142omu) odpisy aktualizuj\u0105ce tworzone s\u0105 wg zasad jak ni\u017cej, tj:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozycje nie wykazuj\u0105ce obrotu od 1 do 2 lat \u2013 50% warto\u015bci bilansowej,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozycje nie wykazuj\u0105ce obrotu powy\u017cej 2 lat \u2013 100% warto\u015bci bilansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadkach uzasadnionych, odpis\u00f3w aktualizuj\u0105cych nie dokonuje si\u0119, tj. je\u017celi brak obrotu w d\u0142u\u017cszym czasie nie jest r\u00f3wnoznaczny z utrat\u0105 warto\u015bci czy przydatno\u015bci zapasu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Analiza zapas\u00f3w pod k\u0105tem utraty przydatno\u015bci oraz tzw. ostro\u017cna wycena wykonywane s\u0105 na koniec ka\u017cdego okresu sprawozdawczego (kwarta\u0142u). Je\u017celi w wyniku analiz konieczne jest utworzenie odpis\u00f3w aktualizuj\u0105cych to ewidencjonuje si\u0119 je w pozosta\u0142ych kosztach operacyjnych. W ramach kwarta\u0142u wykonuje si\u0119 analizy miesi\u0119czne odnosz\u0105ce si\u0119 do utworzonych kwartalnie odpis\u00f3w i dokonuje si\u0119 ich aktualizacji do poziomu odpowiadaj\u0105cego tym pozycjom zapas\u00f3w, kt\u00f3re pozostaj\u0105 nadal na magazynach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W ka\u017cdym kolejnym okresie dokonuje si\u0119 nowego oszacowania przydatno\u015bci zapas\u00f3w oraz warto\u015bci netto mo\u017cliwej do uzyskania. Je\u017celi nie istniej\u0105 ju\u017c okoliczno\u015bci, kt\u00f3re uprzednio spowodowa\u0142y odpisanie warto\u015bci zapas\u00f3w poni\u017cej ceny nabycia lub kosztu wytworzenia, lub gdy istniej\u0105 wyra\u017ane dowody na wzrost mo\u017cliwej do uzyskania warto\u015bci netto z uwagi na zmian\u0119 warunk\u00f3w ekonomicznych, odpisan\u0105 kwot\u0119 odwraca si\u0119 tak, aby nowa warto\u015b\u0107 bilansowa r\u00f3wna\u0142a si\u0119 cenie nabycia lub kosztowi wytworzenia lub zaktualizowanej warto\u015bci netto mo\u017cliwej do uzyskania, w zale\u017cno\u015bci od tego, kt\u00f3ra z\u00a0tych kwot jest ni\u017csza.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy aktualizuj\u0105ce /w tym: ostro\u017cna wycena/ prezentowane s\u0105 w dzia\u0142alno\u015bci operacyjnej w pozosta\u0142ych kosztach (utworzone), natomiast rozwi\u0105zane - w pozosta\u0142ych przychodach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku z\u0142omowania niechodliwych/nieprzydatnych zapas\u00f3w, na kt\u00f3re uprzednio by\u0142y utworzone odpisy aktualizuj\u0105ce, ksi\u0119gowanie nast\u0119puje bezpo\u015brednio w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w stosownie do wykonanych czynno\u015bci z\u0142omowania (w oparciu o Protok\u00f3\u0142 z\u0142omowania i dokumenty magazynowe), nast\u0119pnie w tym samym okresie dokonuje si\u0119 aktualizacji poziomu utworzonych odpis\u00f3w co powoduje \u017ce nie wp\u0142ywa to na wynik dzia\u0142alno\u015bci operacyjnej wykazany w\u00a0rachunku zysk\u00f3w i strat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 materia\u0142\u00f3w i innych surowc\u00f3w przeznaczonych do wykorzystania w procesie produkcji nie odpisuje si\u0119 poni\u017cej ceny nabycia lub kosztu wytworzenia, je\u017celi oczekuje si\u0119, \u017ce wyroby gotowe, do produkcji kt\u00f3rych zostan\u0105 wykorzystane, zostan\u0105 sprzedane w wysoko\u015bci lub powy\u017cej ceny nabycia lub kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niekt\u00f3re zapasy mog\u0105 zosta\u0107 uj\u0119te jako koszt wytworzenia innych aktyw\u00f3w, na przyk\u0142ad zapasy wykorzystane jako sk\u0142adnik kosztu wytworzenia rzeczowych aktyw\u00f3w trwa\u0142ych wytworzonych przez jednostk\u0119 we w\u0142asnym zakresie. Zapasy wykorzystane w ten spos\u00f3b zwi\u0119kszaj\u0105 warto\u015b\u0107 tego aktywa i ujmuje si\u0119 je jako koszty w wyniku finansowym poprzez amortyzacj\u0119 tego sk\u0142adnika aktyw\u00f3w.</span><a class=\"pt-000114\" id=\"XBRLBlock__2054013865_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1360283236_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1158904166_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1805861427_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1050089763_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60967015_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pod poj\u0119ciem \u015brodk\u00f3w pieni\u0119\u017cnych rozumie si\u0119 pieni\u0105dze (banknoty, monety) oraz jednostki pieni\u0119\u017cne (rozrachunkowe) krajowe i zagraniczne, tak w got\u00f3wce jak i na rachunku bankowym lub w formie lokaty pieni\u0119\u017cnej, czeki i weksle obce i inne pieni\u0119\u017cne instrumenty finansowe, je\u017celi s\u0105 one p\u0142atne w ci\u0105gu 3 miesi\u0119cy od dnia ich otrzymania, wystawienia lub nabycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki pieni\u0119\u017cne w PLN wykazuje si\u0119 w ci\u0105gu roku obrotowego i na dzie\u0144 bilansowy w ksi\u0119gach rachunkowych w warto\u015bci nominalnej. \u015arodki pieni\u0119\u017cne w walutach obcych na dzie\u0144 bilansowy przelicza si\u0119 po obowi\u0105zuj\u0105cym na ten dzie\u0144 \u015brednim kursie og\u0142oszonym dla danej waluty przez Narodowy Bank Polski.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku \u015brodk\u00f3w pieni\u0119\u017cnych zgromadzonych na rachunkach bankowych warto\u015b\u0107 nominalna obejmuje doliczone lub ewentualnie potr\u0105cone przez bank odsetki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W ci\u0105gu roku obrotowego wp\u0142ywy i wyp\u0142ywy z rachunku walutowego s\u0105 wyceniane wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku zrealizowanej sprzeda\u017cy lub zakupu waluty ewidencja odbywa si\u0119 wed\u0142ug kursu kupna lub sprzeda\u017cy u\u017cytego do tej transakcji,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w sytuacji gdy nie dochodzi do nabycia lub sprzeda\u017cy waluty wycena wp\u0142yw\u00f3w na rachunek walutowy bankowy i\u00a0wyp\u0142yw\u00f3w z tego rachunku odbywa si\u0119 poprzez zastosowanie \u015bredniego kursu NBP z dnia poprzedzaj\u0105cego dzie\u0144 transakcji,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kolejno\u015b\u0107 wyceny rozchodu \u015brodk\u00f3w pieni\u0119\u017cnych w walucie obcej na rachunkach walutowych odbywa si\u0119 wed\u0142ug metody FIFO.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">R\u00f3\u017cnice kursowe powstaj\u0105ce w zwi\u0105zku z wycen\u0105 bilansow\u0105 \u015brodk\u00f3w pieni\u0119\u017cnych, stanowi\u0105 koszty lub przychody finansowe i nie s\u0105 uwzgl\u0119dniane przy ustalaniu podstawy opodatkowania podatkiem dochodowym</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk132147862\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1020023555_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W pozycji \u015brodk\u00f3w pieni\u0119\u017cnych i ich ekwiwalent\u00f3w ujmuje si\u0119 r\u00f3wnie\u017c \u015brodki pieni\u0119\u017cne o ograniczonej mo\u017cliwo\u015bci dysponowania, kt\u00f3re Grupa otrzymuje od kontrahent\u00f3w korzystaj\u0105cych z tzw. metody \u201esplit payment\u201d, poniewa\u017c trafiaj\u0105 one na wyodr\u0119bnione w Grupie rachunki bankowe VAT, przeznaczone do realizacji wybranych tytu\u0142\u00f3w nale\u017cno\u015bci publiczno-prawnych jak i zobowi\u0105za\u0144 wobec kontrahent\u00f3w. Z uwagi na to, \u017ce Grupa wykorzystuje te \u015brodki w toku bie\u017c\u0105cej dzia\u0142alno\u015bci operacyjnej tj. reguluje na bie\u017c\u0105co p\u0142atno\u015bci podatkowe z tych rachunk\u00f3w oraz p\u0142atno\u015bci wobec kontrahent\u00f3w (podatnik\u00f3w VAT), wi\u0119c \u015brodki zgromadzone na tych rachunkach nie s\u0105 zamro\u017cone i nie wymagaj\u0105 odr\u0119bnej prezentacji jako inne ni\u017c \u015brodki pieni\u0119\u017cne i ich ekwiwalenty aktywa finansowe</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">.</span><a class=\"pt-000114\" id=\"XBRLBlock__1805861427_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1050089763_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60967015_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1020023555_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1566812493_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_633143144_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2056932259_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Kapita\u0142 w\u0142asny</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000429\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Kapita\u0142 podstawowy</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> wykazywany jest w warto\u015bci nominalnej wyemitowanych akcji, zgodnie ze statutem jednostki dominuj\u0105cej oraz wpisem do Krajowego Rejestru S\u0105dowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zadeklarowane, lecz nie wniesione wk\u0142ady kapita\u0142owe ujmuje si\u0119 jako nale\u017cne wp\u0142aty na poczet kapita\u0142u. Akcjonariusze mog\u0105 zwi\u0119ksza\u0107 lub zmniejsza\u0107 kapita\u0142 zgodnie z Kodeksem Sp\u00f3\u0142ek Handlowych. Je\u017celi zwi\u0119kszenie nast\u0119puje na skutek podwy\u017cszenia kapita\u0142u, ksi\u0119gowane jest dopiero pod dat\u0105 zarejestrowania zmiany przez s\u0105d. Do czasu zarejestrowania zmiany, kwoty wniesione przez akcjonariuszy powinny by\u0107 wykazywane jako rozrachunki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Kapita\u0142 podstawowy mo\u017ce by\u0107 obni\u017cony poprzez umorzenie akcji tak jak przewiduje to statut jednostki dominuj\u0105cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wycena kapita\u0142u podstawowego w pasywach skonsolidowanego sprawozdania z sytuacji finansowej nast\u0119puje w warto\u015bci nominalnej.</span><a class=\"pt-000114\" id=\"XBRLBlock__1566812493_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_633143144_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2056932259_end\"></a></p><span class=\"pt-Domylnaczcionkaakapitu-000431\">Akcje w\u0142asne </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">jednostki dominuj\u0105cej nabyte i zatrzymane przez ni\u0105, pomniejszaj\u0105 kapita\u0142 w\u0142asny (s\u0105 prezentowane ze znakiem ujemnym w kapitale w\u0142asnym). Akcje w\u0142asne wyceniane s\u0105 w cenie nabycia.</span><a class=\"pt-000114\" id=\"XBRLBlock__1906015118_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1832172267_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_13155606_end\"></a><p class=\"pt-0HLBpismo\"><a class=\"pt-000114\" id=\"XBRLBlock__1580705311_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2080255808_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_700488936_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 ze sprzeda\u017cy akcji powy\u017cej ich warto\u015bci nominalnej</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> powstaje z nadwy\u017cki ceny emisyjnej ponad warto\u015b\u0107 nominaln\u0105 akcji, pomniejszonej o koszty emisji.</span></p><p class=\"pt-0HLBpismo\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pozosta\u0142e kapita\u0142y rezerwowe obejmuj\u0105:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kapita\u0142 z tytu\u0142u uj\u0119cia wyceny program\u00f3w p\u0142atno\u015bci akcjami,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kapita\u0142 z kumulacji pozosta\u0142ych ca\u0142kowitych dochod\u00f3w obejmuj\u0105cych min:</span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><a class=\"pt-000114\" id=\"_Hlk65143496\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">przeszacowanie rzeczowych aktyw\u00f3w trwa\u0142ych do warto\u015bci godziwej (patrz: opis dotycz\u0105cy rzeczowych aktyw\u00f3w trwa\u0142ych),</span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3\u017cnice kursowe z przeliczenia zagranicznych jednostek zale\u017cnych </span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zyski/straty aktuarialne z tytu\u0142u wyceny \u015bwiadcze\u0144 emerytalno-rentowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zyski zatrzymane \u2013 </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w tej pozycji</span><span class=\"pt-Domylnaczcionkaakapitu-000431\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wykazywane s\u0105 wyniki z lat ubieg\u0142ych (r\u00f3wnie\u017c te przekazane na kapita\u0142 uchwa\u0142ami akcjonariuszy/udzia\u0142owc\u00f3w) oraz wynik finansowy bie\u017c\u0105cego roku.</span><a class=\"pt-000114\" id=\"XBRLBlock__1580705311_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2080255808_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_700488936_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1077822920_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1611626399_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1831140345_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">P\u0142atno\u015bci w Formie Akcji</span></h5><p class=\"pt-Normalny-000112\"><span class=\"pt-000491\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W jednostce dominuj\u0105cej realizowany jest program motywacyjny, w ramach kt\u00f3rego kluczowym cz\u0142onkom kadry mened\u017cerskiej przyznawane s\u0105 opcje zamienne na akcje w\u0142asne Sp\u00f3\u0142ki dominuj\u0105cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 wynagrodzenia za prac\u0119 kadry mened\u017cerskiej okre\u015blana jest w spos\u00f3b po\u015bredni poprzez odniesienie do warto\u015bci godziwej przyznanych instrument\u00f3w kapita\u0142owych. Warto\u015b\u0107 godziwa opcji wyceniana jest na dzie\u0144 przyznania, przy czym nierynkowe warunki nabycia uprawnie\u0144 (osi\u0105gni\u0119cie zak\u0142adanego poziomu wyniku finansowego) nie s\u0105 uwzgl\u0119dniane w\u00a0szacowaniu warto\u015bci godziwej opcji na akcje. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszt wynagrodze\u0144 oraz drugostronnie zwi\u0119kszenie kapita\u0142u w\u0142asnego ujmowane jest na podstawie najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie. Przy ustalaniu liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144, s\u0105 uwzgl\u0119dniane nierynkowe warunki nabycia uprawnie\u0144. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje korekty tych szacunk\u00f3w, je\u017celi p\u00f3\u017aniejsze informacje wskazuj\u0105, \u017ce liczba przyznanych opcji r\u00f3\u017cni si\u0119 od wcze\u015bniejszych oszacowa\u0144. Korekty szacunk\u00f3w dotycz\u0105ce liczby przyznanych opcji ujmowane s\u0105 w wyniku finansowym bie\u017c\u0105cego okresu \u2013 nie dokonuje si\u0119 korekt poprzednich okres\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1077822920_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1611626399_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1831140345_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_931209084_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1142921141_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1192507952_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rezerwy na zobowi\u0105zania</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwy s\u0105 zobowi\u0105zaniami, kt\u00f3rych kwota lub termin zap\u0142aty nie s\u0105 pewne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 tworzy si\u0119, gdy:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) na Grupie ci\u0105\u017cy obowi\u0105zek /prawny lub zwyczajowy/ wynikaj\u0105cy ze zdarze\u0144 przesz\u0142ych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) prawdopodobne jest, \u017ce wype\u0142nienie obowi\u0105zku spowoduje konieczno\u015b\u0107 wyp\u0142ywu \u015brodk\u00f3w uosabiaj\u0105cych korzy\u015bci ekonomiczne,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) mo\u017cna oszacowa\u0107 wiarygodnie kwot\u0119 tego obowi\u0105zku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli warunki te nie s\u0105 spe\u0142nione, rezerwy nie tworzy si\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wysoko\u015b\u0107 rezerw powinna by\u0107 jak najbardziej w\u0142a\u015bciwym szacunkiem nak\u0142ad\u00f3w niezb\u0119dnych do wype\u0142nienia istniej\u0105cego obowi\u0105zku na dzie\u0144 bilansowy, czyli:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) kwot\u0105 \u2013 jak\u0105 zgodnie z racjonalnymi przes\u0142ankami Grupa zap\u0142aci\u0142aby w ramach wype\u0142nienia obowi\u0105zku na dzie\u0144 bilansowy lub,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kwot\u0105, jak\u0105 zap\u0142aci\u0142aby na rzecz strony trzeciej w zamian za przej\u0119cie na siebie obowi\u0105zku w tym samym terminie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 wycenia si\u0119 uwzgl\u0119dniaj\u0105c ryzyko i niepewno\u015b\u0107 - niepewno\u015b\u0107 jednak nie usprawiedliwia tworzenia nadmiernych rezerw, ani celowego zawy\u017cania zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku, gdy skutek zmiany warto\u015bci pieni\u0105dza w czasie jest istotny, kwota rezerwy dotycz\u0105ca przysz\u0142ych szacowanych zobowi\u0105za\u0144 powinna odzwierciedla\u0107 ich warto\u015b\u0107 bie\u017c\u0105c\u0105 na dzie\u0144 tworzenia lub weryfikacji rezerwy przy zastosowaniu odpowiedniej stopy dyskontowej. </span><a class=\"pt-000114\" id=\"_Hlk4281741\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym przypadku stosowana jest stopa wynikaj\u0105ca z obligacji skarbowych o okresie najbardziej zbli\u017conym do przewidywanego okresu realizacji zobowi\u0105zania. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podstaw\u0105 tworzenia rezerwy jest rzetelny szacunek dokonany przez kierownictwo danej sp\u00f3\u0142ki lub niezale\u017cnych ekspert\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na ka\u017cdy dzie\u0144 bilansowy Grupa weryfikuje zasadno\u015b\u0107 i wysoko\u015b\u0107 kwot utworzonych rezerw.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Utworzenie lub zwi\u0119kszenie kwoty rezerwy ujmowane jest albo w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych albo wg miejsc powstawania koszt\u00f3w, wg tytu\u0142\u00f3w i okoliczno\u015bci, z kt\u00f3rymi przysz\u0142e zobowi\u0105zania si\u0119 wi\u0105\u017c\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa mo\u017ce by\u0107 wykorzystana wy\u0142\u0105cznie zgodnie z celem, na jaki by\u0142a pierwotnie utworzona.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wykorzystanie rezerwy jest zwi\u0105zane z powstaniem zobowi\u0105zania, na kt\u00f3re uprzednio utworzono rezerw\u0119 i jest ono ujmowane jako zmniejszenie rezerwy i zwi\u0119kszenie zobowi\u0105zania. Niewykorzystane rezerwy, wobec zmniejszenia lub ustania ryzyka uzasadniaj\u0105cego ich utworzenie na dzie\u0144, na kt\u00f3ry okaza\u0142y si\u0119 zb\u0119dne, zmniejszaj\u0105 koszty dzia\u0142alno\u015bci podstawowej lub pozosta\u0142e koszty operacyjne albo odpowiednio zwi\u0119kszaj\u0105 pozosta\u0142e przychody operacyjne lub przychody finansowe, w zale\u017cno\u015bci od tego, kt\u00f3re koszty zosta\u0142y wcze\u015bniej obci\u0105\u017cone tworzon\u0105 rezerw\u0105. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65137110\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwy na zobowi\u0105zania, ujmowane jako rezerwy lub rozliczenia mi\u0119dzyokresowe bierne s\u0105 prezentowane w skonsolidowanym sprawozdaniu z sytuacji finansowej w pozycji \u201eRezerwy na \u015bwiadczenia pracownicze oraz pozosta\u0142e rezerwy kr\u00f3tkoterminowe\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_931209084_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1142921141_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1192507952_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Rezerwy na \u015bwiadczenia pracownicze</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa tworzy zgodnie z MSR 19 rezerwy na \u015bwiadczenia pracownicze obejmuj\u0105ce:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na odprawy emerytalno-rentowe, szacowane przez licencjonowanego aktuariusza raz w roku lub cz\u0119\u015bciej w przypadku wyst\u0105pienia istotnych zmian w strukturze zatrudnienia pracownik\u00f3w</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na niewykorzystane urlopy szacowane przez w\u0142a\u015bciwe kom\u00f3rki organizacyjne wewn\u0105trz Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Obliczenia wykonywane s\u0105 przy u\u017cyciu metody indywidualnej prospektywnej na podstawie nast\u0119puj\u0105cych informacji:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rok urodzenia pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u0142e\u0107 pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">podstawa wymiaru wysoko\u015bci odprawy emerytalnej i rentowej</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wysoko\u015b\u0107 miesi\u0119cznego wynagrodzenia</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy w firmie</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy og\u00f3\u0142em</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o odej\u015bciach i zwolnieniach z pracy w latach ubieg\u0142ych</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o nowozatrudnionych pracownikach w latach ubieg\u0142ych.</span></p><p class=\"pt-Akapitzlist\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zmiany zobowi\u0105za\u0144 z tytu\u0142u \u015bwiadcze\u0144 pracowniczych po okresie zatrudnienia Grupa dzieli wg nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zatrudnienia;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 netto odsetek (czyli warto\u015b\u0107 pieni\u0105dza w czasie), od niedobor\u00f3w/nadwy\u017cek z tytu\u0142u zdefiniowanych \u015bwiadcze\u0144,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przeszacowanie zawieraj\u0105ce zmiany warto\u015bci godziwej aktyw\u00f3w programu wynikaj\u0105ce z innych czynnik\u00f3w ni\u017c warto\u015b\u0107 pieni\u0105dza w czasie oraz zyski lub straty aktuarialne na zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty zatrudnienia i odsetki Grupa ujmuje w wyniku, natomiast skutki przeszacowania w pozosta\u0142ych ca\u0142kowitych dochodach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje w skonsolidowanym sprawozdaniu z sytuacji finansowej rezerwy na odprawy emerytalne i rentowe w\u00a0wysoko\u015bci warto\u015bci bie\u017c\u0105cej zobowi\u0105zania na dzie\u0144 bilansowy, z uwzgl\u0119dnieniem koszt\u00f3w przysz\u0142ego zatrudnienia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa na niewykorzystane urlopy jest szacowana na p\u00f3\u0142rocze i na koniec roku obrotowego w drodze weryfikacji niewykorzystanych urlop\u00f3w wypoczynkowych na ten dzie\u0144 oraz w oparciu o bie\u017c\u0105c\u0105 wiedz\u0119 ( na dzie\u0144 sporz\u0105dzania SF) co do stopnia wykorzystania urlop\u00f3w pomi\u0119dzy dniem bilansowym i dniem na kt\u00f3ry sporz\u0105dza si\u0119 sprawozdanie finansowe. Wyliczenia warto\u015bci rezerwy dokonuje si\u0119 poprzez przeliczenie ilo\u015bci niewykorzystanych dni urlopowych przez wynagrodzenie. Warto\u015b\u0107 rezerwy w Grupie obliczana jest poprzez s\u0142u\u017cby personalne, kt\u00f3re s\u0105 w\u0142a\u015bciwe do wyceny \u015bwiadcze\u0144 pracowniczych Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_844953256_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1566768768_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_509070866_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczeniom mi\u0119dzyokresowym przychod\u00f3w (z zachowaniem zasady ostro\u017cno\u015bci) podlegaj\u0105 w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zaliczki i przedp\u0142aty na \u015bwiadczenia, kt\u00f3rych wykonanie nast\u0105pi w nast\u0119pnych okresach sprawozdawczych (min. zaliczki na poczet dostaw);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otrzymane wp\u0142aty lub zafakturowane z g\u00f3ry nale\u017cno\u015bci za \u015bwiadczenia, kt\u00f3rych wykonanie nast\u0105pi w nast\u0119pnych okresach sprawozdawczych \u2013 zalicza si\u0119 do nich przede wszystkim: otrzymane z g\u00f3ry czynsze, dzier\u017cawy oraz inne zap\u0142aty pobrane z g\u00f3ry, rozliczane w r\u00f3wnych ratach w okresach miesi\u0119cznych przez okres trwania umowy;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dostawy zafakturowane kontrahentom zagranicznym /eksport i WDT/, kt\u00f3re jeszcze nie zosta\u0142y dostarczone do miejsca przeznaczenia i Grupa na dzie\u0144 bilansowy nie przekaza\u0142a odbiorcy prawa w\u0142asno\u015bci /kontroli min. z\u00a0uwagi na zawarte w kontrakcie warunki dostawy na bazie INCOTERMS;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dotacje otrzymane na sfinansowanie nabycia lub wytworzenia \u015brodk\u00f3w trwa\u0142ych, w tym tak\u017ce \u015brodk\u00f3w trwa\u0142ych w budowie oraz prac rozwojowych (dotacje) \u2013 z chwil\u0105 rozpocz\u0119cia amortyzacji tych sk\u0142adnik\u00f3w sfinansowanych w ca\u0142o\u015bci lub cz\u0119\u015bci z tych dotacji nast\u0119puje stopniowe ich odpisywanie, r\u00f3wnolegle do amortyzacji, na poczet pozosta\u0142ych przychod\u00f3w operacyjnych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3wnowarto\u015b\u0107 przyj\u0119tych nieodp\u0142atnie, w tym tak\u017ce w drodze darowizny, \u015brodk\u00f3w trwa\u0142ych w budowie, \u015brodk\u00f3w trwa\u0142ych oraz warto\u015bci niematerialnych i prawnych \u2013 z chwil\u0105 rozpocz\u0119cia amortyzacji tych sk\u0142adnik\u00f3w przej\u0119tych nieodp\u0142atnie nast\u0119puje stopniowe ich odpisywanie, r\u00f3wnolegle do amortyzacji, na poczet pozosta\u0142ych przychod\u00f3w operacyjnych.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody z tytu\u0142u kontrakt\u00f3w rozliczane w okresach przysz\u0142ych</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku kontrakt\u00f3w zawieranych przez Grup\u0119 na dostawy wyrob\u00f3w i us\u0142ug, w kt\u00f3rych zawarte s\u0105 dodatkowe warunki dostawy i sprzeda\u017cy wyrob\u00f3w tzn. nie dotycz\u0105ce tylko ilo\u015bci i warto\u015bci oraz terminu wysy\u0142ki ale przede wszystkim czasu pracy wyrob\u00f3w okre\u015blonego osi\u0105gni\u0119ciem ustalonego z odbiorc\u0105 wska\u017anika rezultatu, w\u00f3wczas ostateczne rozliczenie kontraktu i zwi\u0105zanych z nim przychod\u00f3w dla Grupy mo\u017ce przekroczy\u0107 okres sprawozdawczy. W powy\u017cszej sytuacji Grupa wykazuje niezafakturowane kwoty jako aktywa z tytu\u0142u kontrakt\u00f3w. W przypadku nast\u0105pienia przes\u0142anek do rozliczenia - po uzgodnieniu z odbiorc\u0105 osi\u0105gni\u0119tych wska\u017anik\u00f3w rezultatu w por\u00f3wnaniu do ustale\u0144 zawartych w\u00a0kontrakcie \u2013 Grupa dokonuje korekt przychod\u00f3w ze sprzeda\u017cy w okresie w kt\u00f3rym nast\u0105pi\u0142o ostateczne rozliczenie i zamkni\u0119cie kontraktu. Korekty odnoszone s\u0105 w\u00a0przychody ze sprzeda\u017cy jako zwi\u0119kszenie lub zmniejszenie wyniku bie\u017c\u0105cego okresu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi klient dokonuje p\u0142atno\u015bci wynagrodzenia lub Grupa ma prawo do kwoty wynagrodzenia, kt\u00f3re jest bezwarunkowe (tj. nale\u017cno\u015b\u0107), zanim Grupa przeka\u017ce dobra lub us\u0142ugi klientowi, Grupa przedstawia umow\u0119 jako zobowi\u0105zanie z tytu\u0142u umowy w chwili dokonania p\u0142atno\u015bci lub gdy p\u0142atno\u015b\u0107 staje si\u0119 nale\u017cna (w zale\u017cno\u015bci od tego, co nast\u0105pi wcze\u015bniej). Zobowi\u0105zanie z tytu\u0142u umowy to obowi\u0105zek do przekazania na rzecz klienta d\u00f3br lub us\u0142ug, w zamian za kt\u00f3re Grupa otrzyma\u0142a wynagrodzenie (lub kwota wynagrodzenia jest nale\u017cna) od klienta.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Dotacje rz\u0105dowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe s\u0105 pomoc\u0105 rz\u0105dow\u0105, kt\u00f3ra przybiera form\u0119 przekazania sp\u00f3\u0142ce \u015brodk\u00f3w, w zamian za spe\u0142nienie przez ni\u0105, w przesz\u0142o\u015bci lub w przysz\u0142o\u015bci, pewnych warunk\u00f3w zwi\u0105zanych z jej dzia\u0142alno\u015bci\u0105 operacyjn\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe, \u0142\u0105cznie z niepieni\u0119\u017cnymi dotacjami wykazywanymi w warto\u015bci godziwej, nie ujmuje si\u0119, dop\u00f3ki nie istnieje wystarczaj\u0105ca pewno\u015b\u0107, i\u017c:</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa spe\u0142ni warunki zwi\u0105zane z dotacjami;</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dotacje b\u0119d\u0105 otrzymane.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe ujmuje si\u0119 w systematyczny spos\u00f3b jako przych\u00f3d w poszczeg\u00f3lnych okresach, aby zapewni\u0107 ich wsp\u00f3\u0142mierno\u015b\u0107 z odno\u015bnymi kosztami, kt\u00f3re dotacje maj\u0105 w zamierzeniu kompensowa\u0107.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacj\u0119 rz\u0105dow\u0105, kt\u00f3ra staje si\u0119 nale\u017cna jako forma rekompensaty za ju\u017c poniesione koszty lub straty, lub przyznana sp\u00f3\u0142ce celem udzielenia jej natychmiastowego finansowego wsparcia, bez towarzysz\u0105cych przysz\u0142ych koszt\u00f3w, ujmuje si\u0119 jako przych\u00f3d w okresie, w kt\u00f3rym sta\u0142a si\u0119 nale\u017cna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe dotycz\u0105ce sk\u0142adnika aktyw\u00f3w, otrzymane w formie pieni\u0119\u017cnej do rozliczenia w przysz\u0142o\u015bci (z\u00a0odno\u015bnymi kosztami) ujmuje si\u0119 w sprawozdaniu z sytuacji finansowej jako rozliczenia mi\u0119dzyokresowe przychod\u00f3w (tj. przychody przysz\u0142ych okres\u00f3w), a nast\u0119pnie stopniowo, drog\u0105 r\u00f3wnych odpis\u00f3w rocznych, odnosi si\u0119 do rachunku zysk\u00f3w i strat przez szacowany okres u\u017cytkowania zwi\u0105zanego z nimi sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Instrukcja oraz zasady ujmowania w ewidencji wydatk\u00f3w zwi\u0105zanych z realizacj\u0105 projekt\u00f3w obj\u0119tych dotacj\u0105 i\u00a0s\u0142u\u017c\u0105cych rozliczeniu dotacji w ramach tych projekt\u00f3w - w bardziej szczeg\u00f3\u0142owy spos\u00f3b ni\u017c og\u00f3lne zasady wyceny aktyw\u00f3w i pasyw\u00f3w obj\u0119te niniejsz\u0105 Polityk\u0105, zawarte zosta\u0142y w odr\u0119bnych dokumentach sporz\u0105dzonych dla poszczeg\u00f3lnych projekt\u00f3w, stanowi\u0105cych uzupe\u0142nienie Polityki rachunkowo\u015bci Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65104469\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w prezentowane s\u0105 w skonsolidowanym sprawozdaniu z sytuacji finansowej w\u00a0pozycji zobowi\u0105za\u0144 z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142ych zobowi\u0105za\u0144, odpowiednio do okresu ich rozliczania, czyli jako kr\u00f3tko-lub d\u0142ugoterminowe.</span><a class=\"pt-000114\" id=\"XBRLBlock_844953256_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1566768768_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_509070866_end\"></a></p><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zasady wyceny przychod\u00f3w, koszt\u00f3w i ustalania wyniku finansowego</span><a class=\"pt-000114\" id=\"XBRLBlock__112751346_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800974935_end\"></a><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_827998086_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1705946411_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__74057469_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody s\u0105 wp\u0142ywami korzy\u015bci ekonomicznych brutto danego okresu, powsta\u0142ymi w wyniku zwyk\u0142ej dzia\u0142alno\u015bci gospodarczej Grupy, skutkuj\u0105cymi zwi\u0119kszeniem kapita\u0142u w\u0142asnego, innymi ni\u017c zwi\u0119kszenie kapita\u0142u wynikaj\u0105cymi z wp\u0142at udzia\u0142owc\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje umow\u0119 z klientem obj\u0119t\u0105 zakresem standardu MSSF 15 tylko w\u00f3wczas, gdy spe\u0142nione s\u0105 wszystkie nast\u0119puj\u0105ce kryteria:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) strony umowy zawar\u0142y umow\u0119 (w formie pisemnej, ustnej lub zgodnie z innymi zwyczajowymi praktykami handlowymi) i s\u0105 zobowi\u0105zane do wykonania swoich obowi\u0105zk\u00f3w;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) Grupa jest w stanie zidentyfikowa\u0107 prawa ka\u017cdej ze stron dotycz\u0105ce d\u00f3br lub us\u0142ug, kt\u00f3re maj\u0105 zosta\u0107 przekazane;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) Grupa jest w stanie zidentyfikowa\u0107 warunki p\u0142atno\u015bci za dobra lub us\u0142ugi, kt\u00f3re maj\u0105 zosta\u0107 przekazane;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) umowa ma tre\u015b\u0107 ekonomiczn\u0105 (tzn. mo\u017cna oczekiwa\u0107, \u017ce w wyniku umowy ulegnie zmianie ryzyko, rozk\u0142ad w czasie lub kwota przysz\u0142ych przep\u0142yw\u00f3w pieni\u0119\u017cnych jednostki); oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) jest prawdopodobne, \u017ce Grupa otrzyma wynagrodzenie, kt\u00f3re b\u0119dzie jej przys\u0142ugiwa\u0142o w zamian za dobra lub us\u0142ugi, kt\u00f3re zostan\u0105 przekazane klientowi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody ujmuje si\u0119 w momencie, gdy klient uzyska kontrol\u0119 nad produktem, towarem, materia\u0142em lub us\u0142ug\u0105. Klient uzyskuje tak\u0105 kontrol\u0119, kiedy ma mo\u017cliwo\u015b\u0107 kierowania u\u017cytkowaniem sk\u0142adnika lub us\u0142ugi i uzyskiwania z nich korzy\u015bci. Grupa ujmuje przych\u00f3d w taki spos\u00f3b, aby odzwierciedli\u0107 transakcj\u0119 przeniesienia na klienta przyrzeczonych d\u00f3br lub us\u0142ug w kwocie odzwierciedlaj\u0105cej warto\u015b\u0107 wynagrodzenia, kt\u00f3re Grupa oczekuje otrzyma\u0107 w zamian za te dobra lub us\u0142ugi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W celu okre\u015blenia przychod\u00f3w Grupa ka\u017cdorazowo (dla ka\u017cdej umowy i transakcji lub grup transakcji) dokonuje nast\u0119puj\u0105cych krok\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 1: Identyfikacja um\u00f3w z klientami</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 2: Identyfikacja umownych zobowi\u0105za\u0144 do wykonania \u015bwiadcze\u0144</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 3: Okre\u015blenie ceny transakcji</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 4: Alokacja ceny transakcji do umownych zobowi\u0105za\u0144 do realizacji \u015bwiadcze\u0144</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 5: Uj\u0119cie przychod\u00f3w w chwili wype\u0142nienia zobowi\u0105za\u0144 przez Grup\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa \u0142\u0105czy dwie lub wi\u0119cej um\u00f3w, kt\u00f3re zosta\u0142y zawarte jednocze\u015bnie lub niemal jednocze\u015bnie z tym samym klientem (lub podmiotami powi\u0105zanymi z klientem), i ujmuje je jako jedn\u0105 umow\u0119, je\u017celi spe\u0142nione jest co najmniej jedno z\u00a0poni\u017cszych kryteri\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) umowy s\u0105 negocjowane jako pakiet i dotycz\u0105 tego samego celu handlowego;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kwota wynagrodzenia nale\u017cnego w ramach jednej umowy zale\u017cy od ceny lub wykonania innej umowy; lub</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) dobra lub us\u0142ugi przyrzeczone w umowach (lub niekt\u00f3re dobra lub us\u0142ugi przyrzeczone w ka\u017cdej z um\u00f3w) stanowi\u0105 pojedyncze zobowi\u0105zanie do wykonania \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje zmiany umowy, czyli zmiany zakresu umowy lub okre\u015blonej w niej ceny (lub obu tych zmiennych), kt\u00f3ra zosta\u0142a zatwierdzona przez strony umowy, jako:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) oddzieln\u0105 umow\u0119 - je\u015bli zakres umowy zwi\u0119ksza si\u0119 ze wzgl\u0119du na dodanie przyrzeczonych d\u00f3br lub us\u0142ug, kt\u00f3re s\u0105 uznawane za odr\u0119bne oraz cena okre\u015blona w umowie zwi\u0119ksza si\u0119 o kwot\u0119 wynagrodzenia, odzwierciedlaj\u0105c\u0105 okre\u015blone przez jednostk\u0119 indywidualne ceny sprzeda\u017cy dodatkowych przyrzeczonych d\u00f3br lub us\u0142ug;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) now\u0105, po\u0142\u0105czon\u0105 umow\u0119 (jak gdyby dosz\u0142o do rozwi\u0105zania obowi\u0105zuj\u0105cej umowy i zawarcia nowej umowy), kt\u00f3ra obejmuje przyrzeczone dobra lub us\u0142ugi, kt\u00f3re na dzie\u0144 zmiany umowy nie zosta\u0142y jeszcze przekazane oraz nowe dobra lub us\u0142ugi, wynikaj\u0105ce ze zmiany umowy \u2013 je\u015bli nowe dobra lub us\u0142ugi s\u0105 odr\u0119bne od pozosta\u0142ych, ale cena okre\u015blona w umowie nie zwi\u0119ksza si\u0119 o kwot\u0119 wynagrodzenia, odzwierciedlaj\u0105c\u0105 okre\u015blone przez jednostk\u0119 indywidualne ceny sprzeda\u017cy dodatkowych przyrzeczonych d\u00f3br lub us\u0142ug;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) jako modyfikacj\u0119 istniej\u0105cej umowy poprzez korekt\u0119 przychod\u00f3w (jako ich zwi\u0119kszenie lub zmniejszenie) na dzie\u0144 zmiany umowy (tj. dokonuje si\u0119 \u0142\u0105cznej korekty przychod\u00f3w) \u2013 je\u015bli pozosta\u0142e dobra lub us\u0142ugi nie s\u0105 odr\u0119bne, a zatem stanowi\u0105 cz\u0119\u015b\u0107 pojedynczego zobowi\u0105zania do wykonania \u015bwiadczenia, kt\u00f3re zosta\u0142o cz\u0119\u015bciowo spe\u0142nione do dnia zmiany umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282316\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W zale\u017cno\u015bci od spe\u0142nienia okre\u015blonych w MSSF 15 \u201ePrzychody z um\u00f3w z klientami\u201d kryteri\u00f3w, przychody mog\u0105 by\u0107 ujmowane jednorazowo (w momencie gdy kontrola nad dobrami i us\u0142ugami jest przeniesiona na klienta) albo mog\u0105 by\u0107 rozk\u0142adane w czasie w spos\u00f3b obrazuj\u0105cy wykonanie \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aby ustali\u0107 spe\u0142nianie kryteri\u00f3w warunkuj\u0105cych uj\u0119cie przychod\u00f3w, Grupa jest zobligowana do analiz transakcji pod wzgl\u0119dem sposobu realizacji \u015bwiadczenia. Wykorzystuje si\u0119 w tym celu schemat decyzyjny umo\u017cliwiaj\u0105cy ocen\u0119 realizacji \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000493\"><span class=\"element-style-14\"><img alt=\"Schemat decyzyjny\" class=\"element-style-15\" src=\"data:image/gif;base64,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\"/></span></span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282400\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015awiadczenia wykonywane przez Grup\u0119 to generalnie</span><span class=\"pt-Domylnaczcionkaakapitu-000431\"> \u015bwiadczenia wykonywane w okre\u015blonym momencie</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">, co oznacza, \u017ce przychody ze sprzeda\u017cy wyrob\u00f3w gotowych, materia\u0142\u00f3w i towar\u00f3w ujmuje si\u0119 w momencie wydania produktu klientowi na uzgodnionych z nim warunkach INCOTERMS. Przychody ze sprzeda\u017cy s\u0105 pomniejszane o przychody z tytu\u0142u produkt\u00f3w lub towar\u00f3w, kt\u00f3re zgodnie z oczekiwaniem (przewidywaniem) zostan\u0105 zwr\u00f3cone.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Powy\u017csze podej\u015bcie i spos\u00f3b uj\u0119cia przychod\u00f3w ze sprzeda\u017cy wynika min. z analizy podstawowych transakcji Grupy, gdzie mo\u017cna jednoznacznie oceni\u0107, \u017ce : </span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klient nie czerpie korzy\u015bci w trakcie wykonywania \u015bwiadczenia, poniewa\u017c Grupa realizuje produkcj\u0119 pod zam\u00f3wienia \u2013 na magazyn produkt\u00f3w gotowych (sprzeda\u017c jest realizowana tylko i wy\u0142\u0105cznie z tego miejsca)</span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">W wyniku wykonania \u015bwiadczenia przez dan\u0105 sp\u00f3\u0142k\u0119 z Grupy nie powstaje lub nie zostaje ulepszony sk\u0142adnik kontrolowany przez klienta, poniewa\u017c do momentu wydania towaru z magazynu sk\u0142adnik jest w pe\u0142ni kontrolowany przez Grup\u0119,</span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w wyniku wykonania \u015bwiadczenia przez Grup\u0119 powstaje sk\u0142adnik aktyw\u00f3w bez alternatywnego dla Grupy jako  producenta zastosowania (min. z uwagi na znacz\u0105ce ograniczenia umowne i ograniczenia praktyczne wynikaj\u0105ce z r\u00f3\u017cnorodno\u015bci funkcjonuj\u0105cych rozwi\u0105za\u0144 i urz\u0105dze\u0144 hutniczych u klient\u00f3w jak te\u017c bardzo zaostrzonych rygor\u00f3w fizyko-chemicznych kontrolowanych przez klienta przy odbiorze towaru ), jednak do momentu kiedy towar nie zostanie wydany klientowi zgodnie z zam\u00f3wieniem Grupie nie przys\u0142uguje egzekwowalne prawo do zap\u0142aty za dotychczas wykonane \u015bwiadczenie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Poza w/w \u015bwiadczeniami mog\u0105 wyst\u0105pi\u0107 pojedyncze transakcje rozpoznawane jako </span><span class=\"pt-Domylnaczcionkaakapitu-000431\">\u015bwiadczenia wykonywane w miar\u0119 up\u0142ywu czasu. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282676\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do ujmowania przychod\u00f3w i koszt\u00f3w \u015bwiadcze\u0144 wykonywanych w miar\u0119 up\u0142ywu czasu, zwi\u0105zanych g\u0142\u00f3wnie z\u00a0sporadycznymi us\u0142ugami wykorzystywana  jest metoda pomiaru stopnia zaawansowania: metoda oparta na wynikach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Metoda ta polega na ujmowaniu przychod\u00f3w w oparciu o pomiar wykonanych na rzecz klienta us\u0142ug w stosunku do us\u0142ug przyrzeczonych w umowie. Techniczny pomiar wykonanych od rozpocz\u0119cia umowy do dnia bilansowego prac wyra\u017conych w procencie ceny umownej b\u0105d\u017a jej sk\u0142adowych przeprowadzany jest przez specjalist\u00f3w wewn\u0119trznych jednostki, tj. lider\u00f3w poszczeg\u00f3lnych projekt\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W niekt\u00f3rych specyficznych okoliczno\u015bciach (np. wczesny etap realizacji prac), kiedy Grupa nie jest w stanie oceni\u0107 racjonalnego wyniku prac, mo\u017cna stosowa\u0107 tzw. metod\u0119 zysku zerowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk3904458\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Struktura rodzajowa przychod\u00f3w ze sprzeda\u017cy </span><a class=\"pt-000114\" id=\"_Hlk4282731\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyst\u0119puj\u0105cych w Grupie - wg kryteri\u00f3w opisanych powy\u017cej jest nast\u0119puj\u0105ca:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy produkt\u00f3w podstawowych  \u2013 s\u0105 to przychody ze sprzeda\u017cy materia\u0142\u00f3w ogniotrwa\u0142ych stanowi\u0105cych produkty dzia\u0142alno\u015bci podstawowej, kt\u00f3rych sprzeda\u017c ujmuje si\u0119 w momencie wydania produktu klientowi na uzgodnionych z nim warunkach INCOTERMS,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy us\u0142ug produkcji podstawowej \u2013 s\u0105 to przychody ze sprzeda\u017cy us\u0142ug \u015bci\u015ble powi\u0105zanych z\u00a0procesem produkcji podstawowej (np. us\u0142ugi naw\u0119glania, us\u0142ugi sortowania i pakowania wyrob\u00f3w), kt\u00f3re ujmuje si\u0119 w momencie wy\u015bwiadczenia us\u0142ugi, w stopniu odzwierciedlaj\u0105cym wykonanie przez Grup\u0119 us\u0142ugi.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy materia\u0142\u00f3w i towar\u00f3w  \u2013 s\u0105 to przychody ze sprzeda\u017cy materia\u0142\u00f3w technicznych,  element\u00f3w opakowa\u0144, czy element\u00f3w zakupionych u innych producent\u00f3w, a stanowi\u0105cych uzupe\u0142nienie dostaw materia\u0142\u00f3w ogniotrwa\u0142ych, kt\u00f3re ujmuje si\u0119  w momencie wydania materia\u0142u/towaru klientowi, na uzgodnionych z nim warunkach INCOTERMS,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u um\u00f3w licencyjnych \u2013 s\u0105 to przychody otrzymywane przez sp\u00f3\u0142ki nale\u017c\u0105ce do Grupy w zwi\u0105zku z udzielon\u0105 licencj\u0105 na korzystanie z know-how, czy wsparcia marketingowego\u2013 stanowi\u0105ce op\u0142aty zmienne liczone jako okre\u015blony w\u00a0umowie procent od przychod\u00f3w z tytu\u0142u sprzeda\u017cy produkt\u00f3w opartych na know-how Grupy i rozpoznawane w\u00a0miar\u0119 up\u0142ywu czasu i okres\u00f3w ustalonych w umowie licencyjnej.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozosta\u0142e przychody \u2013 s\u0105 to przychody z tytu\u0142u us\u0142ug dodatkowych \u015bwiadczonych przez Grup\u0119 min. us\u0142ugi transportu i zabudowy materia\u0142\u00f3w ogniotrwa\u0142ych, wykonania form,  monitoringu dostaw, czy przychody z\u00a0wynajmu/ dzier\u017cawy nieruchomo\u015bci, kt\u00f3re ujmuje si\u0119 w momencie i w stopniu, w jakim us\u0142uga zosta\u0142a wykonana.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy sprzeda\u017cy produkt\u00f3w podstawowych Grupa jako producent udziela standardowych gwarancji dotycz\u0105cych dotrzymania w\u0142asno\u015bci fizyko-chemicznych wyprodukowanych pod zam\u00f3wienia produkt\u00f3w. Pozosta\u0142e gwarancje udzielane przez Grup\u0119, dotycz\u0105 \u017cywotno\u015bci produkt\u00f3w (w tym np. gwarantowanych ilo\u015bci wytop\u00f3w) i w zwi\u0105zku z tym mog\u0105 zawiera\u0107 zapisy dot. rekompensat finansowych lub dostaw zamiennych, w przypadku ich niedotrzymania. Stanowi\u0105 one ok. 1% warto\u015bci podpisywanych rocznie kontrakt\u00f3w, co ma nieistotny wp\u0142yw na \u0142\u0105czn\u0105 warto\u015b\u0107 uj\u0119tych przychod\u00f3w ze sprzeda\u017cy.</span><a class=\"pt-000114\" id=\"XBRLBlock_827998086_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1705946411_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__74057469_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1175258512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749722785_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2123361703_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Koszty</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W Grupie ewidencjonuje si\u0119 koszty w uk\u0142adzie rodzajowym, funkcjonalnym i kalkulacyjnym wg modelu rachunku koszt\u00f3w pe\u0142nych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszt sprzedanych produkt\u00f3w, towar\u00f3w i materia\u0142\u00f3w obejmuje koszty bezpo\u015brednio z nimi zwi\u0105zane oraz uzasadnion\u0105 cz\u0119\u015b\u0107 koszt\u00f3w po\u015brednich, co szczeg\u00f3\u0142owo przedstawiono poni\u017cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty bezpo\u015brednie obejmuj\u0105 warto\u015b\u0107 zu\u017cytych materia\u0142\u00f3w bezpo\u015brednich, koszty pozyskania i przetworzenia zwi\u0105zane bezpo\u015brednio z produkcj\u0105 i inne koszty poniesione w zwi\u0105zku z doprowadzeniem produktu do postaci i miejsca, w jakich si\u0119 znajduje w dniu wyceny. Do uzasadnionej, odpowiedniej do okresu wytwarzania produktu, cz\u0119\u015bci koszt\u00f3w po\u015brednich zalicza si\u0119 zmienne po\u015brednie koszty produkcji oraz t\u0119 cz\u0119\u015b\u0107 koszt\u00f3w sta\u0142ych, po\u015brednich koszt\u00f3w produkcji, kt\u00f3re odpowiadaj\u0105 poziomowi tych koszt\u00f3w przy normalnym wykorzystaniu zdolno\u015bci produkcyjnych. Za normalny poziom wykorzystania zdolno\u015bci produkcyjnych uznaje si\u0119 przeci\u0119tn\u0105, zgodn\u0105 z oczekiwanymi w typowych warunkach, wielko\u015b\u0107 produkcji za dan\u0105 liczb\u0119 okres\u00f3w lub sezon\u00f3w, przy uwzgl\u0119dnieniu planowych remont\u00f3w. Je\u017celi nie jest mo\u017cliwe ustalenie kosztu wytworzenia produktu, jego wyceny dokonuje si\u0119 wed\u0142ug ceny sprzeda\u017cy netto takiego samego lub podobnego produktu, pomniejszonej o przeci\u0119tnie osi\u0105gany przy sprzeda\u017cy, a w przypadku produkcji w toku \u2013 tak\u017ce z\u00a0uwzgl\u0119dnieniem stopnia jego przetworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Cze\u015b\u0107 sta\u0142ych po\u015brednich koszt\u00f3w produkcji, kt\u00f3ra nie odpowiada poziomowi koszt\u00f3w przy normalnym wykorzystaniu zdolno\u015bci produkcyjnych stanowi koszt okresu, w kt\u00f3rym zosta\u0142a poniesiona.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody i koszty dotycz\u0105ce tej samej transakcji ujmowane s\u0105 r\u00f3wnolegle - zasada wsp\u00f3\u0142mierno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do pozosta\u0142ych przychod\u00f3w i koszt\u00f3w operacyjnych zaliczane s\u0105 koszty i przychody tylko po\u015brednio zwi\u0105zane z operacyjn\u0105 (podstawow\u0105) dzia\u0142alno\u015bci\u0105 Grupy, w szczeg\u00f3lno\u015bci s\u0105 to przychody i koszty zwi\u0105zane min. z:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sprzeda\u017c\u0105, likwidacj\u0105, nieodp\u0142atnym przekazaniem \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie, warto\u015bci niematerialnych, a tak\u017ce koszty zaniechanych inwestycji, gdy nie da\u0142y zamierzonego efektu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sprzeda\u017c\u0105, likwidacj\u0105, nieodp\u0142atnym przekazaniem nieruchomo\u015bci inwestycyjnych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisaniem niefinansowych nale\u017cno\u015bci i zobowi\u0105za\u0144 przedawnionych, umorzonych, nie\u015bci\u0105galnych (je\u017celi jednak wcze\u015bniej zosta\u0142 utworzony odpis aktualizuj\u0105cy warto\u015b\u0107 takich nale\u017cno\u015bci to odpisanie tych nale\u017cno\u015bci nale\u017cy uj\u0105\u0107 w ci\u0119\u017car tych odpis\u00f3w aktualizuj\u0105cych);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzeniem i rozwi\u0105zaniem rezerw niezwi\u0105zanych z operacjami finansowymi i podstawow\u0105 dzia\u0142alno\u015bci\u0105 operacyjn\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">uj\u0119ciem odpis\u00f3w z tytu\u0142u utraty warto\u015bci niefinansowych aktyw\u00f3w (tzw. odpis\u00f3w aktualizuj\u0105cych), a tak\u017ce korektami warto\u015bci tych odpis\u00f3w;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odszkodowaniami, karami, grzywnami, kosztami proces\u00f3w s\u0105dowych, z wyj\u0105tkiem odsetek za zw\u0142ok\u0119 w zap\u0142acie;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przekazaniem lub otrzymaniem nieodp\u0142atnie w formie darowizny aktyw\u00f3w, w tym tak\u017ce \u015brodk\u00f3w pieni\u0119\u017cnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otrzymaniem dotacji na nabycie lub wytworzenie \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie albo warto\u015bci niematerialnych (dop\u0142aty, dotacje, subwencje, w tym tak\u017ce ze \u015brodk\u00f3w funduszy Unii Europejskiej, na nabycie lub wytworzenie \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie albo warto\u015bci niematerialnych pocz\u0105tkowo s\u0105 ujmowane na rozliczeniach mi\u0119dzyokresowych przychod\u00f3w, sk\u0105d odpisuje si\u0119 je na dobro pozosta\u0142ych przychod\u00f3w operacyjnych stopniowo, r\u00f3wnolegle do odpis\u00f3w amortyzacyjnych \u015brodk\u00f3w trwa\u0142ych lub warto\u015bci niematerialnych sfinansowanych z tych \u015brodk\u00f3w pieni\u0119\u017cnych);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">poniesione straty podlegaj\u0105ce ochronie ubezpieczeniowej, a tak\u017ce odszkodowania z tego tytu\u0142u;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem zdarze\u0144 losowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem restrukturyzacji;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem upad\u0142o\u015bci lub zawartych post\u0119powa\u0144 uk\u0142adowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty niewykorzystanych zdolno\u015bci produkcyjnych i strat produkcyjnych, je\u017celi wyst\u0105pi\u0105.</span><a class=\"pt-000114\" id=\"XBRLBlock_1175258512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749722785_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2123361703_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1709533930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__460223794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__162969067_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do przychod\u00f3w finansowych zaliczane s\u0105 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u posiadania udzia\u0142\u00f3w, akcji i innych papier\u00f3w warto\u015bciowych, np. dywidendy (udzia\u0142y w\u00a0zyskach) otrzymane od innych jednostek;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki naliczone, otrzymane;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone odsetki od zobowi\u0105za\u0144;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> przychody z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dodatnie r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u inkasa</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne,</span><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_636095328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w finansowych zaliczane s\u0105 min.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> strata ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki i prowizje naliczone, zap\u0142acone;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">cz\u0119\u015b\u0107 odsetkowa rat leasingowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone nale\u017cno\u015bci zwi\u0105zane z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">ujemne r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zwi\u0105zane z finansowaniem dzia\u0142alno\u015bci</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne.</span><a class=\"pt-000114\" id=\"XBRLBlock_636095328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_end\"></a></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody i koszty dotycz\u0105ce tej samej transakcji ujmowane s\u0105 r\u00f3wnolegle, zgodnie z zasad\u0105 wsp\u00f3\u0142mierno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1709533930_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__460223794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__162969067_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Podatek dochodowy bie\u017c\u0105cy i odroczony</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek dochodowy za okres sprawozdawczy obejmuje podatek bie\u017c\u0105cy do zap\u0142aty oraz podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek ujmuje si\u0119 w zysku lub stracie, z wy\u0142\u0105czeniem zakresu, w kt\u00f3rym odnosi si\u0119 on bezpo\u015brednio do pozycji uj\u0119tych w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym. W tym przypadku podatek r\u00f3wnie\u017c ujmowany jest odpowiednio w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Bie\u017c\u0105ce obci\u0105\u017cenie podatkowe jest obliczane na podstawie wyniku podatkowego (podstawy opodatkowania) danego roku obrotowego i wykazywane jako zobowi\u0105zanie w kwocie, w jakiej zostanie zap\u0142acone. Doch\u00f3d do opodatkowania (strata podatkowa) to doch\u00f3d (strata) za dany okres, ustalony zgodnie z zasadami ustanowionymi przez w\u0142adze podatkowe, na podstawie kt\u00f3rych podatek dochodowy podlega zap\u0142acie (zwrotowi). Obci\u0105\u017cenie podatkowe jest to \u0142\u0105czna kwota bie\u017c\u0105cego i odroczonego podatku, uwzgl\u0119dniona przy ustalaniu zysku lub straty za dany okres.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W zwi\u0105zku z przej\u015bciowymi r\u00f3\u017cnicami mi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 aktyw\u00f3w i pasyw\u00f3w, a ich warto\u015bci\u0105 podatkow\u0105 oraz strat\u0105 podatkow\u0105 mo\u017cliw\u0105 do odliczenia w przysz\u0142o\u015bci, Grupa tworzy rezerw\u0119 i ustala aktywa z\u00a0tytu\u0142u odroczonego podatku dochodowego, kt\u00f3rego jest podatnikiem.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 i tworzy, stosuj\u0105c podej\u015bcie bilansowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 od wszystkich wyst\u0119puj\u0105cych przej\u015bciowych r\u00f3\u017cnic ujemnych, nierozliczonych strat podatkowych oraz niewykorzystanych ulg podatkowych do wysoko\u015bci, do kt\u00f3rej jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i\u00a0ulg podatkowych. Na ka\u017cdy dzie\u0144 bilansowy warto\u015b\u0107 bilansowa sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego jest powt\u00f3rnie weryfikowana, czy jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i ulg podatkowych, tzn.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> czy istniej\u0105 wystarczaj\u0105ce dodatnie r\u00f3\u017cnice przej\u015bciowe, na kt\u00f3re utworzono rezerwy z tytu\u0142u odroczonego podatku dochodowego, lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy osi\u0105gni\u0119cie dochodu na poziomie pozwalaj\u0105cym na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych oraz odliczenie strat i ulg podatkowych jest prawdopodobne (przy czym osi\u0105gni\u0119cie wystarczaj\u0105cego dochodu uznaje si\u0119 za prawdopodobne, gdy wynika to z plan\u00f3w finansowych na lata nast\u0119pne i w ci\u0105gu ostatnich 3 lat taki doch\u00f3d przynajmniej raz wyst\u0105pi\u0142).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przysz\u0142e stawki podatkowe okre\u015bla si\u0119 na podstawie obowi\u0105zuj\u0105cych na dzie\u0144 bilansowy przepis\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 z tytu\u0142u odroczonego podatku dochodowego tworzy si\u0119 w wysoko\u015bci kwoty podatku dochodowego, wymagaj\u0105cej w przysz\u0142o\u015bci zap\u0142aty, w zwi\u0105zku z wyst\u0119powaniem dodatnich r\u00f3\u017cnic przej\u015bciowych, to jest r\u00f3\u017cnic, kt\u00f3re spowoduj\u0105 zwi\u0119kszenie podstawy obliczenia podatku dochodowego w przysz\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa i aktywa z tytu\u0142u odroczonego podatku dochodowego s\u0105 kompensowane, je\u017celi Grupa:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">1) posiada mo\u017cliwy do wyegzekwowania tytu\u0142 prawny do przeprowadzenia kompensat nale\u017cno\u015bci i zobowi\u0105za\u0144 z tytu\u0142u bie\u017c\u0105cego podatku dochodowego oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">2) aktywa i rezerwa z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 podatku dochodowego na\u0142o\u017conego przez t\u0105 sam\u0105 w\u0142adz\u0119 podatkow\u0105 na:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tego samego podatnika lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3\u017cnych podatnik\u00f3w, kt\u00f3rzy s\u0105 uprawnieni i zamierzaj\u0105 rozliczy\u0107 nale\u017cno\u015bci i zobowi\u0105zania z tytu\u0142u podatku dochodowego w kwocie netto lub jednocze\u015bnie zrealizowa\u0107 nale\u017cno\u015bci i rozlicza\u0107 zobowi\u0105zania z tytu\u0142u podatku dochodowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wycena aktyw\u00f3w i rezerw na odroczony podatek dochodowy jest dokonywana na koniec ka\u017cdego miesi\u0105ca.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Uj\u0119cie w ksi\u0119gach rachunkowych aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego nast\u0119puje poprzez ksi\u0119gowanie na koniec okresu sprawozdawczego warto\u015bci aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego ustalonych do utworzenia na koniec okresu w szyku rozstawnym (odr\u0119bnie utworzenie aktyw\u00f3w i odr\u0119bnie utworzenie rezerwy). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi ustalone aktywa lub utworzone rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 operacji gospodarczych, kt\u00f3rych skutek wp\u0142ywa na wynik finansowy, to koresponduj\u0105 one r\u00f3wnie\u017c z wynikiem finansowym. Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105ce operacji rozliczanych z kapita\u0142em (funduszem) w\u0142asnym odnosi si\u0119 r\u00f3wnie\u017c na kapita\u0142 (fundusz) w\u0142asny, a nie na wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W sprawozdaniu z sytuacji finansowej Grupa rozpoznaje aktywa i rezerwy na podatek odroczony w szyku rozstawnym, poniewa\u017c nie spe\u0142nione s\u0105 przes\u0142anki zawarte w MSR 12, na podstawie kt\u00f3rych Grupa mog\u0142aby dokona\u0107 kompensaty nale\u017cno\u015bci z tytu\u0142u podatku odroczonego z rezerwami na podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tek stanowi\u0105 r\u00f3\u017cnice przej\u015bciowe pomi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 rzeczowych aktyw\u00f3w trwa\u0142ych a ich warto\u015bci\u0105 podatkow\u0105, dla kt\u00f3rych Grupa ustala aktywa i rezerw\u0119 z tytu\u0142u podatku odroczonego, kt\u00f3ra jest ujmowana w sprawozdaniu finansowym \u201eper saldo\u201d, odpowiednio do rodzaju r\u00f3\u017cnicy przej\u015bciowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony kt\u00f3ry wp\u0142ywa na wynik finansowy jest wykazywany w rachunku zysk\u00f3w i strat w pozycji \u201ePodatek dochodowy\u201d.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony dotycz\u0105cy pozycji , kt\u00f3re w danym okresie zwi\u0119kszy\u0142y lub zmniejszy\u0142y bezpo\u015brednio kapita\u0142 w\u0142asny ujmuje si\u0119 bezpo\u015brednio w kapitale w\u0142asnym.</span><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_955913837_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__65117509_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__998722911_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zysk netto na akcj\u0119</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zysk netto na akcj\u0119 dla ka\u017cdego okresu jest obliczany poprzez podzielenie zysku netto Grupy za dany okres przez \u015bredni\u0105 wa\u017con\u0105 liczb\u0119 akcji w danym okresie sprawozdawczym.</span><a class=\"pt-000114\" id=\"XBRLBlock_955913837_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__65117509_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__998722911_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1621042721_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__235212260_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__569244661_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zasady prezentacji sprawozda\u0144 z uwzgl\u0119dnieniem segment\u00f3w dzia\u0142alno\u015bci</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000495\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Segmenty dzia\u0142alno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4283172\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zgodnie z MSSF 8, przez segment operacyjny rozumie si\u0119 komponent jednostki:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(a) kt\u00f3ry anga\u017cuje si\u0119 w dzia\u0142alno\u015b\u0107 gospodarcz\u0105, w zwi\u0105zku z kt\u00f3r\u0105 mo\u017cna uzyskiwa\u0107 przychody i ponosi\u0107 koszty (w tym przychody i koszty zwi\u0105zane z transakcjami z innymi komponentami tej samej jednostki);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(b) kt\u00f3rego wyniki dzia\u0142alno\u015bci s\u0105 regularnie przegl\u0105dane przez g\u0142\u00f3wny organ odpowiedzialny za podejmowanie decyzji operacyjnych w jednostce oraz wykorzystuj\u0105cy te wyniki przy podejmowaniu decyzji o zasobach alokowanych do segmentu i przy ocenie wynik\u00f3w dzia\u0142alno\u015bci segmentu; oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(c) w przypadku kt\u00f3rego s\u0105 dost\u0119pne oddzielne informacje finansowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4283228\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Organem odpowiedzialnym za podj\u0119cie decyzji o g\u0142\u00f3wnym segmencie dzia\u0142alno\u015bci Grupy jest Zarz\u0105d jednostki dominuj\u0105cej, kt\u00f3ry podejmuje wszystkie kluczowe decyzje operacyjne i steruje alokacj\u0105 zasobami oraz ocenia wyniki dzia\u0142alno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W oparciu o sprawozdawczo\u015b\u0107 wewn\u0119trzn\u0105 ustalono, \u017ce dzia\u0142alno\u015b\u0107 Grupy koncentruje si\u0119 na jednym segmencie operacyjnym jakim jest produkcja materia\u0142\u00f3w ogniotrwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Format raportowania wewn\u0119trznego przyj\u0119ty dla cel\u00f3w raportowania segmentowego jest w pe\u0142ni oparty o\u00a0sprawozdawczo\u015b\u0107 finansow\u0105 Grupy. Grupa odwo\u0142uje si\u0119 do swego wewn\u0119trznego systemu sprawozdawczo\u015bci finansowej jako punktu wyj\u015bcia do okre\u015blenia, kt\u00f3re pozycje mog\u0105 by\u0107 bezpo\u015brednio przyporz\u0105dkowane lub przypisane do segment\u00f3w w oparciu o rozs\u0105dne podstawy. Oznacza to, \u017ce przyjmuje si\u0119 za\u0142o\u017cenie, i\u017c kwoty wyodr\u0119bnione w\u00a0segmentach dla potrzeb wewn\u0119trznej sprawozdawczo\u015bci finansowej daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do segment\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W Grupie przyj\u0119to, \u017ce przychody i koszty segmentu oraz wynik, tak\u017ce aktywa i pasywa segmentu s\u0105 r\u00f3wnowa\u017cne z\u00a0warto\u015bciami ze sprawozdania finansowego Grupy. Nie zachodzi jednocze\u015bnie potrzeba dokonywania odr\u0119bnej prezentacji segmentu operacyjnego w uj\u0119ciu innym ni\u017c wynika to ze sprawozdawczo\u015bci finansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dodatkowo - w ramach prezentacji swojej dzia\u0142alno\u015bci gospodarczej Grupa wyodr\u0119bni\u0142a dwa rynki zbytu: rynek krajowy i\u00a0rynek zagraniczny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody segmentu s\u0105 przychodami osi\u0105ganymi b\u0105d\u017a to ze sprzeda\u017cy zewn\u0119trznym klientom, b\u0105d\u017a z transakcji z innymi segmentami Grupy, kt\u00f3re s\u0105 wykazywane w rachunku zysk\u00f3w i strat Grupy i daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu wraz z odpowiedni\u0105 cz\u0119\u015bci\u0105 przychod\u00f3w, kt\u00f3r\u0105 w oparciu o racjonalne przes\u0142anki mo\u017cna przypisa\u0107 do tego segmentu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do przychod\u00f3w segmentu nie zalicza si\u0119:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) przychod\u00f3w finansowych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) pozosta\u0142ych przychod\u00f3w operacyjnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Koszty segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty segmentu s\u0105 kosztami sk\u0142adaj\u0105cymi si\u0119 z koszt\u00f3w sprzeda\u017cy zewn\u0119trznym klientom oraz koszt\u00f3w transakcji realizowanych z innymi segmentami Grupy, kt\u00f3re wynikaj\u0105 z dzia\u0142alno\u015bci operacyjnej danego segmentu i daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do tego segmentu wraz z odpowiedni\u0105 cz\u0119\u015bci\u0105 koszt\u00f3w, kt\u00f3re w oparciu o racjonalne przes\u0142anki mo\u017cna przypisa\u0107 do danego segmentu. Do koszt\u00f3w segmentu nie zalicza si\u0119:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) koszt\u00f3w finansowych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) pozosta\u0142ych koszt\u00f3w operacyjnych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) obci\u0105\u017ce\u0144 z tytu\u0142u podatku dochodowego,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) koszt\u00f3w, kt\u00f3re dotycz\u0105 Grupy jako ca\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Wynik segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wynik segmentu jest r\u00f3\u017cnic\u0105 mi\u0119dzy przychodami segmentu a kosztami segmentu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Aktywa segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa segmentu s\u0105 aktywami operacyjnymi wykorzystywanymi przez segment w dzia\u0142alno\u015bci operacyjnej, kt\u00f3re daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do tego segmentu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pasywa segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pasywa segmentu s\u0105 pasywami operacyjnymi powsta\u0142ymi w wyniku dzia\u0142alno\u015bci operacyjnej segmentu, kt\u00f3re daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do tego segmentu.</span><a class=\"pt-000114\" id=\"XBRLBlock__1621042721_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__235212260_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__569244661_end\"></a></p><h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLBlock_19808231_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">III.\u00a0ZMIANY STOSOWANYCH ZASAD (POLITYKI) RACHUNKOWO\u015aCI I SPOSOBU SPORZ\u0104DZANIA SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO, DOKONANYCH W STOSUNKU DO POPRZEDNIEGO ROKU OBROTOWEGO, ICH PRZYCZYNY, TYTU\u0141Y ORAZ WP\u0141YW WYWO\u0141ANYCH TYM SKUTK\u00d3W FINANSOWYCH NA SYTUACJ\u0118 MAJ\u0104TKOW\u0104 I\u00a0FINANSOW\u0104, P\u0141YNNO\u015a\u0106 ORAZ WYNIK FINANSOWY</span></h4><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa nie wprowadzi\u0142a istotnych zmian w przyj\u0119tych zasadach rachunkowo\u015bci, w por\u00f3wnaniu do zasad zastosowanych w poprzednim roku obrotowym, kt\u00f3re wywiera\u0142yby wp\u0142yw na sytuacj\u0119 maj\u0105tkow\u0105 i finansow\u0105, p\u0142ynno\u015b\u0107 oraz wynik finansowy Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock_19808231_end\"></a></p><h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">IV.\u00a0ISTOTNE WARTO\u015aCI OPARTE NA PROFESJONALNYM OS\u0104DZIE I SZACUNKACH</span></h4><p class=\"pt-Normalny-000146\"><span class=\"pt-000006\" id=\"_Toc182633201\">\u00a0</span><span class=\"pt-000005\"></span></p><p class=\"pt-Normalny-000146\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">A)\u00a0Profesjonalny os\u0105d</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sporz\u0105dzenie skonsolidowanego sprawozdania finansowego zgodnie z MSSF wymaga od Zarz\u0105d\u00f3w sp\u00f3\u0142ek Grupy profesjonalnych os\u0105d\u00f3w, szacunk\u00f3w i\u00a0za\u0142o\u017ce\u0144, kt\u00f3re maj\u0105 wp\u0142yw na przyj\u0119te zasady oraz prezentowane warto\u015bci aktyw\u00f3w, zobowi\u0105za\u0144, przychod\u00f3w oraz koszt\u00f3w.  Za\u0142o\u017cenia tych szacunk\u00f3w opieraj\u0105 si\u0119 na najlepszej wiedzy Zarz\u0105du odno\u015bnie do bie\u017c\u0105cych i przysz\u0142ych dzia\u0142a\u0144 i\u00a0zdarze\u0144 w\u00a0poszczeg\u00f3lnych obszarach. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki oraz zwi\u0105zane z nimi za\u0142o\u017cenia opieraj\u0105 si\u0119 na do\u015bwiadczeniu historycznym oraz innych czynnikach, kt\u00f3re s\u0105 uznawane za racjonalne w danych okoliczno\u015bciach, a\u00a0ich wyniki daj\u0105 podstaw\u0119 os\u0105du, co do warto\u015bci bilansowej aktyw\u00f3w i\u00a0zobowi\u0105za\u0144, kt\u00f3ra nie wynika bezpo\u015brednio z innych \u017ar\u00f3de\u0142.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dana warto\u015b\u0107 szacunkowa mo\u017ce zosta\u0107 zweryfikowana, je\u015bli zmieni\u0105 si\u0119 okoliczno\u015bci b\u0119d\u0105ce podstaw\u0105 dokonanych szacunk\u00f3w lub w wyniku pozyskania nowych informacji czy zdobycia wi\u0119kszego do\u015bwiadczenia. Weryfikacja warto\u015bci szacunkowych z za\u0142o\u017cenia nie odnosi si\u0119 do poprzednich okres\u00f3w, jak te\u017c nie stanowi korekty b\u0142\u0119du.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przyjmuj\u0105c za\u0142o\u017cenia, dokonuj\u0105c szacunk\u00f3w i os\u0105d\u00f3w Zarz\u0105dy sp\u00f3\u0142ek Grupy mog\u0105 kierowa\u0107 si\u0119 w\u0142asnym do\u015bwiadczeniem i\u00a0wiedz\u0105 a tak\u017ce opiniami, analizami i rekomendacjami niezale\u017cnych ekspert\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Faktycznie zrealizowane warto\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od szacowanych przez Zarz\u0105d. Informacje o dokonanych szacunkach i\u00a0za\u0142o\u017ceniach, kt\u00f3re s\u0105 znacz\u0105ce dla sprawozdania finansowego, zosta\u0142y zaprezentowane poni\u017cej.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000006\" id=\"_Toc182633202\"></span><span class=\"pt-Domylnaczcionkaakapitu-000116\">B)\u00a0Niepewno\u015b\u0107 szacunk\u00f3w</span><span class=\"pt-Domylnaczcionkaakapitu-000116\"></span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki wp\u0142ywaj\u0105ce na warto\u015bci wykazane w skonsolidowanym sprawozdaniu finansowym, dotycz\u0105 min.: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przewidywanego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">utraty warto\u015bci aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny rezerw,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej aktyw\u00f3w / zobowi\u0105za\u0144 finansowych </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny programu motywacyjnego,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przysz\u0142ych wynik\u00f3w podatkowych, uwzgl\u0119dnianych przy ustalaniu aktyw\u00f3w i rezerw na odroczony podatek dochodowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">tocz\u0105cych si\u0119 spor\u00f3w prawnych i podatkowych, zapad\u0142ych wyrok\u00f3w s\u0105dowych. </span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stosowana metodologia ustalania warto\u015bci szacunkowych opiera si\u0119 na najlepszej wiedzy kierownictwa jednostek wchodz\u0105cych w sk\u0142ad Grupy i jest zgodna z\u00a0wymogami MSSF. Metodologia ustalania warto\u015bci szacunkowych jest stosowana w spos\u00f3b ci\u0105g\u0142y wzgl\u0119dem ostatniego okresu sprawozdawczego.</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skutki zmian danej warto\u015bci szacunkowej uwzgl\u0119dnia si\u0119 przy ustalaniu warto\u015bci zysku lub straty netto:</span></p><p class=\"pt-Normalny-000500\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">a) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana lub</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">b) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana i w okresach przysz\u0142ych, je\u015bli zmiana ta dotyczy tych okres\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Poni\u017cej om\u00f3wiono podstawowe za\u0142o\u017cenia dotycz\u0105ce przysz\u0142o\u015bci i inne kluczowe \u017ar\u00f3d\u0142a niepewno\u015bci wyst\u0119puj\u0105ce na dzie\u0144 bilansowy, z kt\u00f3rymi zwi\u0105zane jest istotne ryzyko znacz\u0105cej korekty warto\u015bci bilansowych aktyw\u00f3w i\u00a0zobowi\u0105za\u0144 w nast\u0119pnym roku finansowym. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Okresy ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje corocznej weryfikacji okres\u00f3w ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych, podlegaj\u0105cych amortyzacji. Na dzie\u0144 31.12.2022 roku Grupa oceni\u0142a, \u017ce okresy u\u017cyteczno\u015bci aktyw\u00f3w przyj\u0119te dla cel\u00f3w amortyzacji odzwierciedlaj\u0105 oczekiwany okres przynoszenia korzy\u015bci ekonomicznych przez te aktywa w przysz\u0142o\u015bci. Jednak\u017ce faktyczne okresy przynoszenia korzy\u015bci przez te aktywa w przysz\u0142o\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od zak\u0142adanych, w tym r\u00f3wnie\u017c ze wzgl\u0119du na techniczne starzenie si\u0119 maj\u0105tku. Warto\u015b\u0107 bilansowa aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych amortyzacji prezentowana jest w Notach nr\u00a012 i 13 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Utrata warto\u015bci aktyw\u00f3w </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSR 36, jak r\u00f3wnie\u017c z regulacjami zawartymi w osobnych standardach odnosz\u0105cych si\u0119 do poszczeg\u00f3lnych sk\u0142adnik\u00f3w aktyw\u00f3w, Grupa dokonuje na ka\u017cdy dzie\u0144 bilansowy (kwarta\u0142 lub rok) oceny, czy istniej\u0105 jakiekolwiek przes\u0142anki wskazuj\u0105ce na to, \u017ce mog\u0142a nast\u0105pi\u0107 utrata warto\u015bci aktyw\u00f3w wyst\u0119puj\u0105cych w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wyniki przeprowadzonych analiz w zakresie wyst\u0105pienia zewn\u0119trznych i wewn\u0119trznych przes\u0142anek utraty warto\u015bci  oraz profesjonalny os\u0105d kierownictwa oparty na wiedzy, do\u015bwiadczeniu i dokumentacji daj\u0105 podstaw\u0119 do podj\u0119cia decyzji o tym, czy istnieje konieczno\u015b\u0107 przeprowadzenia test\u00f3w na utrat\u0119 warto\u015bci dla analizowanych sk\u0142adnik\u00f3w aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia kt\u00f3rejkolwiek z przes\u0142anek utraty warto\u015bci w odniesieniu do analizowanego sk\u0142adnika aktyw\u00f3w Grupa przeprowadza test na utrat\u0119 warto\u015bci i dokonuje aktualizacji wyceny w sytuacji kiedy wyst\u0105pi du\u017ce prawdopodobie\u0144stwo, \u017ce kontrolowany przez jednostk\u0119 sk\u0142adnik aktyw\u00f3w \u2013 w znacz\u0105cej cz\u0119\u015bci lub w ca\u0142o\u015bci nie przyniesie przysz\u0142ych korzy\u015bci ekonomicznych netto odpowiadaj\u0105cych przynajmniej jego warto\u015bci wynikaj\u0105cej z ksi\u0105g rachunkowych na dzie\u0144 wyceny bilansowej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Takie procedury dotycz\u0105 zar\u00f3wno aktyw\u00f3w finansowych jak i niefinansowych (operacyjnych).</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Obszary poddane analizie pod k\u0105tem utraty warto\u015bci na dzie\u0144 31.12.2022 roku:</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000503\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa trwa\u0142e</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na 31.12.2022 roku Grupa dokona\u0142a przegl\u0105du warto\u015bci netto sk\u0142adnik\u00f3w maj\u0105tku trwa\u0142ego w celu stwierdzenia, czy nie wyst\u0105pi\u0142y przes\u0142anki wskazuj\u0105ce na mo\u017cliwo\u015b\u0107 utraty ich warto\u015bci. Ocenie podlega\u0142a r\u00f3wnie\u017c zasadno\u015b\u0107 kontynuacji ustalonego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy przes\u0142anek mog\u0105cych wp\u0142yn\u0105\u0107 na utrat\u0119 warto\u015bci oraz oszacowania wewn\u0119trznego przeprowadzonego na 31.12.2022 r., Grupa odst\u0105pi\u0142a od przeprowadzenia testu na utrat\u0119 warto\u015bci, poniewa\u017c w\u00a0ocenie Grupy nie wyst\u0105pi\u0142a konieczno\u015b\u0107 szacowania warto\u015bci odzyskiwalnej \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych celem ustalenia i wprowadzenia odpisu aktualizuj\u0105cego warto\u015b\u0107 tych sk\u0142adnik\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W grupie aktyw\u00f3w trwa\u0142ych wyznaczonych do wyceny wg warto\u015bci godziwej /tj. w grupach zaliczanych do nieruchomo\u015bci/ Grupa w odst\u0119pach kilkuletnich do wyceny powo\u0142uje  niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego, kt\u00f3ry na podstawie bie\u017c\u0105cych informacji rynkowych sporz\u0105dza operat szacunkowy. Ostatnia taka wycena by\u0142a sporz\u0105dzona w 2018 roku, gdzie  w wyniku wyst\u0105pienia znacz\u0105cych zmian w warunkach rynkowych dla nieruchomo\u015bci gruntowych, wykazan\u0105 przez rzeczoznawc\u0119 nadwy\u017ck\u0119 z przeszacowania grunt\u00f3w Grupa uj\u0119\u0142a </span><a class=\"pt-000114\" id=\"_Hlk65189031\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">w rzeczowych aktywach trwa\u0142ych i\u00a0w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych (przed przekszta\u0142ceniem danych w 2020 roku  - w kapitale z aktualizacji wyceny).</span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk65189065\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poniewa\u017c warto\u015b\u0107 grunt\u00f3w nie podlega amortyzacji (ze wzgl\u0119du na nieokre\u015blony okres u\u017cytkowania), nadwy\u017cka powsta\u0142a ze zmiany warto\u015bci godziwej, skumulowana w pozosta\u0142ych kapita\u0142ach, b\u0119dzie przenoszona do zysk\u00f3w zatrzymanych w momencie usuni\u0119cia sk\u0142adnika ze sprawozdania z sytuacji finansowej.</span></p><p class=\"pt-000424\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa finansowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa przeprowadza badanie warto\u015bci aktyw\u00f3w finansowych opieraj\u0105c si\u0119 na posiadanej wiedzy i dokumentacji dotycz\u0105cej sytuacji finansowej jednostek, w kt\u00f3rych Grupa posiada aktywa finansowe. W procesie oceny uwzgl\u0119dnia si\u0119 zar\u00f3wno wiedz\u0119 kierownictwa Grupy jak r\u00f3wnie\u017c zewn\u0119trzne przes\u0142anki i informacje, za pomoc\u0105, kt\u00f3rych mo\u017cna realnie oceni\u0107 ryzyko utraty warto\u015bci posiadanego sk\u0142adnika aktyw\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa nie dokonywa\u0142a korekty z tytu\u0142u utraty warto\u015bci aktyw\u00f3w finansowych, poniewa\u017c w\u00a02022 roku nie wyst\u0105pi\u0142y czynniki ryzyka /przes\u0142anki/ uzasadniaj\u0105ce dokonanie takiej korekty. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna ocena ryzyka utraty warto\u015bci aktyw\u00f3w zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej oceny trudno jest oszacowa\u0107, ale w przypadku wyst\u0105pienia przes\u0142anek uzasadniaj\u0105cych dokonanie odpis\u00f3w aktualizuj\u0105cych b\u0119d\u0105 one mia\u0142y wp\u0142yw na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000425\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 firmy uj\u0119ta w aktywach skonsolidowanego sprawozdania z sytuacji finansowej, po jej pocz\u0105tkowym uj\u0119ciu, zosta\u0142a poddana na dzie\u0144 bilansowy testowi na utrat\u0119 warto\u015bci. Przeprowadzenie testu nie spowodowa\u0142o konieczno\u015bci uj\u0119cia odpisu z tytu\u0142u utraty warto\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejny test na utrat\u0119 warto\u015bci firmy zostanie przeprowadzony na 31.12.2023 roku.</span></p><p class=\"pt-Normalny-000506\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">ZAPASY</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje oceny przydatno\u015bci zapas\u00f3w w spos\u00f3b regularny \u2013 w okresach miesi\u0119cznych. Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w, dokonuje si\u0119 poprzez doprowadzenie warto\u015bci tych zapas\u00f3w do ceny mo\u017cliwej do uzyskania na dzie\u0144 bilansowy, zapewniaj\u0105cy ich up\u0142ynnienie po obni\u017conej warto\u015bci. Odwr\u00f3cenie odpisu nast\u0119puje w\u00a0okresie, w\u00a0kt\u00f3rym te zapasy sprzedano, zu\u017cyto jako przetworzony surowiec w procesie produkcji lub w przypadku braku wymienionych wcze\u015bniej mo\u017cliwo\u015bci zez\u0142omowano, z uwagi na nieprzydatno\u015b\u0107 technologiczn\u0105 lub zmian\u0119 potrzeb klient\u00f3w.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku przeprowadzonej analizy i oceny na 31.12.2022  ustalono, \u017ce zapasy wymagaj\u0105 dokonania odpis\u00f3w z tyt. utraty warto\u015bci w takim zakresie, w jakim wybrane asortymenty utraci\u0142y swoj\u0105 warto\u015b\u0107 na skutek zmiany wymaga\u0144 klient\u00f3w i uwarunkowa\u0144 rynkowych. Na oszacowan\u0105 wysoko\u015b\u0107 mo\u017cliwej utraty warto\u015bci utworzone zosta\u0142y odpisy aktualizuj\u0105ce i odpis z tytu\u0142u tzw. ostro\u017cnej wyceny.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa dokona\u0142a ponownej analizy i oszacowania ryzyka zwi\u0105zanego z kontynuacj\u0105 dzia\u0142a\u0144 wojennych na terytorium Ukrainy, jak r\u00f3wnie\u017c pod k\u0105tem utrzymywanych nadal sankcji gospodarczych i finansowych. W wyniku tej analizy na dzie\u0144 31.12.2022 r. dokonano aktualizacji odpis\u00f3w z tytu\u0142u utraty warto\u015bci zapas\u00f3w zwi\u0105zanych rynkami wschodnimi (Ukraina, Rosja, Bia\u0142oru\u015b), w por\u00f3wnaniu do odpis\u00f3w utworzonych na koniec ubieg\u0142ego roku. Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych</span></h5><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego roku obrotowego warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych jest ustalana przy pomocy  niezale\u017cnych zewn\u0119trznych rzeczoznawc\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia istotnych r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 rynkow\u0105 ustalon\u0105 przez niezale\u017cnego rzeczoznawc\u0119 a\u00a0warto\u015bci\u0105 uj\u0119t\u0105 w skonsolidowanym sprawozdaniu finansowym, skutki tej wyceny nale\u017cy uj\u0105\u0107 w rachunku zysk\u00f3w i\u00a0strat. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W oparciu o weryfikacj\u0119 warto\u015bci nieruchomo\u015bci inwestycyjnych sporz\u0105dzon\u0105 przez niezale\u017cnego bieg\u0142ego rzeczoznawc\u0119 na 31.12.2022 roku,  nie by\u0142a wymagana korekta warto\u015bci posiadanych przez Grup\u0119 nieruchomo\u015bci inwestycyjnych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Nale\u017cno\u015bci handlowe i pozosta\u0142e nale\u017cno\u015bci</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego okresu sprawozdawczego Grupa szacuje odpisy aktualizuj\u0105ce nale\u017cno\u015bci wg straty oczekiwanej, na podstawie przyj\u0119tej na dany rok macierzy odpis\u00f3w i wg przedzia\u0142\u00f3w ich wiekowania.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa utworzy\u0142a odpisy aktualizuj\u0105ce na nale\u017cno\u015bci w oparciu o wyliczenia wg wska\u017anik\u00f3w nie\u015bci\u0105galno\u015bci.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna kompletna weryfikacja w tym obszarze zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej weryfikacji trudno jest oszacowa\u0107, jednak\u017ce mo\u017ce ona wykaza\u0107 konieczno\u015b\u0107 rozpoznania dodatkowych odpis\u00f3w z tytu\u0142u utraty warto\u015bci, kt\u00f3re mog\u0105 w spos\u00f3b istotny wp\u0142yn\u0105\u0107 na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-000Normal\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokona\u0142a dalszej analizy i oszacowania ryzyka zwi\u0105zanego z tocz\u0105c\u0105 si\u0119 nadal wojn\u0105 na Ukrainie i\u00a0jej wp\u0142ywu na relacje z poszczeg\u00f3lnymi kontrahentami z rynk\u00f3w wschodnich pod k\u0105tem obowi\u0105zuj\u0105cych obecnie sankcji gospodarczych i finansowych. W wyniku dokonanych analiz i ustale\u0144, Zarz\u0105d jednostki dominuj\u0105cej podj\u0105\u0142 decyzj\u0119 o\u00a0zawieszeniu wsp\u00f3\u0142pracy gospodarczej z wi\u0119kszo\u015bci\u0105 kontrahent\u00f3w na tych rynkach i o utworzeniu na dzie\u0144 31.12.2022 r. odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci zwi\u0105zanych z transakcjami z tymi kontrahentami.</span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pomimo, \u017ce dokonanie ww. odpisu aktualizuj\u0105cego wed\u0142ug najlepszej dost\u0119pnej wiedzy, uwzgl\u0119dnia w ca\u0142o\u015bci potencjalny negatywny wp\u0142yw zamkni\u0119cia tych rynk\u00f3w na wyniki finansowe Sp\u00f3\u0142ki w przysz\u0142ych okresach, jednak\u017ce globalne skutki wojny i ich dalszy wp\u0142yw na poszczeg\u00f3lne rynki na \u015bwiecie i gospodark\u0119 globaln\u0105, a tym samym na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych jest nadal trudny do przewidzenia. </span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Rezerwy </span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rezerwy z tytu\u0142u \u015bwiadcze\u0144 pracowniczych, w tym: rezerwa na odprawy emerytalno \u2013 rentowe zosta\u0142y oszacowane za pomoc\u0105 metody aktuarialnej, przez niezale\u017cnego licencjonowanego aktuariusza. Wycena dokonywana jest raz w roku na ko\u0144cu roku obrotowego, a w ci\u0105gu roku - przy znacz\u0105cych zmianach w zatrudnieniu. Zmiana wska\u017anik\u00f3w finansowych b\u0119d\u0105cych podstaw\u0105 szacunku oraz istotne zmiany w zatrudnieniu mog\u0105 powodowa\u0107 zmiany w wysoko\u015bci utworzonej rezerwy.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poza w/w rezerwami, Grupa rozpoznaje rezerwy ujmowane poprzez rozliczenia mi\u0119dzyokresowe bierne min. z tytu\u0142u niezafakturowanych koszt\u00f3w. Pozycje te s\u0105 wycenione w uzasadnionej, wiarygodnie oszacowanej warto\u015bci i s\u0105 prezentowane w sprawozdaniu z sytuacji finansowej w pozycji \u201eRezerwy na \u015bwiadczenia pracownicze i pozosta\u0142e rezerwy kr\u00f3tkoterminowe\u201d.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e rezerwy na przysz\u0142e koszty Grupa szacuje w oparciu o zawarte kontrakty/umowy w obszarze sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz zakup\u00f3w surowc\u00f3w. Wielko\u015bci rezerw s\u0105 wi\u0119c oparte na zapisach umownych, z kt\u00f3rych da si\u0119 przewidzie\u0107 przysz\u0142e zobowi\u0105zania. </span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk38913720\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 utworzonych rezerw wg stanu na 31.12.2022 r. zosta\u0142a zaprezentowana w Notach nr\u00a035 i 36.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom szacowanych koszt\u00f3w mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do poniesienia koszt\u00f3w, z uwagi na trudne do przewidzenia zdarzenia zwi\u0105zane z realizacj\u0105 kontrakt\u00f3w/um\u00f3w.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Podatek dochodowy bie\u017c\u0105cy, aktywa i rezerwa na odroczony podatek dochodowy, inne podatki</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Obowi\u0105zuj\u0105ce w Polsce przepisy podatkowe podlegaj\u0105 cz\u0119stym zmianom, powoduj\u0105c istotne r\u00f3\u017cnice w ich interpretacji i istotne w\u0105tpliwo\u015bci w ich stosowaniu. Organy podatkowe posiadaj\u0105 instrumenty kontroli umo\u017cliwiaj\u0105ce im weryfikacj\u0119 podstaw opodatkowania (w wi\u0119kszo\u015bci przypadk\u00f3w w okresie poprzednich 5 lat obrotowych), oraz nak\u0142adanie kar i grzywien. Od 15 lipca 2016 roku Ordynacja Podatkowa uwzgl\u0119dnienia tak\u017ce postanowienia Og\u00f3lnej Klauzuli Zapobiegaj\u0105cej Nadu\u017cyciom (GAAR), kt\u00f3ra ma zapobiega\u0107 powstawaniu i wykorzystywaniu sztucznych struktur prawnych tworzonych w celu unikni\u0119cia opodatkowania. Klauzul\u0119 GAAR nale\u017cy stosowa\u0107 tak w odniesieniu do transakcji dokonanych po jej wej\u015bciu w \u017cycie, jak i do transakcji, kt\u00f3re zosta\u0142y przeprowadzone przed wej\u015bciem w\u00a0\u017cycie klauzuli GAAR, ale dla kt\u00f3rych po dacie wej\u015bcia klauzuli w \u017cycie korzy\u015bci by\u0142y lub s\u0105 nadal  osi\u0105gane. W\u00a0konsekwencji ustalenie zobowi\u0105za\u0144 podatkowych, aktyw\u00f3w oraz rezerwy z tytu\u0142u odroczonego podatku dochodowego mo\u017ce wymaga\u0107 istotnego os\u0105du, w tym dotycz\u0105cego transakcji ju\u017c zaistnia\u0142ych, a kwoty prezentowane i ujawniane w sprawozdaniach finansowych mog\u0105 si\u0119 zmieni\u0107 w przysz\u0142o\u015bci w wyniku kontroli organ\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Prawdopodobie\u0144stwo rozliczenia sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego z przysz\u0142ymi zyskami podatkowymi opiera si\u0119 na bud\u017cecie Grupy zatwierdzonym przez Rad\u0119 Nadzorcz\u0105. Je\u017celi prognozowane wyniki finansowe wskazuj\u0105, \u017ce Grupa osi\u0105gnie wystarczaj\u0105cy doch\u00f3d do opodatkowania, aktywa na podatek odroczony ujmowane s\u0105 w pe\u0142nej wysoko\u015bci.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Wycena pochodnych instrument\u00f3w finansowych</span></h5><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 pochodnych instrument\u00f3w finansowych wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom wyceny warto\u015bci instrument\u00f3w pochodnych mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do zrealizowania wynik\u00f3w, z uwagi na trudne do przewidzenia czynniki, kt\u00f3re mog\u0105 mie\u0107 wp\u0142yw na parametry ich faktycznej realizacji, a to r\u00f3wnie\u017c mo\u017ce mie\u0107 wp\u0142yw na przysz\u0142e wyniki finansowe sp\u00f3\u0142ek.</span></p><h5 class=\"pt-Nagwek5-000508\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Program motywacyjny w JEDNOSTCE DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pocz\u0105wszy od 2019 roku jednostka dominuj\u0105ca (dalej: ZMR S.A., Sp\u00f3\u0142ka) realizuje Program Motywacyjny oparty na akcjach w\u0142asnych. Program jest skierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz pozosta\u0142ej kluczowej kadry mened\u017cerskiej. G\u0142\u00f3wnym celem Programu Motywacyjnego jest stworzenie mechanizm\u00f3w motywuj\u0105cych cz\u0142onk\u00f3w Zarz\u0105du oraz kluczow\u0105 kadr\u0119 mened\u017cersk\u0105 do dzia\u0142a\u0144 zapewniaj\u0105cych d\u0142ugoterminowy wzrost warto\u015bci Sp\u00f3\u0142ki poprzez zmotywowanie os\u00f3b kluczowych dla realizacji strategii rozwojowej, do dzia\u0142ania w jej interesie. Celem Programu jest r\u00f3wnie\u017c stabilizacja kluczowej kadry poprzez utrwalenie jej wi\u0119zi ze Sp\u00f3\u0142k\u0105 jako Pracodawc\u0105. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 12 kwietnia 2022 roku w ramach realizacji III Transzy Programu Motywacyjnego dotycz\u0105cej roku 2021 i\u00a0w\u00a0zwi\u0105zku z realizacj\u0105 cel\u00f3w bud\u017cetowych Programu wyznaczonych na 2021 rok, uczestnicy Programu nabyli nieodp\u0142atnie 187.111 szt. akcji Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku ZMR S.A. rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa us\u0142ug pracownik\u00f3w otrzymanych w zamian za przyznane opcje na akcje, wykazywana jest w okresie nabywania uprawnie\u0144 jako koszt wynagrodze\u0144, w korespondencji ze wzrostem kapita\u0142u rezerwowego z tego tytu\u0142u. Ca\u0142kowity koszt Programu jest wykazywany w okresie, w ci\u0105gu kt\u00f3rego wszystkie warunki nabywania uprawnie\u0144 zostan\u0105 spe\u0142nione. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z przewidywan\u0105 realizacj\u0105 przez jednostk\u0119 dominuj\u0105c\u0105 wska\u017anik\u00f3w bud\u017cetowych ustalonych przez Rad\u0119 Nadzorcz\u0105, jak r\u00f3wnie\u017c przy za\u0142o\u017ceniu spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie Programu Motywacyjnego, koszty Programu (w wariancie maksymalnym) zosta\u0142y wycenione i uwzgl\u0119dnione w skonsolidowanym wyniku finansowym za 2022 rok proporcjonalnie do stopnia zaawansowania realizacji programu. Warto\u015b\u0107 kosztu uj\u0119tego w skonsolidowanym rachunku zysk\u00f3w i strat  na 31.12.2022 roku \u2013 w zwi\u0105zku z realizacj\u0105 IV Transzy wynios\u0142a 5.530 tys. z\u0142. </span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wszelkie wymagane przez MSSF 2 ujawnienia zwi\u0105zane z Programem motywacyjnym wdro\u017conym w jednostce dominuj\u0105cej zosta\u0142y zawarte w Nocie Nr 26A skonsolidowanego sprawozdania finansowego.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_end\"></a></p><h4 class=\"pt-Nagwek4-000409\"><a class=\"pt-000114\" id=\"XBRLBlock_507659944_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">V.\u00a0OPIS POZYCJI WP\u0141YWAJ\u0104CYCH NA AKTYWA, PASYWA, KAPITA\u0141, WYNIK FINANSOWY NETTO ORAZ PRZEP\u0141YWY \u015aRODK\u00d3W PIENI\u0118\u017bNYCH, KT\u00d3RE S\u0104 NIETYPOWE ZE WZGL\u0118DU NA ICH RODZAJ, WIELKO\u015a\u0106 LUB WYWIERANY WP\u0141YW </span></h4><p class=\"pt-Normalny-000510\"><span class=\"pt-000511\">\u00a0</span></p><p class=\"pt-Normalny-000507\"><a class=\"pt-000114\" id=\"_Hlk110881804\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym nie wyst\u0105pi\u0142y inne zdarzenia ni\u017c przedstawione poni\u017cej, wp\u0142ywaj\u0105ce na aktywa, pasywa, kapita\u0142, wynik finansowy oraz przep\u0142ywy \u015brodk\u00f3w pieni\u0119\u017cnych, kt\u00f3re by\u0142yby nietypowe ze wzgl\u0119du na ich rodzaj, wielko\u015b\u0107 lub wywierany wp\u0142yw na sprawozdanie finansowe sporz\u0105dzone na 31.12.2022 roku.</span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zdarzeniem, kt\u00f3re ma istotny wp\u0142yw na dzia\u0142alno\u015b\u0107 gospodarcz\u0105 Grupy jest agresja Rosji na Ukrain\u0119. W efekcie wybuchu wojny, Grupa ma istotnie ograniczone mo\u017cliwo\u015bci (lub ich ca\u0142kowity brak) w zakresie realizacji dostaw i\u00a0logistyki dla wi\u0119kszo\u015bci klient\u00f3w na terytorium Ukrainy. Ponadto na\u0142o\u017cone przez Uni\u0119 Europejsk\u0105 i Stany Zjednoczone Ameryki daleko id\u0105ce sankcje gospodarcze i finansowe na Rosj\u0119 i cz\u0119\u015bciowo na Bia\u0142oru\u015b, obejmuj\u0105ce mi\u0119dzy innymi zakaz eksportu do Rosji szerokiego zakresu towar\u00f3w, technologii i us\u0142ug (restrykcje dotycz\u0105 m.in. sektor\u00f3w naftowego, lotniczego, kosmicznego, zbrojeniowego), r\u00f3wnie\u017c s\u0105 czynnikiem ryzyka dla Grupy i wp\u0142yn\u0119\u0142y na utrat\u0119 warto\u015bci aktyw\u00f3w zaanga\u017cowanych w realizacj\u0119 zam\u00f3wie\u0144 dedykowanych dla klient\u00f3w na tych rynkach. Jednocze\u015bnie wojna i sankcje gospodarcze wp\u0142yn\u0119\u0142y na pogorszenie sytuacji na rynkach paliw i energii, wywo\u0142uj\u0105c radykalne zmiany w cenach paliw, energii elektrycznej i gazu, co stanowi istotny czynnik niepewno\u015bci, kt\u00f3ry mo\u017ce wp\u0142ywa\u0107 na dzia\u0142alno\u015b\u0107 gospodarcz\u0105 w skali globalnej, w tym na dzia\u0142alno\u015b\u0107 Grupy.  </span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z powy\u017cszym Grupa na bie\u017c\u0105co monitoruje i dokonuje sukcesywnej analizy i szacowania ryzyka zwi\u0105zanego z tocz\u0105c\u0105 si\u0119 wojn\u0105 w\u00a0Ukrainie i jej wp\u0142ywu na relacje z poszczeg\u00f3lnymi kontrahentami z rynk\u00f3w wschodnich (Ukraina, Rosja, Bia\u0142oru\u015b) pod k\u0105tem obowi\u0105zuj\u0105cych sankcji gospodarczych i finansowych. W efekcie dokonanych analiz i\u00a0ustale\u0144, Zarz\u0105d jednostki dominuj\u0105cej podj\u0105\u0142 decyzj\u0119 o zawieszeniu wsp\u00f3\u0142pracy gospodarczej z\u00a0wi\u0119kszo\u015bci\u0105 kontrahent\u00f3w na tych rynkach i o utworzeniu na dzie\u0144 31.12.2022 roku odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci i zapas\u00f3w zwi\u0105zanych z transakcjami z tymi kontrahentami, w \u0142\u0105cznej kwocie 11.244 tys. z\u0142.</span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednocze\u015bnie, w zwi\u0105zku z prowadzonymi przez Grup\u0119 intensywnymi dzia\u0142aniami maj\u0105cymi na celu odzyskanie nale\u017cno\u015bci powsta\u0142ych jeszcze przed wybuchem wojny (w tym.min. poprzez realizacj\u0119 wysy\u0142ek wyprodukowanych ju\u017c wyrob\u00f3w do klient\u00f3w u kt\u00f3rych sytuacja i staranna analiza regulacji sankcyjnych te dzia\u0142ania umo\u017cliwia\u0142a), w 2022 roku Grupa na tej podstawie dokona\u0142a r\u00f3wnocze\u015bnie rozwi\u0105zania odpis\u00f3w zwi\u0105zanych z rynkiem wschodnim utworzonych na 31.12.2021 r. w \u0142\u0105cznej kwocie 10.714 tys. z\u0142.</span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pomimo, \u017ce analiza i dokonanie ww. odpis\u00f3w aktualizuj\u0105cych wed\u0142ug najlepszej dost\u0119pnej wiedzy, uwzgl\u0119dnia w ca\u0142o\u015bci potencjalny negatywny wp\u0142yw zamkni\u0119cia tych rynk\u00f3w na skonsolidowane wyniki finansowe Grupy w przysz\u0142ych okresach, to jednak globalne skutki wojny i ich dalszy wp\u0142yw na poszczeg\u00f3lne rynki na \u015bwiecie i na gospodark\u0119 \u015bwiatow\u0105, a tym samym na skonsolidowane wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych jest nadal trudny do przewidzenia.</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e istotne dane oraz ujawnienia do pozycji zawartych w skonsolidowanym sprawozdaniu finansowym Grupy Kapita\u0142owej s\u0105 zaprezentowane w notach obja\u015bniaj\u0105cych do niniejszego raportu, jako </span><span class=\"pt-Domylnaczcionkaakapitu-000120\">DODATKOWE NOTY I\u00a0OBJA\u015aNIENIA DO SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO GRUPY KAPITA\u0141OWEJ ZM \u201eROPCZYCE\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_507659944_end\"></a></p><h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLBlock__2054060455_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">VI.\u00a0KOREKTY B\u0141\u0118D\u00d3W, ZMIANY ZASAD RACHUNKOWO\u015aCI I PRZEKSZTA\u0141CENIA DANYCH W\u00a0OKRESIE BIE\u017b\u0104CYM I OKRESACH POPRZEDNICH</span></h4><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa nie dokonywa\u0142a korekty b\u0142\u0119d\u00f3w,  jak r\u00f3wnie\u017c zmian zasad rachunkowo\u015bci w\u00a0por\u00f3wnaniu do zasad stosowanych w poprzednim okresie sprawozdawczym.</span><a class=\"pt-000114\" id=\"XBRLBlock__2054060455_end\"></a></p><span class=\"pt-Domylnaczcionkaakapitu-000115\">VII.\u00a0DODATKOWE NOTY I OBJA\u015aNIENIA DO SKOSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO GRUPY KAPITA\u0141OWEJ ZM \u201eROPCZYCE\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_708279279_end\"></a><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459561\"></span><span class=\"pt-000006\" id=\"_Toc351015842\"></span><span class=\"pt-000006\" id=\"_Toc380755681\"></span><span class=\"pt-000006\" id=\"_Toc444000928\"></span><span class=\"pt-000006\" id=\"_Toc506472297\"></span><span class=\"pt-000006\" id=\"_Toc507583311\"></span><span class=\"pt-000006\" id=\"_Toc3460754\"></span><span class=\"pt-000006\" id=\"_Toc132623983\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 1: PRZYCHODY ZE SPRZEDA\u017bY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSSF 15 Grupa ujmuje przychody ze sprzeda\u017cy produkt\u00f3w, towar\u00f3w, materia\u0142\u00f3w i us\u0142ug (po pomniejszeniu o podatek od towar\u00f3w i us\u0142ug, rabaty i opusty) w momencie spe\u0142nienia (lub w trakcie spe\u0142niania) zobowi\u0105zania do wykonania \u015bwiadczenia poprzez przekazanie przyrzeczonego dobra lub us\u0142ugi (tj. sk\u0142adnika aktyw\u00f3w) klientowi (klient uzyskuje kontrol\u0119 nad tym sk\u0142adnikiem aktyw\u00f3w). Przychody ujmowane s\u0105 jako kwoty r\u00f3wne cenie transakcyjnej, kt\u00f3ra zosta\u0142a przypisana do danego zobowi\u0105zania do wykonania \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody ze sprzeda\u017cy wg grup produkt\u00f3w i przychody og\u00f3\u0142em Grupy prezentuj\u0105 si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000516\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000517\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000518\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 kontynuowana</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c produkt\u00f3w, w tym:</span></p></td><td class=\"pt-000522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">462 449</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 465</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane wypalane</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">260 391</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">176 996</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane niewypalane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">105 868</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">71 641</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby nieformowane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42 570</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39 168</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby z\u0142o\u017cone</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 424</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">41 491</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby pozosta\u0142e</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">196</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">169</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 787</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 833</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c us\u0142ug</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24 933</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 595</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w ze sprzeda\u017cy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">507 169</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">361 893</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e przychody operacyjne</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 822</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 484</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody finansowe</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 943</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 764</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em z dzia\u0142alno\u015bci kontynuowanej</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000528\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 zaniechana*</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">*Przychody z dzia\u0142alno\u015bci zaniechanej nie wyst\u0105pi\u0142y</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623984\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 2: INFORMACJE DOTYCZ\u0104CE SEGMENT\u00d3W DZIA\u0141ALNO\u015aCI</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc313459564\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Og\u00f3lne informacje o segmentach operacyjnych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy analizie maj\u0105cej na celu wyodr\u0119bnienie segment\u00f3w operacyjnych Zarz\u0105d Grupy kierowa\u0142 si\u0119 podej\u015bciem produktowym, tj. takim,  kt\u00f3re jest oparte o zestandaryzowane technologie, zasoby i podej\u015bcie do realizacji i jednocze\u015bnie stanowi g\u0142\u00f3wne wyroby i us\u0142ugi dostarczane przez Grup\u0119.  </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">a) Czynniki przyj\u0119te do okre\u015blania segment\u00f3w sprawozdawczych Grupy, z uwzgl\u0119dnieniem informacji, czy segmenty podlega\u0142y \u0142\u0105czeniu oraz podstaw\u0119, na jakiej opiera wycen\u0119 ujawnionych kwot:</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym czynnikiem przyj\u0119tym do okre\u015blenia segment\u00f3w sprawozdawczych Grupy jest udzia\u0142 w przychodach ze sprzeda\u017cy wygenerowanych przez Sp\u00f3\u0142ki Grupy Kapita\u0142owej. W okresie sprawozdawczym w Grupie sprzeda\u017c w\u00a0segmencie wyrob\u00f3w ogniotrwa\u0142ych stanowi\u0142a ponad 95% przychod\u00f3w ze sprzeda\u017cy og\u00f3\u0142em. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W tym okresie, jak i w okresie por\u00f3wnywalnym segmenty nie podlega\u0142y \u0142\u0105czeniu. Wycena ujawnionych kwot w Grupie Kapita\u0142owej oparta jest o dane wynikaj\u0105ce ze sprawozda\u0144 finansowych poszczeg\u00f3lnych sp\u00f3\u0142ek w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">b) Rodzaj produkt\u00f3w i us\u0142ug, z tytu\u0142u kt\u00f3rych segment operacyjny osi\u0105ga swoje przychody:</span></p><p class=\"pt-Normalny-000529\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dzia\u0142alno\u015b\u0107 gospodarcza Grupy Kapita\u0142owej prowadzona jest obecnie w jednym segmencie, tj. wyrob\u00f3w ogniotrwa\u0142ych (segment ten obejmuje produkty Zak\u0142ad\u00f3w Magnezytowych \"Ropczyce\" S.A.). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przychody segmentu wyrob\u00f3w ogniotrwa\u0142ych obejmuj\u0105 sprzeda\u017c: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych wypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych niewypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w nieformowanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w pracoch\u0142onnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w z\u0142o\u017conych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">us\u0142ug przemys\u0142owych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozosta\u0142e przychody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z uwagi na to, \u017ce Grupa w oparciu o sprawozdawczo\u015b\u0107 wewn\u0119trzn\u0105 wyodr\u0119bni\u0142a jeden segment operacyjny kt\u00f3rym jest \"produkcja materia\u0142\u00f3w ogniotrwa\u0142ych\", st\u0105d przychody i koszty segmentu oraz wynik, tak\u017ce aktywa i pasywa segmentu s\u0105 r\u00f3wnowa\u017cne z warto\u015bciami ze skonsolidowanego sprawozdania finansowego Grupy. Tym samym nie zachodzi potrzeba dokonywania odr\u0119bnej prezentacji segmentu operacyjnego w uj\u0119ciu innym ni\u017c wynika to ze skonsolidowanej sprawozdawczo\u015bci finansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie wyodr\u0119bni\u0142a innych segment\u00f3w operacyjnych, pomimo faktu, \u017ce w sk\u0142ad Grupy od 2019 roku wesz\u0142a jednostka zale\u017cna, dla kt\u00f3rej podstawowym segmentem bran\u017cowym s\u0105 us\u0142ugi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wg przyj\u0119tych dla sprawozdawczo\u015bci wewn\u0119trznej za\u0142o\u017ce\u0144,  je\u017celi przychody ze sprzeda\u017cy w tym segmencie na zewn\u0105trz Grupy s\u0105 nieistotne, Grupa nie dokonuje wyodr\u0119bnienia tego segmentu operacyjnego w ramach swojej dzia\u0142alno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">c) Dodatkowe informacje dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg rynk\u00f3w zbytu</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dodatkowo prezentuje dane dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg lokalizacji rynk\u00f3w zbytu, tj. w podziale na rynek krajowy i rynek zagraniczny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dane uzupe\u0142niaj\u0105ce dotycz\u0105ce lokalizacji wg rynk\u00f3w zbytu za okres 12 miesi\u0119cy zako\u0144czony 31 grudnia 2022 roku i 31 grudnia 2021 roku zosta\u0142y zamieszczone w tabelach poni\u017cej:</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2022 - 31.12.2022</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Polska</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">200 061</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">307 108</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2021 - 31.12.2021</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000534\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Polska</span></p></td><td class=\"pt-000536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">160 148</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">201 745</span></p></td></tr></table></div><p class=\"pt-Normalny-000537\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc313459569\"></span><span class=\"pt-000006\" id=\"_Toc351015844\"></span><span class=\"pt-000006\" id=\"_Toc380755683\"></span><span class=\"pt-000006\" id=\"_Toc444000930\"></span><span class=\"pt-000006\" id=\"_Toc506472299\"></span><span class=\"pt-000006\" id=\"_Toc507583313\"></span><span class=\"pt-000006\" id=\"_Toc3460756\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">d) Koncentracja klient\u00f3w</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku w Grupie Kapita\u0142owej nie wyst\u0105pi\u0142a koncentracja klient\u00f3w, kt\u00f3rych udzia\u0142 w skonsolidowanych przychodach ze sprzeda\u017cy og\u00f3\u0142em przekroczy\u0142by 10%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623985\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 3: KOSZTY DZIA\u0141ALNO\u015aCI OPERACYJNEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Amortyzacja</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 796</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 482</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zu\u017cycie materia\u0142\u00f3w i energii</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">347 218</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205 195</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Us\u0142ugi obce</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 677</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32 403</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatki i op\u0142aty</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 106</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 616</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wynagrodzenia </span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty rodzajowe</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 150</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 505</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy gwarancyjne</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000547\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty wed\u0142ug rodzaj\u00f3w og\u00f3\u0142em, w tym:</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 031</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 430</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000550\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu produkt\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-49 985</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-11 727</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia produkt\u00f3w na w\u0142asne potrzeby jednostki (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-15 586</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-17 106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty sprzeda\u017cy (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 185</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-22 735</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty og\u00f3lnego zarz\u0105du (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 588</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 718</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty projekt\u00f3w badawczych (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-332</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia sprzedanych towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 214</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 837</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszt wytworzenia sprzedanych produkt\u00f3w i us\u0142ug</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">389 901</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">257 649</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_end\"></a></div><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_106564244_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774343029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__533750529_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty zatrudnienia</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wynagrodze\u0144*</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem:</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">84 084</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">72 229</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-StylCalibri\"><a class=\"pt-000114\" id=\"_Hlk38806238\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> W II kw. 2022 roku - w ramach kontynuacji uchwalonego w 2019 roku Programu Motywacyjnego, kluczowym cz\u0142onkom kadry mened\u017cerskiej jednostki dominuj\u0105cej z\u0142o\u017cono warunkow\u0105 ofert\u0119 nieodp\u0142atnego nabycia w IV Transzy opcji zamiennych na akcje w\u0142asne w\u00a0liczbie </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">252.015 szt. opcji</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> (w wariancie maksymalnym) \u2013 tzw. IV Transza Programu Motywacyjnego przypadaj\u0105ca na 2022 rok. Na podstawie wyceny warto\u015bci godziwej przyznanych opcji oraz proporcjonalnie do up\u0142ywu czasu (od dnia przyznania opcji do dnia bilansowego), a tak\u017ce na podstawie  najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie, skalkulowano i  uj\u0119to w kosztach og\u00f3lnego zarz\u0105du, a\u00a0drugostronnie w pozosta\u0142ych kapita\u0142ach rezerwowych kwot\u0119 5.530 tys. z\u0142 jako warto\u015b\u0107 wynagrodzenia za prac\u0119 kluczowej kadry mened\u017cerskiej, kt\u00f3ra przyst\u0105pi\u0142a do zaoferowanego Programu Motywacyjnego w ramach IV Transzy za 2022 rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__533750529_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774343029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_106564244_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351015845\"></span><span class=\"pt-000006\" id=\"_Toc380755684\"></span><span class=\"pt-000006\" id=\"_Toc444000931\"></span><span class=\"pt-000006\" id=\"_Toc506472300\"></span><span class=\"pt-000006\" id=\"_Toc507583314\"></span><span class=\"pt-000006\" id=\"_Toc3460757\"></span><span class=\"pt-000006\" id=\"_Toc132623986\"></span><span class=\"pt-000006\" id=\"_Toc313459570\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 4: POZOSTA\u0141E PRZYCHODY I KOSZTY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000556\"></td><td class=\"pt-000557\"></td><td class=\"pt-000558\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e przychody </span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk ze zbycia niefinansowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">144</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy gwarancyjnej na dostawy wyrob\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">394</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74</span></p></td></tr><tr class=\"pt-000566\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na odprawy emerytalno-rentowe</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">264</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000567\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie ostro\u017cnej wyceny wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">321</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 225</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">410</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 p\u00f3\u0142fabrykat\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">162</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">140</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000568\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 produkcji w toku</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 054</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego towary</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci*</span></p></td><td class=\"pt-000570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 057</span></p></td><td class=\"pt-000571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u  odszkodowa\u0144, premii ubezpieczeniowej, kar, grzywien</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">228</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dotacje </span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">979</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 163</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u zwr\u00f3conych koszt\u00f3w s\u0105dowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">66</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">589</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">343</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku od nieruchomo\u015bci</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">916</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przych\u00f3d z tytu\u0142u zwolnienia z wieczystego u\u017cytkowania grunt\u00f3w</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">174</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odzysku materia\u0142\u00f3w, surowc\u00f3w, z\u0142omu</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">256</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">436</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 822</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 484</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">*w saldzie odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci na dzie\u0144 31.12.2022 r. uj\u0119to min. kwot\u0119 utworzonego odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug od klient\u00f3w Grupy z rynku ukrai\u0144skiego, bia\u0142oruskiego i rosyjskiego, w wys.6.810 tys. z\u0142 pomniejszon\u0105 o warto\u015b\u0107 rozwi\u0105zanego z tego tytu\u0142u odpisu utworzonego w roku ubieg\u0142ym w wysoko\u015bci 7.202 tys. z\u0142. (min. w zwi\u0105zku z odzyskaniem/sp\u0142at\u0105 nale\u017cno\u015bci)</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_end\"></a></p><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1259815600_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_584147899_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1459146762_start\"></a><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000576\"></td><td class=\"pt-000577\"></td><td class=\"pt-000578\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e koszty </span></p></td><td class=\"pt-000580\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000581\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata ze zbycia niefinansowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">26</span></p></td><td class=\"pt-000584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy gwarancyjnej</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1320</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1090</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na odprawy emerytalno-rentowe</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">155</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na szacunkowe korekty przychod\u00f3w ze sprzeda\u017cy produkt\u00f3w</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">670</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego wyroby gotowe**</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 561</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 225</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000590\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ostro\u017cna wycena wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000591\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 068</span></p></td><td class=\"pt-000592\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego p\u00f3\u0142fabrykaty</span></p></td><td class=\"pt-000593\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">281</span></p></td><td class=\"pt-000594\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">162</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego towary</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000595\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego produkcj\u0119 w toku</span></p></td><td class=\"pt-000593\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000594\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 054</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000596\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000597\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 277</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty szk\u00f3d w sk\u0142adnikach maj\u0105tku</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty reklamacji wyrob\u00f3w, towar\u00f3w</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">65</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z\u0142omowania p\u00f3\u0142fabrykat\u00f3w, wyrob\u00f3w gotowych, materia\u0142\u00f3w</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 440</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 019</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Darowizny przekazane</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">565</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">400</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sk\u0142adki nieobowi\u0105zkowe na rzecz organizacji spo\u0142ecznych</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty napraw gwarancyjnych</span></p></td><td class=\"pt-000598\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty spisanych prac rozwojowych bez efektu</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">91</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">206</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty spisanych nale\u017cno\u015bci g\u0142\u00f3wnych</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 330</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty post\u0119powa\u0144 s\u0105dowych</span></p></td><td class=\"pt-000598\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">203</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">305</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 615</span></p></td><td class=\"pt-000584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">21 477</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">**w kwocie utworzonych odpis\u00f3w na zapasy na dzie\u0144 31.12.2022 r. uj\u0119to kwoty odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 wyrob\u00f3w gotowych wyprodukowanych pod zam\u00f3wienia klient\u00f3w Grupy z rynku ukrai\u0144skiego i rosyjskiego w wys. 4.434  tys. z\u0142 </span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000006\" id=\"_Toc313459571\">\u00a0</span><span class=\"pt-000006\" id=\"_Toc351015846\"></span><span class=\"pt-000006\" id=\"_Toc380755685\"></span><span class=\"pt-Domylnaczcionkaakapitu-000599\"> \u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1459146762_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_584147899_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1259815600_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc444000932\"></span><span class=\"pt-000006\" id=\"_Toc506472301\"></span><span class=\"pt-000006\" id=\"_Toc507583315\"></span><span class=\"pt-000006\" id=\"_Toc3460758\"></span><span class=\"pt-000006\" id=\"_Toc132623987\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 5: PRZYCHODY I KOSZTY FINANSOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000603\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000606\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 471</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 365</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie  z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci odsetkowych z lat ubieg\u0142ych</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wynagrodzenia p\u0142atnika (podatki, ZUS)</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 943</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 764</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000612\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_end\"></a></p><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000613\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-431</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego warto\u015b\u0107 odsetek naliczonych od nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000616\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 899</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">117</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1915765705_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2055856550_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ujawnienia przychod\u00f3w, koszt\u00f3w, zysk\u00f3w lub strat w podziale na kategorie instrument\u00f3w finansowych</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000619\"></td><td class=\"pt-000620\"></td><td class=\"pt-000621\"></td><td class=\"pt-000622\"></td><td class=\"pt-000623\"></td><td class=\"pt-000621\"></td></tr><tr class=\"pt-000624\"><td class=\"pt-000625\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000626\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-000627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000628\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem wycena instrument\u00f3w finansowych</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">398</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">234</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 345</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 044</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 044</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 017</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 017</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny do warto\u015bci godziwej</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-45</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 304</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 561</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 394</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 471</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z wyceny transakcji IRS </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 263</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z wyceny transakcji IRS</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zysk/strata </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 567</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 739</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-8 182</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">124</span></p></td></tr></table></div><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000619\"></td><td class=\"pt-000620\"></td><td class=\"pt-000621\"></td><td class=\"pt-000622\"></td><td class=\"pt-000623\"></td><td class=\"pt-000621\"></td></tr><tr class=\"pt-000624\"><td class=\"pt-000625\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td><td class=\"pt-000633\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-000634\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000635\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000634\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000634\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem wycena instrument\u00f3w finansowych</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">28</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 996</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 996</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 700</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 700</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny do warto\u015bci godziwej</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">589</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">589</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-19</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 127</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 034</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-796</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z wyceny transakcji IRS </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z wyceny transakcji IRS</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">158</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">158</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zysk/strata </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 364</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-6 177</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">431</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-1 245</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-4 627</span></p></td></tr></table></div><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1915765705_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2055856550_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459572\"></span><span class=\"pt-000006\" id=\"_Toc351015847\"></span><span class=\"pt-000006\" id=\"_Toc380755686\"></span><span class=\"pt-000006\" id=\"_Toc444000933\"></span><span class=\"pt-000006\" id=\"_Toc506472302\"></span><span class=\"pt-000006\" id=\"_Toc507583316\"></span><span class=\"pt-000006\" id=\"_Toc3460759\"></span><span class=\"pt-000006\" id=\"_Toc132623988\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1074867455_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1280793097_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2107490277_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 6: PODATEK DOCHODOWY I ODROCZONY PODATEK DOCHODOWY</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Bie\u017c\u0105ce obci\u0105\u017cenie podatkowe jest obliczane na podstawie obowi\u0105zuj\u0105cych przepis\u00f3w podatkowych. Zastosowanie tych przepis\u00f3w r\u00f3\u017cnicuje zysk (strat\u0119) podatkow\u0105 od ksi\u0119gowego zysku (straty) netto, w zwi\u0105zku z wy\u0142\u0105czeniem przychod\u00f3w nie podlegaj\u0105cych opodatkowaniu i koszt\u00f3w nie stanowi\u0105cych koszt\u00f3w uzyskania przychod\u00f3w oraz pozycji koszt\u00f3w i\u00a0przychod\u00f3w, kt\u00f3re nigdy nie b\u0119d\u0105 podlega\u0142y opodatkowaniu. Obci\u0105\u017cenia podatkowe s\u0105 wyliczane w\u00a0oparciu o stawki podatkowe obowi\u0105zuj\u0105ce w danym roku obrotowym. Obecne przepisy nie zak\u0142adaj\u0105 zr\u00f3\u017cnicowania stawek podatkowych dla przysz\u0142ych okres\u00f3w.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zakresie podatku dochodowego, Sp\u00f3\u0142ki nale\u017c\u0105ce do Grupy podlegaj\u0105 przepisom og\u00f3lnym w tym zakresie. Rok podatkowy jak i\u00a0bilansowy pokrywaj\u0105 si\u0119 z rokiem kalendarzowym.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wne sk\u0142adniki obci\u0105\u017cenia podatkowego poszczeg\u00f3lnych Sp\u00f3\u0142ek w Grupie za lata zako\u0144czone 31 grudnia 2022 i 31 grudnia 2021 roku przedstawiaj\u0105 si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w RZiS</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dotycz\u0105cy roku obrotowego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Korekty dotycz\u0105ce lat ubieg\u0142ych</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odroczony podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-1 630</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-3 533</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zwi\u0105zany z powstaniem i odwr\u00f3ceniem si\u0119 r\u00f3\u017cnic przej\u015bciowych</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-1 630</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 533</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wykazany w skonsolidowanym rachunku zysk\u00f3w i strat podatek odroczony stanowi r\u00f3\u017cnic\u0119 mi\u0119dzy stanem rezerw i\u00a0aktyw\u00f3w z tytu\u0142u podatku odroczonego na koniec i pocz\u0105tek okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w kapitale w\u0142asnym</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odroczony podatek dochodowy, w tym:</span></p></td><td class=\"pt-000643\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000644\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">      Podatek dochodowy od zysk\u00f3w (strat) aktuarialnych</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-25</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-35</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korzy\u015b\u0107 podatkowa / (obci\u0105\u017cenie podatkowe) wykazane w pozosta\u0142ych dochodach ca\u0142kowitych</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Uzgodnienie podatku dochodowego od zysku przed opodatkowaniem (brutto) liczonego wed\u0142ug ustawowej stawki podatkowej w wys. 19% i 9%, z podatkiem dochodowym liczonym wed\u0142ug efektywnej stawki podatkowej w sp\u00f3\u0142kach Grupy za 12 miesi\u0119cy roku 2022 i 12 miesi\u0119cy 2021 roku przedstawia si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Uzgodnienie efektywnej stawki podatku w RZiS  ze stawk\u0105 podatkow\u0105 </span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk/Strata (brutto) przed opodatkowaniem z dzia\u0142alno\u015bci kontynuowanej</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57 277</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korekty konsolidacyjne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-531</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-639</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem (skonsolidowany)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 746</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 112</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek wed\u0142ug ustawowych stawek podatkowych obowi\u0105zuj\u0105cych w Polsce, wynosz\u0105cych: 19% i 9% (wg zasad opodatkowania jednostek wchodz\u0105cych w sk\u0142ad Grupy)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 182</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 878</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 korekt konsolidacyjnych w zakresie rzeczowych aktyw\u00f3w trwa\u0142ych, od kt\u00f3rych rozpoznano podatek odroczony na  poziomie konsolidacji</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-620</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-600</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nie stanowi\u0105ce koszt\u00f3w uzyskania przychod\u00f3w (r\u00f3\u017cnice trwa\u0142e)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 790</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 887</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ujemne r\u00f3\u017cnice przej\u015bciowe od kt\u00f3rych nie rozpoznano aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody nie b\u0119d\u0105ce podstaw\u0105 do opodatkowania</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-6 646</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 237</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e r\u00f3\u017cnice</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-124</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">159</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego i odroczonego, w tym:</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63 762</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46 019</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego i odroczonego wg stawki 19%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">63 255</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45 383</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego wg stawki 9%</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">507</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">636</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat razem, w tym:</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 064</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 681</span></p></td></tr><tr class=\"pt-000651\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat wg stawki 19%</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 018</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 624</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat wg stawki  9%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57 277</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korekty konsolidacyjne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-531</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-639</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem (skonsolidowany)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 746</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 112</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody lat ubieg\u0142ych zwi\u0119kszaj\u0105ce podstaw\u0119 do opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 522</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 146</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody zwi\u0119kszaj\u0105ce podstaw\u0119 opodatkowania (uj\u0119te w ewidencji pozabilansowej)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 612</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 466</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody wy\u0142\u0105czone z opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 332</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 634</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty lat ubieg\u0142ych zmniejszaj\u0105ce podstaw\u0119 opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 676</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 334</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty uzyskania przychod\u00f3w (uj\u0119te w ewidencji pozabilansowej)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 324</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 019</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nieb\u0119d\u0105ce kosztami uzyskania przychod\u00f3w </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56 666</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">50 621</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nieb\u0119d\u0105ce kosztami uzyskania przychod\u00f3w dot. dzia\u0142alno\u015bci GK na terytorium USA i Austrii</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 839</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 063</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Doch\u00f3d do opodatkowania</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 584</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">69 060</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody wolne od podatku (dotacje)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 230</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odliczenia od dochodu - darowizna, strata</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">774</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">552</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odliczenia od dochodu z tytu\u0142u ulgi B+R</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">472</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">659</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa opodatkowania, razem</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">72 338</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">64 619</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podstawa opodatkowania stawk\u0105 19%</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">71 831</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">63 983</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podstawa opodatkowania stawk\u0105  9% </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">507</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">636</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy, razem</span></p></td><td class=\"pt-000653\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podatek dochodowy przy zastosowaniu stawki 19% </span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 648</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 157</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w tym: podatek dochodowy przy zastosowaniu stawki 9%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stawka podatku (</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">udzia\u0142 podatku dochodowego w zysku przed opodatkowaniem)</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24%</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30%</span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zanie z tytu\u0142u podatku dochodowego </span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tyt. bie\u017c\u0105cego podatku dochodowego podlegaj\u0105ce wp\u0142acie do urz\u0119du skarbowego, w tym:</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 498</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - z tyt. rozliczenia podatku dochodowego od os\u00f3b prawnych za 2022 r.</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - z tyt. rozliczenia podatku dochodowego od os\u00f3b prawnych za 2021 r.</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 498</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zanie z tytu\u0142u podatku dochodowego razem</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 498</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rozliczenia podatkowe oraz inne obszary dzia\u0142alno\u015bci Sp\u00f3\u0142ek podlegaj\u0105ce regulacjom (na przyk\u0142ad sprawy celne czy dewizowe) mog\u0105 by\u0107 przedmiotem kontroli organ\u00f3w administracyjnych, kt\u00f3re uprawnione s\u0105 do nak\u0142adania wysokich kar i sankcji. Brak odniesienia do utrwalonych regulacji prawnych w Polsce powoduje wyst\u0119powanie w obowi\u0105zuj\u0105cych przepisach niejasno\u015bci i niesp\u00f3jno\u015bci. Cz\u0119sto wyst\u0119puj\u0105ce r\u00f3\u017cnice w opiniach, co do interpretacji prawnej przepis\u00f3w podatkowych zar\u00f3wno wewn\u0105trz organ\u00f3w pa\u0144stwowych, jak i pomi\u0119dzy organami pa\u0144stwowymi i\u00a0przedsi\u0119biorstwami, powoduj\u0105 powstawanie obszar\u00f3w niepewno\u015bci i konflikt\u00f3w. Zjawiska te powoduj\u0105, \u017ce ryzyko podatkowe w Polsce jest znacz\u0105co wy\u017csze ni\u017c istniej\u0105ce zwykle w krajach o bardziej rozwini\u0119tym systemie podatkowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rozliczenia podatkowe sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy mog\u0105 by\u0107 przedmiotem kontroli przez okres pi\u0119ciu lat, pocz\u0105wszy od ko\u0144ca roku, w kt\u00f3rym nast\u0105pi\u0142a zap\u0142ata podatku. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ryzyko zwi\u0105zane z ewentualnymi r\u00f3\u017cnicami w\u00a0podej\u015bciu organ\u00f3w i sp\u00f3\u0142ek w Grupie co do zastosowania niejednoznacznie i\u00a0niesp\u00f3jnie brzmi\u0105cych regulacji podatkowych w\u00a0odniesieniu do kwalifikacji przychod\u00f3w i koszt\u00f3w uzyskania przychod\u00f3w, jest wi\u0119c nieod\u0142\u0105cznym elementem dzia\u0142alno\u015bci gospodarczej, kt\u00f3ry mo\u017ce wywiera\u0107 wp\u0142yw na wyniki Grupy w kolejnych latach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odroczony podatek dochodowy</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z przej\u015bciowymi r\u00f3\u017cnicami pomi\u0119dzy podstaw\u0105 opodatkowania, a zyskiem (strat\u0105) wykazan\u0105 w\u00a0skonsolidowanym sprawozdaniu finansowym, tworzony jest podatek odroczony.   </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Analiz\u0119 aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego, zawartych w skonsolidowanym sprawozdaniu z\u00a0sytuacji finansowej Grupy za lata zako\u0144czone 31 grudnia 2022 i 31 grudnia 2021 roku wg tytu\u0142\u00f3w, zawieraj\u0105 tabele poni\u017cej:</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela nr 1. Analiza aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego </span></p><p class=\"pt-Akapitzlist-000654\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000655\"></td><td class=\"pt-000656\"></td><td class=\"pt-000657\"></td><td class=\"pt-000658\"></td><td class=\"pt-000659\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000660\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000661\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa  na 31.12.2022</span></p></td><td class=\"pt-000662\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa z tytu\u0142u odroczonego podatku  31.12.2022</span></p></td><td class=\"pt-000663\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2021</span></p></td><td class=\"pt-000664\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa z tytu\u0142u odroczonego podatku 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 682</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 971</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 007</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 172</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy akcje, udzia\u0142y </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy zapasy </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 933</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 797</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na odprawy emerytalno-rentowe (w korespondencji wynikiem finansowym) </span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">648</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">123</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">707</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">134</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na gwarancyjne </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">554</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 988</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">378</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na audyt</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na urlopy </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">232</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">217</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na prowizje od sprzeda\u017cy wyrob\u00f3w </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">402</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">375</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na us\u0142ugi transportowe </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">790</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">150</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na premie i nagrody </span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 697</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">512</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 708</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty zu\u017cycia energii i gazu</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 873</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 116</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">399</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e rezerwy na koszty us\u0142ug obcych i op\u0142aty</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 098</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">209</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">416</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sk\u0142adki ZUS niezap\u0142acone </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 744</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">331</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 633</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Niewyp\u0142acone wynagrodzenia </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">182</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena programu opcji na akcje</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 530</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 051</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 462</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">658</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena kredyt\u00f3w w zamortyzowanym koszcie </span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">426</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">81</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt z tyt. wyceny bilansowej kontrakt\u00f3w</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 639</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 624</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 449</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa nale\u017cno\u015bci d\u0142ugoterminowej</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">473</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">90</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odsetki od zobowi\u0105za\u0144 naliczone przez dostawc\u00f3w (niezap\u0142acone)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ujemne r\u00f3\u017cnice kursowe  z wycen bilansowych (niezrealizowane)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 977</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">376</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 269</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">431</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa zobowi\u0105za\u0144 z tytu\u0142u leasingu</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">677</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">129</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">693</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne rezerwy (koszty finansowania d\u0142u\u017cnego)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">776</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">147</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">324</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">61</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa na zyski/straty aktuarialne (w korespondencji z kapita\u0142em)</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 159</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">410</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 032</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">386</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Korekta warto\u015bci \u015brodk\u00f3w trwa\u0142ych (w korespondencji z kapita\u0142em z po\u0142\u0105czenia)</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 179</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">414</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 495</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">664</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa na powsta\u0142\u0105 strat\u0119 podatkow\u0105</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">276</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">52</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000678\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000679\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">53 851</span></p></td><td class=\"pt-000680\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 174</span></p></td><td class=\"pt-000681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">52 800</span></p></td><td class=\"pt-000682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 924</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela nr 2. Analiza rezerw z tytu\u0142u odroczonego podatku dochodowego</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000683\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000684\"></td><td class=\"pt-000685\"></td><td class=\"pt-000686\"></td><td class=\"pt-000687\"></td><td class=\"pt-000688\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000689\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000690\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2022</span></p></td><td class=\"pt-000662\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa z tytu\u0142u odroczonego podatku 31.12.2022</span></p></td><td class=\"pt-000661\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2021</span></p></td><td class=\"pt-000664\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa z tytu\u0142u odroczonego podatku  31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dodatnie r\u00f3\u017cnice kursowe z wyceny bilansowej (niezrealizowane)</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 950</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">751</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 008</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000693\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dodatnia wycena kredyt\u00f3w i po\u017cyczki w zamortyzowanym koszcie</span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000693\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i rachunkowej \u015brodk\u00f3w trwa\u0142ych </span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 310</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23 619</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 279</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23 614</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i bilansowej nak\u0142ad\u00f3w na prace rozwojowe</span></p></td><td class=\"pt-000695\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">239</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">305</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przych\u00f3d z tytu\u0142u wyceny bilansowej kontrakt\u00f3w</span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">141</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 377</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 782</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i bilansowej nieruchomo\u015bci w skonsolidowanym sprawozdaniu finansowym</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">55 725</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 588</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56 345</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 705</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000696\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000697\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">184 970</span></p></td><td class=\"pt-000680\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">35 144</span></p></td><td class=\"pt-000698\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">192 360</span></p></td><td class=\"pt-000682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">36 549</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa/Rezerwa netto z tytu\u0142u podatku odroczonego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa z tytu\u0142u podatku odroczonego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 174</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 924</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa z tytu\u0142u podatku odroczonego \u2013 dzia\u0142alno\u015b\u0107 kontynuowana</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35 144</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 549</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa/Rezerwa netto z tytu\u0142u podatku odroczonego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-24 970</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-26 625</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1074867455_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1280793097_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2107490277_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc108598141\"></span><span class=\"pt-000006\" id=\"_Toc182633250\"></span><span class=\"pt-000006\" id=\"_Toc313459573\"></span><span class=\"pt-000006\" id=\"_Toc351015848\"></span><span class=\"pt-000006\" id=\"_Toc380755687\"></span><span class=\"pt-000006\" id=\"_Toc444000934\"></span><span class=\"pt-000006\" id=\"_Toc506472303\"></span><span class=\"pt-000006\" id=\"_Toc507583317\"></span><span class=\"pt-000006\" id=\"_Toc3460760\"></span><span class=\"pt-000006\" id=\"_Toc132623989\"></span><a class=\"pt-000114\" id=\"XBRLBlock__544423808_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 7: D</span><span class=\"pt-000006\" id=\"_Toc108598142\"></span><span class=\"pt-000006\" id=\"_Toc108598817\"></span><span class=\"pt-000006\" id=\"_Toc108603418\"></span><span class=\"pt-000006\" id=\"_Toc103232641\"></span><span class=\"pt-000006\" id=\"_Toc103428229\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">ZIA\u0141ALNO\u015a\u0106 ZANIECHANA</span></h2><p class=\"pt-201Tableleftindent1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-201Tableleftindent1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym zako\u0144czonym 31.12.2022 roku i 31.12.2021 roku Grupa nie zaniecha\u0142a \u017cadnej z\u00a0prowadzonych rodzaj\u00f3w dzia\u0142alno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__544423808_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459574\"></span><span class=\"pt-000006\" id=\"_Toc351015849\"></span><span class=\"pt-000006\" id=\"_Toc380755688\"></span><span class=\"pt-000006\" id=\"_Toc444000935\"></span><span class=\"pt-000006\" id=\"_Toc506472304\"></span><span class=\"pt-000006\" id=\"_Toc507583318\"></span><span class=\"pt-000006\" id=\"_Toc3460761\"></span><span class=\"pt-000006\" id=\"_Toc132623990\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1790087456_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_498238960_start\"></a><span class=\"pt-000006\" id=\"_Toc103232643\"></span><span class=\"pt-000006\" id=\"_Toc103428231\"></span><a class=\"pt-000114\" id=\"_Ref108603542\"></a><span class=\"pt-000006\" id=\"_Toc182633253\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 8: ZYSK PRZYPADAJ\u0104CY NA JEDN\u0104 AKCJ\u0118</span></h2><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zysk podstawowy przypadaj\u0105cy na jedn\u0105 akcj\u0119 oblicza si\u0119 poprzez podzielenie zysku netto za okres przypadaj\u0105cego na zwyk\u0142ych akcjonariuszy jednostki dominuj\u0105cej przez \u015bredni\u0105 wa\u017con\u0105 liczb\u0119 wyemitowanych akcji zwyk\u0142ych wyst\u0119puj\u0105cych w ci\u0105gu okresu.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zysk rozwodniony przypadaj\u0105cy na jedn\u0105 akcj\u0119 oblicza si\u0119 poprzez podzielenie zysku netto za okres przypadaj\u0105cego na zwyk\u0142ych akcjonariuszy jednostki dominuj\u0105cej (po potr\u0105ceniu odsetek od umarzalnych akcji uprzywilejowanych zamiennych na akcje zwyk\u0142e) przez \u015bredni\u0105 wa\u017con\u0105 liczb\u0119 wyemitowanych akcji zwyk\u0142ych wyst\u0119puj\u0105cych w\u00a0ci\u0105gu okresu (skorygowan\u0105 o wp\u0142yw opcji rozwadniaj\u0105cych oraz rozwadniaj\u0105cych umarzalnych akcji uprzywilejowanych zamiennych na akcje zwyk\u0142e - gdyby takie wyst\u0105pi\u0142y).</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000701\"></td><td class=\"pt-000702\"></td><td class=\"pt-000702\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyliczenie zysku na jedn\u0105 akcje - za\u0142o\u017cenia</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000595\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk netto z dzia\u0142alno\u015bci kontynuowanej </span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44 682</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 432</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk netto przypadaj\u0105cy na zwyk\u0142ych akcjonariuszy, zastosowany do obliczenia rozwodnionego zysku na jedn\u0105 akcj\u0119</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44 682</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31 432</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Efekt rozwodnienia</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000706\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk wykazany dla potrzeb wyliczenia warto\u015bci rozwodnionego zysku przypadaj\u0105cego na jedn\u0105 akcj\u0119 </span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44 682</span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31 432</span></p></td></tr></table></div><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000701\"></td><td class=\"pt-000702\"></td><td class=\"pt-000702\"></td></tr><tr class=\"pt-000708\"><td class=\"pt-000709\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Liczba wyemitowanych akcji</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arednia wa\u017cona liczba akcji wykazana dla potrzeb wyliczenia warto\u015bci podstawowego zysku  na jedn\u0105 akcj\u0119 (w szt)</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 845 925</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 658 814</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Efekt rozwodnienia liczby akcji zwyk\u0142ych</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arednia wa\u017cona liczba akcji zwyk\u0142ych wykazana dla potrzeb wyliczenia warto\u015bci rozwodnionego zysku na jedn\u0105 akcj\u0119 (w szt)</span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 845 925</span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 658 814</span></p></td></tr></table></div><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000700\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1790087456_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_498238960_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623991\"></span><span class=\"pt-000006\" id=\"_Toc313459575\"></span><span class=\"pt-000006\" id=\"_Toc351015850\"></span><span class=\"pt-000006\" id=\"_Toc380755689\"></span><span class=\"pt-000006\" id=\"_Toc444000936\"></span><span class=\"pt-000006\" id=\"_Toc506472305\"></span><span class=\"pt-000006\" id=\"_Toc507583319\"></span><span class=\"pt-000006\" id=\"_Toc3460762\"></span><a class=\"pt-000114\" id=\"XBRLBlock_334159403_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__963283433_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 9: DYWIDENDY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela przedstawiaj\u0105ca zaproponowane lub uchwalone dywidendy do dnia zatwierdzenia skonsolidowanego sprawozdania finansowego:</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000711\"></td><td class=\"pt-000712\"></td><td class=\"pt-000713\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000714\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dywidendy</span></p></td><td class=\"pt-000715\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000716\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000717\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dywidendy uj\u0119te jako wyp\u0142aty na rzecz w\u0142a\u015bcicieli na jedn\u0105 akcj\u0119 (w z\u0142)</span></p></td><td class=\"pt-000718\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000719\">1,00</span></p></td><td class=\"pt-000720\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000719\">1,30</span></p></td></tr></table></div><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Jednostka dominuj\u0105ca</span></p><p class=\"pt-Normalny-000721\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000722\"></td><td class=\"pt-000723\"></td><td class=\"pt-000724\"></td><td class=\"pt-000725\"></td><td class=\"pt-000726\"></td><td class=\"pt-000727\"></td><td class=\"pt-000728\"></td></tr><tr class=\"pt-000130\"><td class=\"pt-000729\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rok obrotowy zako\u0144czony:</span></p></td><td class=\"pt-000730\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dywidenda z akcji zwyk\u0142ych</span></p></td><td class=\"pt-000731\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zaliczka na dywidend\u0119</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data  wyp\u0142aty</span></p></td><td class=\"pt-000732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wielko\u015b\u0107               (w tys. z\u0142)</span></p></td><td class=\"pt-000733\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 1 akcj\u0119 (w z\u0142)</span></p></td><td class=\"pt-000734\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data wyp\u0142aty</span></p></td><td class=\"pt-000735\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wielko\u015b\u0107               (w tys. z\u0142)</span></p></td><td class=\"pt-000736\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 1 akcj\u0119 (w z\u0142)</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000737\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000739\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000740\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a014.12.2022</span></p></td><td class=\"pt-000741\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 846</span></p></td><td class=\"pt-000742\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a01,0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000737\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">26.04.2022</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">6 057</span></p></td><td class=\"pt-000739\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1,3</span></p></td><td class=\"pt-000740\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0-</span></p></td><td class=\"pt-000741\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0-</span></p></td><td class=\"pt-000742\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Uchwa\u0142\u0105 Nr 8 z dnia 08.04.2022 r. Zwyczajne Walne Zgromadzenie (\u201eZWZ\u201d) Sp\u00f3\u0142ki dokona\u0142o podzia\u0142u zysku netto za 2021 r. w kwocie 31 316 tys. z\u0142 w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000425\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kwota 6 057 tys. z\u0142 zosta\u0142a przeznaczona na wyp\u0142at\u0119 dywidendy,</span></p><p class=\"pt-000425\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kwota 25 119 tys. z\u0142 zosta\u0142a przeznaczona na kapita\u0142 zapasowy -  prezentowany w sprawozdaniu z sytuacji finansowej w pozycji zysk\u00f3w zatrzymanych,</span></p><p class=\"pt-000425\"><span class=\"pt-000744\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kwota 140 tys. z\u0142 zosta\u0142a przeznaczona na zasilenie zak\u0142adowego funduszu \u015bwiadcze\u0144 socjalnych.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z decyzj\u0105 ZWZ w dniu 26.04.2022 roku Sp\u00f3\u0142ka wyp\u0142aci\u0142a akcjonariuszom dywidend\u0119 w wy\u017cej ustalonej wysoko\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w dniu 14.12.2022 roku Sp\u00f3\u0142ka wyp\u0142aci\u0142a akcjonariuszom zaliczk\u0119 na poczet przewidywanej dywidendy za 2022 rok w wysoko\u015bci 4.846 tys. z\u0142, na podstawie Uchwa\u0142y Zarz\u0105du Sp\u00f3\u0142ki </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">(stosownie do art. 349 \u00a72 KSH)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> i zgody Rady Nadzorczej Sp\u00f3\u0142ki z dnia </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">21.11.2022 r. </span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_334159403_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__963283433_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459576\"></span><span class=\"pt-000006\" id=\"_Toc351015851\"></span><span class=\"pt-000006\" id=\"_Toc380755690\"></span><span class=\"pt-000006\" id=\"_Toc444000937\"></span><span class=\"pt-000006\" id=\"_Toc506472306\"></span><span class=\"pt-000006\" id=\"_Toc507583320\"></span><span class=\"pt-000006\" id=\"_Toc3460763\"></span><span class=\"pt-000006\" id=\"_Toc132623992\"></span><a class=\"pt-000114\" id=\"XBRLBlock__607886172_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__22784618_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 10: UJAWNIENIE ELEMENT\u00d3W POZOSTA\u0141YCH DOCHOD\u00d3W CA\u0141KOWITYCH</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000745\"></td><td class=\"pt-000746\"></td><td class=\"pt-000747\"></td></tr><tr class=\"pt-000102\"><td class=\"pt-000748\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000292\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmiany w nadwy\u017cce z przeszacowania rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zyski (straty) aktuarialne z program\u00f3w okre\u015blonych \u015bwiadcze\u0144:</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-128</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">    -  Straty aktuarialne z program\u00f3w okre\u015blonych \u015bwiadcze\u0144 </span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">R\u00f3\u017cnice z przeliczenia jednostek podporz\u0105dkowanych</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-37</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-24</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Korekty z przeliczenia pozycji bilansu i rachunku zysk\u00f3w i strat</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy zwi\u0105zany z elementami pozosta\u0142ych ca\u0142kowitych dochod\u00f3w</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma dochod\u00f3w ca\u0142kowitych </span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-140</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-176</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000599\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__607886172_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__22784618_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459577\"></span><span class=\"pt-000006\" id=\"_Toc351015852\"></span><span class=\"pt-000006\" id=\"_Toc380755691\"></span><span class=\"pt-000006\" id=\"_Toc444000938\"></span><span class=\"pt-000006\" id=\"_Toc506472307\"></span><span class=\"pt-000006\" id=\"_Toc507583322\"></span><span class=\"pt-000006\" id=\"_Toc3460764\"></span><span class=\"pt-000006\" id=\"_Toc132623993\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1073711739_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__883694298_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1926949737_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 11: EFEKT PODATKOWY POZOSTA\u0141YCH DOCHOD\u00d3W CA\u0141KOWITYCH</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000753\"></td><td class=\"pt-000754\"></td><td class=\"pt-000755\"></td><td class=\"pt-000756\"></td><td class=\"pt-000754\"></td><td class=\"pt-000757\"></td><td class=\"pt-000756\"></td></tr><tr class=\"pt-000287\"><td class=\"pt-000758\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000759\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000760\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000761\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000762\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota przed opodatkowaniem</span></p></td><td class=\"pt-000763\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek</span></p></td><td class=\"pt-000764\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po opodatkowaniu</span></p></td><td class=\"pt-000762\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota przed opodatkowaniem</span></p></td><td class=\"pt-000763\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek</span></p></td><td class=\"pt-000764\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po opodatkowaniu</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiany w nadwy\u017cce z przeszacowania rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski (straty) aktuarialne z program\u00f3w okre\u015blonych \u015bwiadcze\u0144:</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-128   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-25   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-103   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-187   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-35   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-152   </span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnice z przeliczenia jednostek podporz\u0105dkowanych</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000769\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma dochod\u00f3w ca\u0142kowitych </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-165   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-140   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-211   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-176   </span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1073711739_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__883694298_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1926949737_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459578\"></span><span class=\"pt-000006\" id=\"_Toc351015853\"></span><span class=\"pt-000006\" id=\"_Toc380755692\"></span><span class=\"pt-000006\" id=\"_Toc444000939\"></span><span class=\"pt-000006\" id=\"_Toc506472308\"></span><span class=\"pt-000006\" id=\"_Toc507583323\"></span><span class=\"pt-000006\" id=\"_Toc3460765\"></span><span class=\"pt-000006\" id=\"_Toc132623994\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1908571732_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1700743410_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 12: RZECZOWE AKTYWA TRWA\u0141E</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura w\u0142asno\u015bciowa rzeczowych aktyw\u00f3w trwa\u0142ych (wg warto\u015bci netto)</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000773\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">220 817</span></p></td><td class=\"pt-000778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">201 566</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 199</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 588</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">222 016</span></p></td><td class=\"pt-000778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">203 154</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"OLE_LINK1\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60783721_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci ustanowionych zabezpiecze\u0144 na rzeczowych aktywach trwa\u0142ych, do kt\u00f3rych tytu\u0142 prawny podlega </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ograniczeniom lub stanowi zabezpieczenie zobowi\u0105za\u0144 Grupy, przedstawia poni\u017csza tabela:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rzeczowe aktywa trwale - ograniczenie w dysponowaniu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000782\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w i po\u017cyczek jednostki dominuj\u0105cej</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">166 595</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">117 263</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 017</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 588</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107  rzeczowych aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych ograniczeniu w dysponowaniu lub stanowi\u0105cych zabezpieczenie</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">167 612</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">118 851</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__60783721_end\"></a></div><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__140187027_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci rzeczowych aktyw\u00f3w trwa\u0142ych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000782\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000785\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tytu\u0142u nabycia rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__140187027_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_end\"></a></div><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1354626666_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany \u015brodk\u00f3w trwa\u0142ych (wg grup rodzajowych) \u2013 za okres 01.01.2022 - 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000787\"></td><td class=\"pt-000788\"></td><td class=\"pt-000789\"></td><td class=\"pt-000789\"></td><td class=\"pt-000790\"></td><td class=\"pt-000791\"></td><td class=\"pt-000791\"></td><td class=\"pt-000792\"></td></tr><tr class=\"pt-000298\"><td class=\"pt-000793\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000794\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000795\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i   budowle</span></p></td><td class=\"pt-000796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">i urz\u0105dzenia</span></p></td><td class=\"pt-000798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">transportu</span></p></td><td class=\"pt-000799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015brodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">trwa\u0142e</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e w budowie</span></p></td><td class=\"pt-000801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000804\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">165 990</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">150 540</span></p></td><td class=\"pt-000806\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 645</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 507</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000808\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">358 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 922</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 263</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 629</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 148</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30 869</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">59 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia \u015brodk\u00f3w trwa\u0142ych i wytworzenie \u015brodk\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 922</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 263</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 629</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 880</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">534</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 228</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ujawnienia</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - nabycie praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">268</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">268</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przeszacowania</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">517</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">28 605</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">517</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">626</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">191</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na \u015brodki trwa\u0142e-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 496</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 496</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000815\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 990</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">171 253</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">169 038</span></p></td><td class=\"pt-000817\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 276</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 981</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">388 470</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 </span></p></td><td class=\"pt-000820\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 396</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">105 467</span></p></td><td class=\"pt-000822\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 176</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 225</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000824\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">155 264</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 150</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 107</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">781</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">784</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 822</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 150</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 107</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">781</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">784</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 822</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">441</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">632</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">191</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">441</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">441</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">umorzenie na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000825\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">36 546</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">112 443</span></p></td><td class=\"pt-000827\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 516</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 949</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000829\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">166 454</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000830\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000831\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000833\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000835\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000836\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 990</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">134 707</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 595</span></p></td><td class=\"pt-000838\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 760</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 032</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">222 016</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany \u015brodk\u00f3w trwa\u0142ych (wg grup rodzajowych) - za okres 01.01.2021-31.12.2021 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000787\"></td><td class=\"pt-000788\"></td><td class=\"pt-000789\"></td><td class=\"pt-000789\"></td><td class=\"pt-000790\"></td><td class=\"pt-000791\"></td><td class=\"pt-000791\"></td><td class=\"pt-000792\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000793\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000794\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000795\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i   budowle</span></p></td><td class=\"pt-000796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">i urz\u0105dzenia</span></p></td><td class=\"pt-000798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">transportu</span></p></td><td class=\"pt-000799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015brodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">trwa\u0142e</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e w budowie</span></p></td><td class=\"pt-000801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000804\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">160 829</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">138 531</span></p></td><td class=\"pt-000806\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 460</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 886</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 829</span></p></td><td class=\"pt-000808\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">343 603</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 161</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 372</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">660</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">678</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 710</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">34 581</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia \u015brodk\u00f3w trwa\u0142ych i wytworzenie \u015brodk\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 161</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 614</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">488</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 941</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ujawnienia</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - nabycie praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">758</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">172</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">930</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przeszacowania</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">363</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">475</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 871</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 766</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">392</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">261</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">185</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">503</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na \u015brodki trwa\u0142e-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 871</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 871</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000815\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">165 990</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">150 540</span></p></td><td class=\"pt-000817\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 645</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 507</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">358 418</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 </span></p></td><td class=\"pt-000820\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30 402</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">99 217</span></p></td><td class=\"pt-000822\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 937</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 628</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000824\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">145 184</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 994</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 613</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">714</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">654</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 975</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 994</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 613</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">714</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">654</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 975</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">363</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">475</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">895</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">261</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">185</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">503</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">392</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">umorzenie na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000825\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 396</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">105 467</span></p></td><td class=\"pt-000827\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 176</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 225</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000829\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">155 264</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000830\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000831\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000833\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000835\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000836\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">132 594</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 073</span></p></td><td class=\"pt-000838\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 469</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 282</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">203 154</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_1354626666_end\"></a></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u015arodki trwa\u0142e w budowie</span></p><p class=\"pt-Normalny-000347\"><span class=\"pt-000387\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000841\"></td><td class=\"pt-000842\"></td><td class=\"pt-000843\"></td><td class=\"pt-000844\"></td><td class=\"pt-000845\"></td><td class=\"pt-000843\"></td><td class=\"pt-000846\"></td><td class=\"pt-000847\"></td><td class=\"pt-000848\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-000850\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BO 01.01.2022</span></p></td><td class=\"pt-000851\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Poniesione nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000852\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000853\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki, lokale i obiekty in\u017cynierii l\u0105dowej i wodnej rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000854\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Urz\u0105dzenia techniczne i maszyny rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000855\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000856\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne \u015brodki trwa\u0142e rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000857\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zaniechane nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BZ 31.12.2022</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000859\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000860\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td><td class=\"pt-000861\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 922</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 263</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 629</span></p></td><td class=\"pt-000862\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 148</span></p></td><td class=\"pt-000863\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">534</span></p></td><td class=\"pt-000864\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td><td class=\"pt-000865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-000866\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000841\"></td><td class=\"pt-000842\"></td><td class=\"pt-000843\"></td><td class=\"pt-000844\"></td><td class=\"pt-000845\"></td><td class=\"pt-000843\"></td><td class=\"pt-000846\"></td><td class=\"pt-000847\"></td><td class=\"pt-000848\"></td></tr><tr class=\"pt-000867\"><td class=\"pt-000850\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BO 01.01.2021</span></p></td><td class=\"pt-000851\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Poniesione nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000852\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000853\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki, lokale i obiekty in\u017cynierii l\u0105dowej i wodnej rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000854\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Urz\u0105dzenia techniczne i maszyny rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000855\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000856\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne \u015brodki trwa\u0142e rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000857\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zaniechane nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BZ 31.12.2021</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000859\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 829</span></p></td><td class=\"pt-000860\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td><td class=\"pt-000861\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 161</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 372</span></p></td><td class=\"pt-000862\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">660</span></p></td><td class=\"pt-000863\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000864\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td></tr></table></div><p class=\"pt-Normalny-000868\"><span class=\"pt-000869\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W 2022 roku Grupa ponosi\u0142a nak\u0142ady na \u015brodki trwa\u0142e w budowie, kt\u00f3re w\u00a0g\u0142\u00f3wnej mierze dotyczy\u0142y zakupu nowych maszyn i urz\u0105dze\u0144 produkcyjnych, modernizacji istniej\u0105cego maj\u0105tku oraz\u00a0wykonania nowych form dla pras hydraulicznych do produkcji nowych format\u00f3w. W obszarze nieruchomo\u015bci w 2022 roku Grupa zako\u0144czy\u0142a budow\u0119 hali remontowo-monta\u017cowej, kt\u00f3ra by\u0142a kontynuacj\u0105 inwestycji rozpocz\u0119tej w\u00a0roku ubieg\u0142ym oraz zakupi\u0142a grunt stanowi\u0105cy w\u0142asno\u015b\u0107 Skarbu Pa\u0144stwa o \u0142\u0105cznej powierzchni 40776 m2, kt\u00f3rego by\u0142a dotychczasowym u\u017cytkownikiem. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 i powierzchnia grunt\u00f3w </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000870\"></td><td class=\"pt-000871\"></td><td class=\"pt-000872\"></td><td class=\"pt-000873\"></td><td class=\"pt-000874\"></td></tr><tr class=\"pt-000875\"><td class=\"pt-000876\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000877\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">* Powierzchnia grunt\u00f3w  (m2) na 31.12.2022</span></p></td><td class=\"pt-000878\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2022</span></p></td><td class=\"pt-000227\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">** Powierzchnia grunt\u00f3w  (m2) na 31.12.2021</span></p></td><td class=\"pt-000879\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000880\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ropczyce ul. Przemys\u0142owa 1</span></p></td><td class=\"pt-000881\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">360 785</span></p></td><td class=\"pt-000882\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 159</span></p></td><td class=\"pt-000883\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">360 785</span></p></td><td class=\"pt-000884\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000880\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Chrzan\u00f3w ul. Kolonia Stella 30</span></p></td><td class=\"pt-000881\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">61 449</span></p></td><td class=\"pt-000882\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 899</span></p></td><td class=\"pt-000885\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">61 449</span></p></td><td class=\"pt-000884\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 899</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000880\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000886\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">422 234</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 058</span></p></td><td class=\"pt-000885\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">422 234</span></p></td><td class=\"pt-000884\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 136</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000888\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000889\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000890\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000243\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000891\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000892\" colspan=\"2\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">*w tym powierzchnia grunt\u00f3w z prawem wieczystego u\u017cytkowania = 381 458 m2</span></p></td><td class=\"pt-000890\"><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-000243\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000891\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000892\" colspan=\"2\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">** w tym powierzchnia grunt\u00f3w z prawem wieczystego u\u017cytkowania = 381 458 m2</span></p></td><td class=\"pt-000890\"><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-000243\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000891\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><a class=\"pt-000114\" id=\"XBRLBlock__1812551352_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym nie wyst\u0105pi\u0142y koszty finansowania zewn\u0119trznego, kt\u00f3re mo\u017cna by\u0142oby w spos\u00f3b bezpo\u015bredni przyporz\u0105dkowa\u0107 do dostosowywanych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych (zgodnie z MSR 23).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1812551352_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"_Hlk65058258\"></a><a class=\"pt-000114\" id=\"XBRLBlock_349091308_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__810922654_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000894\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000898\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2022</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2022</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2021</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2021</span></p></td><td class=\"pt-000902\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2021</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Maszyny i urz\u0105dzenia</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">918</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">130</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">240</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1102</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">152</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">254</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">848</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1511</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">361</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">989</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">522</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2097</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">545</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1357</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">740</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2429</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">491</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1229</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1200</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3199</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">697</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1611</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1588</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_349091308_end\"></a></div><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 bilansowa maszyn i urz\u0105dze\u0144 oraz \u015brodk\u00f3w transportu u\u017cytkowanych w Grupie na dzie\u0144 31 grudnia 2022 roku na mocy um\u00f3w leasingu wynosi 1 200 tys. z\u0142 (na dzie\u0144 31 grudnia 2021 roku 1 588 tys. z\u0142). Aktywa u\u017cytkowane w Grupie na mocy um\u00f3w leasingowych stanowi\u0105 wg zapis\u00f3w zawartych w umowach w\u0142asno\u015b\u0107 leasingodawcy do czasu ich wykupu przez leasingobiorc\u0119. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dodatkowe ujawnienia dotycz\u0105ce aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania na mocy zawartych um\u00f3w leasingu zosta\u0142y zawarte w NOCIE 36 ZOBOWI\u0104ZANIA D\u0141UGO- I KR\u00d3TKOTERMINOWE Z TYTU\u0141U LEASINGU.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__810922654_end\"></a></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_210970469_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie 01.01.2022-31.12.2022 r.</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock__1908571732_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1700743410_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_210970469_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623995\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1888370533_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1828400563_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 12A: NIERUCHOMO\u015aCI INWESTYCYJNE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000112\"><span class=\"pt-000911\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000911\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany nieruchomo\u015bci inwestycyjnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000912\"></td><td class=\"pt-000913\"></td><td class=\"pt-000914\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000916\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45 849</span></p></td><td class=\"pt-000918\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">40 783</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 849</span></p></td><td class=\"pt-000918\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr></table></div><p class=\"pt-Normalny-000112\"><span class=\"pt-000919\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1364360547_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nieruchomo\u015bci inwestycyjne \u2013 ograniczenie w dysponowaniu</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000919\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000912\"></td><td class=\"pt-000913\"></td><td class=\"pt-000914\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000920\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-000916\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w </span></p></td><td class=\"pt-000921\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">40 139</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25 798</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 rzeczowych aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych ograniczeniu w dysponowaniu lub stanowi\u0105cych zabezpieczenie</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 139</span></p></td><td class=\"pt-000922\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">25 798</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1364360547_end\"></a></div><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000923\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany nieruchomo\u015bci inwestycyjnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000924\"></td><td class=\"pt-000925\"></td><td class=\"pt-000926\"></td><td class=\"pt-000927\"></td><td class=\"pt-000928\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000929\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000930\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000931\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i  budowle</span></p></td><td class=\"pt-000932\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nieruchomo\u015bci inwestycyjne w budowie</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000935\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 816</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 904</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 477</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 550</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 066</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 093</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia nieruchomo\u015bci inwestycyjnych</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 477</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 550</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 027</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - poniesione nak\u0142ady za rok</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 066</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 066</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 027</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 027</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na Nieruchomo\u015bci Inwestycyjne - OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 027</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 027</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000943\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 293</span></p></td><td class=\"pt-000944\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29 454</span></p></td><td class=\"pt-000945\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102</span></p></td><td class=\"pt-000946\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 849</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000947\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000948\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000949\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000956\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000958\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000959\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000960\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 293</span></p></td><td class=\"pt-000961\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29 454</span></p></td><td class=\"pt-000962\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102</span></p></td><td class=\"pt-000963\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 849</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Znacz\u0105cy wzrost warto\u015bci nieruchomo\u015bci inwestycyjnych Grupy Kapita\u0142owej w 2022 roku wynika min. z zakup\u00f3w przez sp\u00f3\u0142k\u0119 zale\u017cn\u0105 prawa wieczystego u\u017cytkowania grunt\u00f3w, budynk\u00f3w i budowli w gminie \u017bmigr\u00f3d na \u0142\u0105czn\u0105 warto\u015b\u0107 4.475 tys. z\u0142 oraz poniesienia nak\u0142ad\u00f3w na zakup i modernizacj\u0119 ju\u017c wynajmowanych budynk\u00f3w w kwocie 552 tys. z\u0142.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany nieruchomo\u015bci inwestycyjnych (wg grup rodzajowych) \u2013 za okres 01.01.2021-31.12.2021 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000924\"></td><td class=\"pt-000925\"></td><td class=\"pt-000926\"></td><td class=\"pt-000927\"></td><td class=\"pt-000928\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000929\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000930\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000931\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i  budowle</span></p></td><td class=\"pt-000932\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nieruchomo\u015bci inwestycyjne w budowie</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000935\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 429</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 324</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">37 780</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 387</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">580</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 003</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 970</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia nieruchomo\u015bci inwestycyjnych</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 387</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">580</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 967</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - poniesione nak\u0142ady za rok</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 003</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 003</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 967</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 967</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na Nieruchomo\u015bci Inwestycyjne - OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 967</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 967</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000943\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 816</span></p></td><td class=\"pt-000944\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 904</span></p></td><td class=\"pt-000945\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63</span></p></td><td class=\"pt-000946\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000947\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000948\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000949\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000956\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000958\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000959\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000960\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 816</span></p></td><td class=\"pt-000961\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 904</span></p></td><td class=\"pt-000962\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63</span></p></td><td class=\"pt-000963\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 i powierzchnia grunt\u00f3w u\u017cytkowanych wieczy\u015bcie </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000964\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000965\"></td><td class=\"pt-000966\"></td><td class=\"pt-000967\"></td><td class=\"pt-000968\"></td><td class=\"pt-000969\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000970\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000971\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Powierzchnia grunt\u00f3w (m2) na 31.12.2022</span></p></td><td class=\"pt-000972\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2022</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Powierzchnia grunt\u00f3w (m2) na 31.12.2021</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000974\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u017bmigr\u00f3d</span></p></td><td class=\"pt-000975\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 979</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 542</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 312</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 067</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000974\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Gliwice</span></p></td><td class=\"pt-000975\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 996</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 751</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 996</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 751</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000974\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000975\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">156 975</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 293</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">126 308</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 818</span></p></td></tr></table></div><p class=\"pt-Normalny-000112\"><span class=\"pt-000976\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__741791052_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa na dzie\u0144 31.12.2022\u00a0r. posiada nieruchomo\u015bci maj\u0105ce charakter inwestycyjny, kt\u00f3re po\u0142o\u017cone s\u0105 w Gliwicach i\u00a0\u017bmigrodzie. Zgodnie z MSR 40 nieruchomo\u015bci te zosta\u0142y pocz\u0105tkowo wycenione w cenie nabycia. W oparciu o przyj\u0119te zasady rachunkowo\u015bci dla wyceny nieruchomo\u015bci inwestycyjnych, gdzie jako metod\u0119 wyceny po pocz\u0105tkowym uj\u0119ciu wybrany zosta\u0142 model wyceny wg warto\u015bci godziwej, Grupa by\u0142a zobowi\u0105zana wyceni\u0107 w warto\u015bci godziwej wszystkie nieruchomo\u015bci inwestycyjne na dzie\u0144 31.12.2022\u00a0r. Do cel\u00f3w wyceny powo\u0142ano niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego, kt\u00f3ry posiada uznane wa\u017cne kwalifikacje, zgodnie z wytycznymi zawartymi w\u00a0MSR 40. Niezale\u017cny\u00a0rzeczoznawca\u00a0po dokonaniu weryfikacji warto\u015bci godziwej wskazanych nieruchomo\u015bci tj. grunt\u00f3w, budynk\u00f3w i budowli potwierdzi\u0142, \u017ce nie wyst\u0105pi\u0142y przes\u0142anki, na podstawie kt\u00f3rych Grupa powinna dokona\u0107 korekty wyceny z powodu utraty warto\u015bci posiadanych nieruchomo\u015bci. Do okre\u015blenia warto\u015bci gruntu zastosowano podej\u015bcie por\u00f3wnawcze metod\u0105 por\u00f3wnania parami. Dla oszacowania warto\u015bci sk\u0142adnik\u00f3w budowlanych zastosowano metod\u0119 odtworzeniow\u0105. Zatem warto\u015b\u0107 nieruchomo\u015bci inwestycyjnych uj\u0119ta w skonsolidowanym sprawozdaniu finansowym odpowiada ich warto\u015bci godziwej. Nieruchomo\u015bci, kt\u00f3re posiada Grupa Kapita\u0142owa stanowi\u0105 dla Grupy \u017ar\u00f3d\u0142o przychod\u00f3w z tytu\u0142u najmu/dzier\u017cawy nieruchomo\u015bci. Warto\u015b\u0107 przychod\u00f3w z czynsz\u00f3w za 2022\u00a0r. i koszt\u00f3w operacyjnych z nimi zwi\u0105zanych prezentuje poni\u017csza tabela.</span><a class=\"pt-000114\" id=\"XBRLBlock__741791052_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody z tytu\u0142u najmu/dzier\u017cawy nieruchomo\u015bci inwestycyjnych oraz bezpo\u015brednio zwi\u0105zane z nimi koszty operacyjne w\u00a0okresie 01.01.2022-31.12.2022 r.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000977\"></td><td class=\"pt-000978\"></td><td class=\"pt-000979\"></td><td class=\"pt-000978\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000980\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000981\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przych\u00f3d z najmu/dzier\u017cawy</span></p></td><td class=\"pt-000982\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bezpo\u015brednie koszty operacyjne najmu/dzier\u017cawy</span></p></td><td class=\"pt-000983\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wynik brutto z tytu\u0142u najmu/dzier\u017cawy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000984\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u017bmigr\u00f3d</span></p></td><td class=\"pt-000985\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">536</span></p></td><td class=\"pt-000986\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">572</span></p></td><td class=\"pt-000987\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-36</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000984\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Gliwice</span></p></td><td class=\"pt-000985\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">504</span></p></td><td class=\"pt-000986\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">407</span></p></td><td class=\"pt-000987\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">97</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000984\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000985\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 040</span></p></td><td class=\"pt-000986\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">979</span></p></td><td class=\"pt-000987\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61</span></p></td></tr></table></div><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody z tytu\u0142u najmu/dzier\u017cawy nieruchomo\u015bci inwestycyjnych oraz bezpo\u015brednio zwi\u0105zane z nimi koszty w okresie 01.01.2021-31.12.2021 r.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000988\"></td><td class=\"pt-000989\"></td><td class=\"pt-000989\"></td><td class=\"pt-000989\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000990\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000991\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przych\u00f3d z najmu/dzier\u017cawy</span></p></td><td class=\"pt-000982\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty najmu/dzier\u017cawy</span></p></td><td class=\"pt-000982\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wynik brutto z tytu\u0142u najmu/dzier\u017cawy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000992\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u017bmigr\u00f3d</span></p></td><td class=\"pt-000993\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">438</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-10</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000992\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Gliwice</span></p></td><td class=\"pt-000993\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">494</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">103</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000992\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000993\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">932</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">839</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">93</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa uzyskuje przychody z tytu\u0142u najmu / dzier\u017cawy nieruchomo\u015bci, w oparciu o umowy zawi\u0105zane z podmiotami trzecimi. Rozliczanie us\u0142ug najmu / dzier\u017cawy odbywa si\u0119 w systemie miesi\u0119cznym lub dwumiesi\u0119cznym i ex ante lub ex post, w zale\u017cno\u015bci od postanowie\u0144 umowy z danym kontrahentem.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koszty najmu/dzier\u017cawy sk\u0142adaj\u0105 si\u0119 koszty utrzymywania nieruchomo\u015bci inwestycyjnych, w tym g\u0142\u00f3wnie op\u0142aty za u\u017cytkowanie wieczyste, koszty zu\u017cycia energii elektrycznej oraz us\u0142ugi obce. W odniesieniu do posiadanych nieruchomo\u015bci inwestycyjnych Grupa osi\u0105gn\u0119\u0142a dodatni wynik brutto na sprzeda\u017cy us\u0142ug najmu / dzier\u017cawy.</span><a class=\"pt-000114\" id=\"XBRLBlock_1888370533_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1828400563_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459691\"></span><span class=\"pt-000006\" id=\"_Toc351016025\"></span><span class=\"pt-000006\" id=\"_Toc380755693\"></span><span class=\"pt-000006\" id=\"_Toc444000943\"></span><span class=\"pt-000006\" id=\"_Toc506472309\"></span><span class=\"pt-000006\" id=\"_Toc507583324\"></span><span class=\"pt-000006\" id=\"_Toc3460766\"></span><span class=\"pt-000006\" id=\"_Toc132623996\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 13: WARTO\u015aCI NIEMATERIALNE</span></h2><p class=\"pt-NormalCalibri10\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 188</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">4 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 069</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 482</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 595</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 719</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">839</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 948</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 787</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">230</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2021-31.12.2021</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 544</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 720</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 308</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 458</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 046</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 566</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 342</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">364</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">780</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_end\"></a></p><p class=\"pt-000Normal-001045\"></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa ponios\u0142a nak\u0142ady na warto\u015bci niematerialne w kwocie 594 tys. z\u0142 dotycz\u0105ce m.in. prac rozwojowych i\u00a0nabycia licencji na oprogramowanie komputerowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie od 01.01.2022 \u2013 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura w\u0142asno\u015bci warto\u015bci niematerialnych (wg warto\u015bci netto):</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001047\"></td><td class=\"pt-001048\"></td><td class=\"pt-001048\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001049\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci niematerialne, do kt\u00f3rych tytu\u0142 prawny podlega ograniczeniom lub stanowi\u0105ce zabezpieczenie zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci warto\u015bci niematerialnych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623997\"></span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 14: WARTO\u015a\u0106 FIRMY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 03.06.2019 r. sp\u00f3\u0142ka Ropczyce ENGINEERING Sp. z o.o. (wchodz\u0105ca w sk\u0142ad Grupy Kapita\u0142owej ZM \u201eROPCZYCE\u201d) naby\u0142a przedsi\u0119biorstwo in\u017cynieringowe prowadzone w ramach sp\u00f3\u0142ki cywilnej pod nazw\u0105 KONMAR z siedzib\u0105 w\u00a0Ropczycach, kt\u00f3re prowadzi\u0142o dzia\u0142alno\u015b\u0107 projektowo-monta\u017cow\u0105. Grupa naby\u0142a przedsi\u0119biorstwo w celu rozwijania szeroko rozumianej dzia\u0142alno\u015bci in\u017cynieringowej zwi\u0105zanej z ceramik\u0105 ogniotrwa\u0142\u0105 w bran\u017cach obs\u0142ugiwanych przez jednostk\u0119 dominuj\u0105c\u0105, a tak\u017ce w celu poszukiwania nowych rynk\u00f3w zbytu, poprzez budowanie i rozw\u00f3j w\u0142asnego potencja\u0142u w tym zakresie przy wsp\u00f3\u0142pracy z partnerami bran\u017cowymi. W wyniku nabycia przedsi\u0119biorstwa KONMAR w\u00a0Grupie pojawi\u0142a si\u0119 nowa linia biznesowa w postaci projektowania i wykonawstwa inwestycji, zwi\u0105zanych z\u00a0procesami wysokotemperaturowej obr\u00f3bki ro\u017cnego rodzaju odpad\u00f3w (nowa bran\u017ca ochrony \u015brodowiska) oraz z\u00a0dostawami wyrob\u00f3w ogniotrwa\u0142ych na potrzeby tych inwestycji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zap\u0142ata za przedsi\u0119biorstwo przekazana przez sp\u00f3\u0142k\u0119 zale\u017cn\u0105 poprzednim w\u0142a\u015bcicielom wynios\u0142a 3 000 tys. z\u0142 i\u00a0obejmowa\u0142a cen\u0119 zakupu przedsi\u0119biorstwa op\u0142acon\u0105 w \u015brodkach pieni\u0119\u017cnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela przedstawiaj\u0105ca spos\u00f3b ustalenia warto\u015bci godziwej zidentyfikowanych przez Grup\u0119 pozycji aktyw\u00f3w oraz zobowi\u0105za\u0144 nabytego przedsi\u0119biorstwa na dzie\u0144 zawarcia transakcji.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001053\"></td><td class=\"pt-001054\"></td></tr><tr class=\"pt-000482\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000129\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sp\u00f3\u0142ka przej\u0119ta</span></p></td><td class=\"pt-001056\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa na dzie\u0144 przej\u0119cia </span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001057\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">03.06.2019 r.</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa </span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015bci niematerialne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">33</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rzeczowe aktywa trwa\u0142e</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">600</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zapasy</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 221</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">385</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 345</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania</span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i zaliczki</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 284</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">104</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">1 388</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa aktyw\u00f3w netto</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">957</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy (+) / Zysk (-)</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 043</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zap\u0142ata za przej\u0119t\u0105 Sp\u00f3\u0142k\u0119</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 000</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podmioty niekontroluj\u0105ce:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niedaj\u0105ce kontroli</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Koszty powi\u0105zane z przej\u0119ciem obci\u0105\u017caj\u0105ce wynik przejmuj\u0105cego</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">91</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ustalona warto\u015b\u0107 firmy (zysk) skalkulowana zosta\u0142a jako r\u00f3\u017cnica dw\u00f3ch warto\u015bci:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sumy zap\u0142aty przekazanej za kontrol\u0119, oraz</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto jednostki.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nadwy\u017cka sumy skalkulowanej w spos\u00f3b wskazany powy\u017cej ponad warto\u015b\u0107 godziw\u0105 mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto nabytego przedsi\u0119biorstwa zosta\u0142a uj\u0119ta w aktywach skonsolidowanego sprawozdania z\u00a0sytuacji finansowej jako warto\u015b\u0107 firmy. Warto\u015b\u0107 firmy odpowiada p\u0142atno\u015bci dokonanej przez Grup\u0119 w oczekiwaniu na przysz\u0142e korzy\u015bci ekonomiczne z tytu\u0142u aktyw\u00f3w, kt\u00f3rych nie mo\u017cna pojedynczo zidentyfikowa\u0107 ani osobno uj\u0105\u0107. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__115131366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 bilansowy Grupa przeprowadzi\u0142a test na utrat\u0119 warto\u015bci firmy, w wyniku kt\u00f3rego nie nast\u0105pi\u0142a konieczno\u015b\u0107 dokonania odpisu z tytu\u0142u utraty warto\u015bci. Zarz\u0105d Sp\u00f3\u0142ki Dominuj\u0105cej oszacowa\u0142 warto\u015b\u0107 sp\u00f3\u0142ki zale\u017cnej na poziomie 28 mln z\u0142otych przy stopie dyskonta 7,78%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__115131366_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351021217\"></span><span class=\"pt-000006\" id=\"_Toc378682469\"></span><span class=\"pt-000006\" id=\"_Toc411597560\"></span><span class=\"pt-000006\" id=\"_Toc411597657\"></span><span class=\"pt-000006\" id=\"_Toc441047407\"></span><span class=\"pt-000006\" id=\"_Toc132623998\"></span><span class=\"pt-000006\" id=\"_Toc504580289\"></span><span class=\"pt-000006\" id=\"_Toc870101\"></span><span class=\"pt-000006\" id=\"_Toc3474191\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1562308275_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2033887790_start\"></a><span class=\"pt-000006\" id=\"_Toc173210791\"></span><span class=\"pt-000006\" id=\"_Toc173211860\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 15: POZOSTA\u0141E AKTYWA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">FINANSOWE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001066\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">D\u0142ugoterminowe aktywa finansowe</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje sp\u00f3\u0142ek notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Nabycie wierzytelno\u015bci </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 298</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">933</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001066\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kr\u00f3tkoterminowe aktywa finansowe</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje sp\u00f3\u0142ek notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Kontrakty Forward wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">531</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">712</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> RAZEM</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 243</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">325</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szczeg\u00f3\u0142owe informacje dotycz\u0105ce pozosta\u0142ych aktyw\u00f3w finansowych \u2013 w tym: akcji /udzia\u0142\u00f3w w pozosta\u0142ych jednostkach oraz udzielonych po\u017cyczek zamieszczono poni\u017cej:\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001073\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001074\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001075\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty Forward wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">531</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001077\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 008</span></p></td><td class=\"pt-001078\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem pochodne instrumenty finansowe </span></p></td><td class=\"pt-001079\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-001080\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - d\u0142ugoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_end\"></a></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcje/ Udzia\u0142y w Sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001066\"><p class=\"pt-Normalny-000049\"><a class=\"pt-000114\" id=\"_Hlk65061707\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001081\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000517\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 wg cen nabycia, razem:</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Akcje Huty Ostrowiec</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Akcje Minex warszawa</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Udzia\u0142y Ropczyce-Rus</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce warto\u015b\u0107, razem: </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto, razem:</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcje sp\u00f3\u0142ek notowanych na gie\u0142dzie </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0105pi\u0142y. </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzielone po\u017cyczki </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Udzielone po\u017cyczki brutto, w tym:</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dla Zarz\u0105du i Rady Nadzorczej</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0\u00a0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpis aktualizuj\u0105cy warto\u015b\u0107 nale\u017cno\u015bci z tyt. udzielonej po\u017cyczki</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena w warto\u015bci godziwej (dodatnia)</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyceny w warto\u015bci godziwej (ujemna)</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma netto udzielonych po\u017cyczek</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - d\u0142ugoterminowe</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzielone po\u017cyczki</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001083\"></td><td class=\"pt-001084\"></td><td class=\"pt-001085\"></td><td class=\"pt-001086\"></td><td class=\"pt-001087\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001088\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Po\u017cyczkobiorca</span></p></td><td class=\"pt-000854\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po\u017cyczki pozosta\u0142a do sp\u0142aty</span></p></td><td class=\"pt-001089\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001091\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001092\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-001093\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001094\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001095\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001096\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000468\"><td class=\"pt-001097\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Umowa  z dnia 03.11.2014</span></p></td><td class=\"pt-001098\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 054</span></p></td><td class=\"pt-001099\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.11.2025</span></p></td><td class=\"pt-001101\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">weksel w\u0142asny in blanco</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001092\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-001093\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001094\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001095\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001096\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001097\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Umowa  z dnia 03.11.2014</span></p></td><td class=\"pt-001098\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 054</span></p></td><td class=\"pt-001099\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.11.2025</span></p></td><td class=\"pt-001101\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">weksel w\u0142asny in blanco</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000599\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_480614230_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Instrumenty finansowe wg kategorii</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u0105</span><span class=\"pt-Domylnaczcionkaakapitu-000058\">tek okresu </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 285</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 981</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 539</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 981</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy z tytu\u0142u utraty warto\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na kapita\u0142</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 541</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u0105</span><span class=\"pt-Domylnaczcionkaakapitu-000058\">tek okresu </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">129</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">67 319</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 966</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 966</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">127</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy z tytu\u0142u utraty warto\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na kapita\u0142</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 285</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1562308275_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2033887790_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_480614230_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623999\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1346289369_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 16: NALE\u017bNO\u015aCI D\u0141UGOTERMINOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0105pi\u0142y\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1346289369_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624000\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1074797494_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_514480933_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 17: ZAPASY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zapasy wyceniane s\u0105 wed\u0142ug ceny nabycia lub koszt\u00f3w wytworzenia nie wy\u017cszych od ich ceny sprzeda\u017cy netto mo\u017cliwej do uzyskania na dzie\u0144 bilansowy. Warto\u015b\u0107 netto mo\u017cliwa do uzyskania jest oszacowan\u0105 cen\u0105 sprzeda\u017cy dokonywanej w\u00a0toku bie\u017c\u0105cej dzia\u0142alno\u015bci gospodarczej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001103\"></td><td class=\"pt-001104\"></td><td class=\"pt-001105\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001106\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001107\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Surowce i materia\u0142y</span></p></td><td class=\"pt-001109\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102 089</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59 645</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">P\u00f3\u0142produkty i produkcja w toku</span></p></td><td class=\"pt-001111\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">38 835</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 147</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Produkty gotowe</span></p></td><td class=\"pt-001111\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85 810</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Towary</span></p></td><td class=\"pt-001111\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 730</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 079</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zapasy brutto</span></p></td><td class=\"pt-001112\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">233 464</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">128 892</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w</span></p></td><td class=\"pt-001109\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 934</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zapasy netto w tym:</span></p></td><td class=\"pt-001112\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">225 530</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">124 096</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - warto\u015b\u0107 bilansowa zapas\u00f3w wykazana w warto\u015bci godziwej </span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">126 315</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">126 315</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - warto\u015b\u0107 zapas\u00f3w stanowi\u0105cych zabezpieczenie zobowi\u0105za\u0144</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 000</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_758836779_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci ustanowionych zabezpiecze\u0144 na zapasach \u2013 do kt\u00f3rych tytu\u0142 prawny podlega ograniczeniom/ lub stanowi zabezpieczenie zobowi\u0105za\u0144 Grupy </span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001103\"></td><td class=\"pt-001104\"></td><td class=\"pt-001105\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001106\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-001107\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001115\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w i po\u017cyczek jednostki dominuj\u0105cej </span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 000</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci ustanowionych zabezpiecze\u0144 na zapasach og\u00f3\u0142em</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 000</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa zapas\u00f3w stanowi\u0105cych zabezpieczenie kredyt\u00f3w i po\u017cyczek og\u00f3\u0142em</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102 089</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">59 645</span></p></td></tr></table></div><p class=\"pt-000Normal-001116\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_758836779_end\"></a></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Analiza wiekowa zapas\u00f3w w okresie 01.01.2022 \u2013 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001117\"></td><td class=\"pt-001118\"></td><td class=\"pt-001119\"></td><td class=\"pt-001120\"></td><td class=\"pt-001121\"></td><td class=\"pt-001122\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001123\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001124\" colspan=\"4\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Okres zalegania w dniach</span></p></td><td class=\"pt-001125\" rowspan=\"1\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001126\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0-90</span></p></td><td class=\"pt-001127\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">91-180</span></p></td><td class=\"pt-001128\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">181-360</span></p></td><td class=\"pt-001129\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">&gt;360</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Surowce i materia\u0142y (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">92 592</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 550</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 846</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102 089</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Surowce i materia\u0142y (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001136\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001137\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Surowce i materia\u0142y netto</span></p></td><td class=\"pt-001138\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">92 592</span></p></td><td class=\"pt-001139\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 101</span></p></td><td class=\"pt-001140\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 550</span></p></td><td class=\"pt-001141\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 846</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102 089</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">P\u00f3\u0142produkty i produkcja w toku (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35 067</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 833</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 152</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">783</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">38 835</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">P\u00f3\u0142produkty i produkcja w toku (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">282</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">282</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001137\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">P\u00f3\u0142produkty i produkcja w toku (netto)</span></p></td><td class=\"pt-001138\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">35 067</span></p></td><td class=\"pt-001139\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 833</span></p></td><td class=\"pt-001140\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 152</span></p></td><td class=\"pt-001142\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">501</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">38 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Produkty gotowe (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 705</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 005</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 712</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 388</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85 810</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Produkty gotowe (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 561</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 068</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 629</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001137\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Produkty gotowe (netto)</span></p></td><td class=\"pt-001138\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">64 144</span></p></td><td class=\"pt-001139\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 005</span></p></td><td class=\"pt-001140\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 712</span></p></td><td class=\"pt-001142\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 320</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">78 181</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Towary (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 442</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">221</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">55</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 730</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Towary (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001143\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Towary (netto)</span></p></td><td class=\"pt-001144\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 442</span></p></td><td class=\"pt-001145\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12</span></p></td><td class=\"pt-001146\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">221</span></p></td><td class=\"pt-001147\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">32</span></p></td><td class=\"pt-001148\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 707</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany stanu odpis\u00f3w aktualizuj\u0105cych zapasy</span></p><p class=\"pt-Bezodstpw-001149\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001150\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001152\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001153\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce materia\u0142y</span></p></td><td class=\"pt-001154\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce p\u00f3\u0142produkty i produkcj\u0119 w toku</span></p></td><td class=\"pt-001155\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce produkty gotowe</span></p></td><td class=\"pt-001156\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce towary</span></p></td><td class=\"pt-001155\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem odpisy aktualizuj\u0105ce zapasy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 01.01.2022 roku</span></p></td><td class=\"pt-001158\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001159\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001160\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001161\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001148\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia w tym:</span></p></td><td class=\"pt-001162\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001159\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">282</span></p></td><td class=\"pt-001160\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 629</span></p></td><td class=\"pt-001161\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 934</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- utworzenie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi kosztami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">282</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 629</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 934</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi przychodami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001167\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 31.12.2022 roku</span></p></td><td class=\"pt-001168\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001169\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">282</span></p></td><td class=\"pt-001170\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 629</span></p></td><td class=\"pt-001171\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23</span></p></td><td class=\"pt-001170\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 934</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001172\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 01.01.2021 roku</span></p></td><td class=\"pt-001173\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001174\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">140</span></p></td><td class=\"pt-001175\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">731</span></p></td><td class=\"pt-001176\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td><td class=\"pt-001160\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">920</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia w tym:</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- utworzenie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi kosztami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">140</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">731</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">920</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi przychodami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">140</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">731</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">920</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 31.12.2021 roku</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc444000948\">\u00a0</span><span class=\"pt-000006\" id=\"_Toc506472316\"></span><span class=\"pt-000006\" id=\"_Toc507583329\"></span><span class=\"pt-001046\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje oceny przydatno\u015bci zapas\u00f3w w spos\u00f3b regularny \u2013 w okresach miesi\u0119cznych. Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w, dokonuje si\u0119 poprzez doprowadzenie warto\u015bci tych zapas\u00f3w do ceny mo\u017cliwej do uzyskania na dzie\u0144 bilansowy, zapewniaj\u0105cy ich up\u0142ynnienie po obni\u017conej warto\u015bci. Odwr\u00f3cenie odpisu nast\u0119puje w\u00a0okresie, w\u00a0kt\u00f3rym te zapasy sprzedano, zu\u017cyto jako przetworzony surowiec w procesie produkcji lub w przypadku braku wymienionych wcze\u015bniej mo\u017cliwo\u015bci zez\u0142omowano, z uwagi na nieprzydatno\u015b\u0107 technologiczn\u0105 lub zmian\u0119 potrzeb klient\u00f3w.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><span class=\"pt-000006\" id=\"_Toc444000949\"></span><span class=\"pt-000006\" id=\"_Toc506472317\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1074797494_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_514480933_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583330\"></span><span class=\"pt-000006\" id=\"_Toc3460771\"></span><span class=\"pt-000006\" id=\"_Toc132624001\"></span><a class=\"pt-000114\" id=\"XBRLBlock_488792012_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 17A: UMOWY O US\u0141UGI BUDOWLANE</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Umowy na us\u0142ug\u0119 d\u0142ugoterminow\u0105 za okres od  01.01.2022 \u2013 31.12.2022 roku </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0105pi\u0142y</span><a class=\"pt-000114\" id=\"XBRLBlock_488792012_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459806\"></span><span class=\"pt-000006\" id=\"_Toc351016176\"></span><span class=\"pt-000006\" id=\"_Toc380755698\"></span><span class=\"pt-000006\" id=\"_Toc444000951\"></span><span class=\"pt-000006\" id=\"_Toc506472318\"></span><span class=\"pt-000006\" id=\"_Toc507583331\"></span><span class=\"pt-000006\" id=\"_Toc3460772\"></span><span class=\"pt-000006\" id=\"_Toc132624002\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1392034189_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_738148274_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 18: NALE\u017bNO\u015aCI HANDLOWE</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nale\u017cno\u015bci handlowe </span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 182</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 222</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- od jednostek powi\u0105zanych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 628</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 123</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- od pozosta\u0142ych jednostek</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 554</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74 099</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 307</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 253</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nale\u017cno\u015bci handlowe brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">106 489</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">87 475</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug nie s\u0105 oprocentowane i maj\u0105 zazwyczaj termin p\u0142atno\u015bci od 45 do 90 dni.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posiada odpowiedni\u0105 polityk\u0119 w zakresie dokonywania sprzeda\u017cy tylko zweryfikowanym odbiorcom. Dzi\u0119ki temu, w ocenie kierownictwa jednostek wchodz\u0105cych w sk\u0142ad Grupy nie istnieje dodatkowe ryzyko kredytowe, ponad poziom okre\u015blony odpisem aktualizuj\u0105cym, utworzonym na nale\u017cno\u015bci handlowe o podwy\u017cszonym stopniu ryzyka ich nie\u015bci\u0105galno\u015bci.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_856288826_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001187\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane</span></p></td><td class=\"pt-001188\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek powi\u0105zanych na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001191\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki pozosta\u0142e</span></p></td><td class=\"pt-001192\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001193\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 239</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 883</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 853</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">650</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">182</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w  w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 634</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- odwr\u00f3cenie odpis\u00f3w utworzonych na koniec poprzedniego roku obrotowego</span></p></td><td class=\"pt-001194\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 599</span></p></td><td class=\"pt-001195\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 632</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001196\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek pozosta\u0142ych na koniec okresu</span></p></td><td class=\"pt-001197\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 081</span></p></td><td class=\"pt-001198\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001199\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001200\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001201\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych og\u00f3\u0142em na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 307</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe dochodzone przez Grup\u0119 w drodze post\u0119powa\u0144 uk\u0142adowych i upad\u0142o\u015bciowych na dzie\u0144 31.12.2022 r. wynosz\u0105 \u0142\u0105cznie: 2 593 tys. z\u0142. Nale\u017cno\u015bci te  zosta\u0142y obj\u0119te odpisem z tytu\u0142u oczekiwanych strat kredytowych.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_856288826_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624003\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 18A: NALE\u017bNO\u015aCI HANDLOWE \u2013 struktura przeterminowania</span></h2><p class=\"pt-Normalny-000046\"><span class=\"pt-000911\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000911\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001202\"></td><td class=\"pt-001203\"></td><td class=\"pt-001204\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td></tr><tr class=\"pt-001206\"><td class=\"pt-001207\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. &lt; 60 dni</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 60 \u2013 90 dni</span></p></td><td class=\"pt-001210\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 90 \u2013180 dni</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.    180 \u2013 360 dni</span></p></td><td class=\"pt-001211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.      &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 182</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">90 346</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 189</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">457</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">172</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 628</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 063</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">404</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">161</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">226</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">114</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 554</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">89 283</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 189</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 081</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 317</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">51</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 019</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 950</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 744</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 222</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">69 264</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 223</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">301</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">374</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych  netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 123</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 123</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74 099</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">67 141</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 223</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">301</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">374</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 253</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 854</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 300</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">190</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 868</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_1392034189_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_738148274_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459807\"></span><span class=\"pt-000006\" id=\"_Toc351016177\"></span><span class=\"pt-000006\" id=\"_Toc380755699\"></span><span class=\"pt-000006\" id=\"_Toc444000952\"></span><span class=\"pt-000006\" id=\"_Toc506472319\"></span><span class=\"pt-000006\" id=\"_Toc507583332\"></span><span class=\"pt-000006\" id=\"_Toc3460773\"></span><span class=\"pt-000006\" id=\"_Toc132624004\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1450426954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2114726871_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1486284938_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 19: POZOSTA\u0141E NALE\u017bNO\u015aCI</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><a class=\"pt-000114\" id=\"XBRLBlock_326012436_start\"></a><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u podatk\u00f3w, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 173</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 206</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zaliczki na dostawy</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 454</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 093</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">69</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 241</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 348</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 937</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 692</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_326012436_end\"></a></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><span class=\"pt-Domylnaczcionkaakapitu-000163\"></span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">826</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 377</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u bie\u017c\u0105cego podatku dochodowego od os\u00f3b prawnych (w sp\u00f3\u0142kach zale\u017cnych)</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">82</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u wycen bilansowych kontrakt\u00f3w w toku realizacji</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 377</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci razem</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">826</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 377</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - od jednostek powi\u0105zanych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> -  od pozosta\u0142ych jednostek</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 241</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 348</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 937</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 692</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624005\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 19A: POZOSTA\u0141E NALE\u017bNO\u015aCI \u2013 struktura przeterminowania</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001202\"></td><td class=\"pt-001203\"></td><td class=\"pt-001204\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td></tr><tr class=\"pt-001206\"><td class=\"pt-001207\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. &lt; 60 dni</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 60 \u2013 90 dni</span></p></td><td class=\"pt-001210\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 90 \u2013180 dni</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.    180 \u2013 360 dni</span></p></td><td class=\"pt-001211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.      &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 241</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 241</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 348</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 348</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1450426954_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2114726871_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1486284938_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459808\"></span><span class=\"pt-000006\" id=\"_Toc351016178\"></span><span class=\"pt-000006\" id=\"_Toc380755700\"></span><span class=\"pt-000006\" id=\"_Toc444000953\"></span><span class=\"pt-000006\" id=\"_Toc506472320\"></span><span class=\"pt-000006\" id=\"_Toc507583333\"></span><span class=\"pt-000006\" id=\"_Toc3460774\"></span><span class=\"pt-000006\" id=\"_Toc132624006\"></span><a class=\"pt-000114\" id=\"XBRLBlock__188345994_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__329177704_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__681348713_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 20: ROZLICZENIA MI\u0118DZYOKRESOW</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">E KOSZT\u00d3W*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001219\"></td><td class=\"pt-001220\"></td><td class=\"pt-001220\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001221\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk65166218\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001222\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001222\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia maj\u0105tkowe</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">210</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">138</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia OC og\u00f3lne, pracodawcy, za produkt</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">153</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia samochod\u00f3w-OC, AC, NNW</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">87</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">78</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenie utraty zysku</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- transport do rozliczenia- CALL OF STOCK</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">159</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- prenumeraty</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- koszty reklamy</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - us\u0142ugi obce do odsprzeda\u017cy</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- remonty</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">455</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">112</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- roczny abonament</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">156</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">146</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001226\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- koszty prac rozwojowych</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 604</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001226\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- pozosta\u0142e rozliczenia mi\u0119dzyokresowe</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001227\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w:</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 937</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 296</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\">Prezentowane w pozycji \u201eNale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci kr\u00f3tkoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock__188345994_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__329177704_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__681348713_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459809\"></span><span class=\"pt-000006\" id=\"_Toc351016179\"></span><span class=\"pt-000006\" id=\"_Toc380755701\"></span><span class=\"pt-000006\" id=\"_Toc444000954\"></span><span class=\"pt-000006\" id=\"_Toc506472321\"></span><span class=\"pt-000006\" id=\"_Toc507583334\"></span><span class=\"pt-000006\" id=\"_Toc3460775\"></span><span class=\"pt-000006\" id=\"_Toc132624007\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1247934876_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1335582082_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 21: \u015aRODKI PIENI\u0118\u017bNE I ICH EKWIWALENTY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001228\"></td><td class=\"pt-001229\"></td><td class=\"pt-001230\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001231\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001232\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001233\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki pieni\u0119\u017cne  na rachunkach bankowych prowadzonych w PLN</span></p></td><td class=\"pt-001235\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 163</span></p></td><td class=\"pt-001236\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 738</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne na rachunkach bankowych walutowych</span></p></td><td class=\"pt-001237\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 533</span></p></td><td class=\"pt-001238\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 003</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne</span></p></td><td class=\"pt-001237\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6</span></p></td><td class=\"pt-001238\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty razem</span></p></td><td class=\"pt-001237\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 702</span></p></td><td class=\"pt-001238\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 748</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk130857587\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa okresowo notuje wysokie stany \u015brodk\u00f3w pieni\u0119\u017cnych, kt\u00f3re zmniejszaj\u0105 zad\u0142u\u017cenie kredyt\u00f3w w rachunkach bie\u017c\u0105cych (PLN i EUR), pozosta\u0142e nadwy\u017cki \u015brodk\u00f3w pieni\u0119\u017cnych w EUR i USD nie s\u0105 lokowane z uwagi na stosunkowo niskie oprocentowanie lub brak mo\u017cliwo\u015b\u0107 zawierania kr\u00f3tkoterminowych lokat w danej walucie w poszczeg\u00f3lnych bankach</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa \u015brodk\u00f3w pieni\u0119\u017cnych i ich ekwiwalent\u00f3w na dzie\u0144 31 grudnia 2022 roku jest r\u00f3wna warto\u015bci bilansowej i wynosi 9 702 tysi\u0105ce PLN (na\u00a0dzie\u0144 31 grudnia 2021 roku wynosi\u0142a 33 748 tysi\u0119cy PLN).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1247934876_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1335582082_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459810\"></span><span class=\"pt-000006\" id=\"_Toc351016180\"></span><span class=\"pt-000006\" id=\"_Toc380755702\"></span><span class=\"pt-000006\" id=\"_Toc444000955\"></span><span class=\"pt-000006\" id=\"_Toc506472322\"></span><span class=\"pt-000006\" id=\"_Toc507583335\"></span><span class=\"pt-000006\" id=\"_Toc3460776\"></span><span class=\"pt-000006\" id=\"_Toc132624008\"></span><a class=\"pt-000114\" id=\"XBRLBlock_932491900_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__241605696_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__922276337_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 22: A</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">KTYWA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">TRWA\u0141E PRZEZNACZONE DO SPRZEDA\u017bY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy na 31.12.2022 roku \u2013 nie wyst\u0105pi\u0142y.</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_932491900_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__241605696_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__922276337_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000554\"></span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583336\"></span><span class=\"pt-000006\" id=\"_Toc3460777\"></span><span class=\"pt-000006\" id=\"_Toc132624009\"></span><a class=\"pt-000114\" id=\"XBRLBlock_718536739_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2126453114_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1443978437_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 23: KAPITA\u0141 ZAK\u0141ADOWY (PODSTAWOWY) JEDNOSTKI DOMINUJ\u0104CEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001239\"></td><td class=\"pt-000687\"></td><td class=\"pt-000687\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001240\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001241\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001241\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001242\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Liczba akcji (w szt.)</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 259 634</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 259 634</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001243\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Warto\u015b\u0107 nominalna akcji (w z\u0142)</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001244\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 zak\u0142adowy</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 zak\u0142adowy \u2013 struktura</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001245\"></td><td class=\"pt-001246\"></td><td class=\"pt-001247\"></td><td class=\"pt-001248\"></td><td class=\"pt-001249\"></td><td class=\"pt-001250\"></td><td class=\"pt-001251\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001252\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Seria/emisja rodzaj akcji</span></p></td><td class=\"pt-001253\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj uprzywilejowania akcji</span></p></td><td class=\"pt-001254\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Liczba akcji</span></p></td><td class=\"pt-001255\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 jednostkowa (w z\u0142)</span></p></td><td class=\"pt-001256\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 serii / emisji</span></p></td><td class=\"pt-001257\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Spos\u00f3b pokrycia kapita\u0142u</span></p></td><td class=\"pt-001258\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data rejestracji</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria A / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 368 660</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001263\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 421 650</span></p></td><td class=\"pt-001264\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">fund. za\u0142o\u017cycielski i fund. przedsi\u0119biorstwa (akcje obj\u0119te i op\u0142acone przez Skarb Pa\u0144stwa)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21-06-1996</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001266\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria B / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001267\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001268\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 984 320</span></p></td><td class=\"pt-001269\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 960 800</span></p></td><td class=\"pt-001271\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kapita\u0142 rezerwowy</span></p></td><td class=\"pt-001272\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">01-01-1996</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria C / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 000</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">got\u00f3wka (publiczna emisja akcji)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">01-01-1997</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria D / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">460 137</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 150 343</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">got\u00f3wka (subskrypcja prywatna)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30-09-2016</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria E / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 946 517</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 866 293</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wk\u0142ad niepieni\u0119\u017cny w postaci akcji ZM Invest S.A.</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23-12-2016</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM:</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 259 634</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2,50</span></p></td><td class=\"pt-001274\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649 085</span></p></td><td class=\"pt-001264\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 zak\u0142adowy \u2013 struktura akcjonariatu na dzie\u0144 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001275\"></td><td class=\"pt-001276\"></td><td class=\"pt-001277\"></td><td class=\"pt-000658\"></td><td class=\"pt-001278\"></td></tr><tr class=\"pt-000170\"><td class=\"pt-001279\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcjonariusz</span></p></td><td class=\"pt-001280\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba akcji</span></p></td><td class=\"pt-001281\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w kapitale akcyjnym</span></p></td><td class=\"pt-001282\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba g\u0142os\u00f3w </span></p></td><td class=\"pt-001283\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ZMR S.A. (akcje w\u0142asne) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>a)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>b)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001288\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-001289\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>c)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-001290\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001288\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-001289\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozostali</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-001290\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001291\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">RAZEM:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-001292\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-001293\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000188\"><span class=\"pt-000189\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">akcje w\u0142asne Sp\u00f3\u0142ki, z kt\u00f3rych prawo g\u0142osu nie jest wykonywane,</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 26.11.2018 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so oraz Pana Zbigniewa Czapka pisemnego Porozumienia dotycz\u0105cego zgodnego g\u0142osowania na Walnych Zgromadzeniach Sp\u00f3\u0142ki oraz prowadzenia trwa\u0142ej polityki wobec Sp\u00f3\u0142ki. Zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie do liczby g\u0142os\u00f3w, kt\u00f3ra spowodowa\u0142a powstanie obowi\u0105zk\u00f3w wezwaniowych po stronie podmiotu dominuj\u0105cego (a wi\u0119c po stronie cz\u0142onk\u00f3w Porozumienia), wlicza si\u0119 liczb\u0119 g\u0142os\u00f3w posiadanych przez jego podmioty zale\u017cne, a wi\u0119c tez i akcje w\u0142asne posiadane przez Sp\u00f3\u0142k\u0119. Przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 3\u00a0776 786\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 60,33% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce.</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 10.02.2021 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so, Pana Zbigniewa Czapk\u0119 oraz Interminex Handelsgesellschaft m.b.H pisemnego Porozumienia dotycz\u0105cego nabywania akcji oraz zgodnego dzia\u0142ania w celu wycofania z obrotu na rynku regulowanym akcji Sp\u00f3\u0142ki. Bior\u0105c pod uwag\u0119 porozumienie akcjonariuszy z dnia 26.11.2018 r. i przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 5\u00a0094 102 akcji i tyle samo g\u0142os\u00f3w, co stanowi 81,37% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce. </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu kapita\u0142u zak\u0142adowego jednostki dominuj\u0105cej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001297\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001298\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001299\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na pocz\u0105tek okresu</span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_718536739_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2126453114_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1443978437_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583340\"></span><span class=\"pt-000006\" id=\"_Toc3460778\"></span><span class=\"pt-000006\" id=\"_Toc132624010\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1988496081_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1338076870_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 24: AKCJE W\u0141ASNE W JEDNOSTCE DOMINUJ\u0104C</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">EJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 akcji w\u0142asnych (w tys. z\u0142)</span></p></td><td class=\"pt-001305\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001306\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz\u0105tek okresu</span></p></td><td class=\"pt-001308\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-36 552</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-40 034</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Realizacja II Transzy programu opcji na akcje  - wydanie akcji w\u0142asnych pracownikom (w ramach \u015bwiadczenia za 2020 rok)</span></p></td><td class=\"pt-001308\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 482</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Realizacja III Transzy programu opcji na akcje  - wydanie akcji w\u0142asnych pracownikom (w ramach \u015bwiadczenia za 2021 rok)</span></p></td><td class=\"pt-001309\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 272</span></p></td><td class=\"pt-001310\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001311\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 280</span></p></td><td class=\"pt-001310\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-36 552</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31 grudnia 2022 roku jednostka dominuj\u0105ca Zak\u0142ady Magnezytowe \u201eRopczyce\u201d S.A. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">posiada\u0142a 1.413.709 szt. akcji w\u0142asnych o\u00a0warto\u015bci ksi\u0119gowej 32\u00a0280 tys. z\u0142</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1988496081_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1338076870_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624011\"></span><a class=\"pt-000114\" id=\"_Hlk65193799\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1797511779_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_883183194_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 25: NADWY\u017bKA ZE SPRZEDA\u017bY AKCJI POWY\u017bEJ WARTO\u015aCI NOMINALNEJ</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001297\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk38584973\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001298\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001299\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na pocz\u0105tek okresu - </span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - zmiany kapita\u0142u w okresie</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-Domylnaczcionkaakapitu-001312\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_1797511779_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_883183194_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624012\"></span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26: POZOSTA\u0141E KAPITA\u0141Y REZERWOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001313\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001314\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001315\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na pocz\u0105tek okresu</span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">122 243</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - II Transza za 2020 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a00</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 845</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - III Transza za 2021 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 590</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 461</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - IV Transza za 2022 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 530</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja II Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-3 482</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja III Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-4 272</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - straty aktuarialne z tyt. wyceny \u015bwiadcze\u0144 emerytalno-rentowych (netto)</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-100</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-151</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - r\u00f3\u017cnice kursowe z przeliczenia jednostek poporz\u0105dkowanych</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-40</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">126 600</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc313459813\"></span><span class=\"pt-Domylnaczcionkaakapitu-001316\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-001317\"></span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624013\"></span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26A: PROGRAM P\u0141ATNO\u015aCI W FORMIE AKCJI W\u0141ASNYCH</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Program Motywacyjny w jednostce dominuj\u0105cej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie Uchwa\u0142y nr 4 i 5 z dnia 28 czerwca 2019 r. Nadzwyczajnego Walnego Zgromadzenia Akcjonariuszy, od dnia 18.07.2019 roku w jednostce dominuj\u0105cej (dalej ZMR S.A., Sp\u00f3\u0142ka) rozpocz\u0119to realizacj\u0119 Programu Motywacyjnego opartego na akcjach w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119. Zgodnie ze wspomnian\u0105 uchwa\u0142\u0105 nr 5 Program Motywacyjny zosta\u0142 uchwalony na lata 2019, 2020, 2021, 2022 i 2023 i skierowany do cz\u0142onk\u00f3w Zarz\u0105du Sp\u00f3\u0142ki oraz do pozosta\u0142ej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki. Wdro\u017cenie Programu Motywacyjnego opartego na akcjach ma na celu stworzenie dodatkowych mechanizm\u00f3w motywuj\u0105cych kluczowych cz\u0142onk\u00f3w kadry mened\u017cerskiej do pracy i dzia\u0142a\u0144 na rzecz rozwoju Sp\u00f3\u0142ki oraz do umocnienia jej pozycji rynkowej w d\u0142ugofalowej perspektywie m.in. poprzez:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) ustabilizowanie kadry mened\u017cerskiej, zwi\u0119kszenie jej zaanga\u017cowania oraz odpowiedzialno\u015bci za wyniki i rozw\u00f3j;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) zapewnienie silniejszego zwi\u0105zania ze Sp\u00f3\u0142k\u0105, dzi\u0119ki czemu mo\u017cliwe b\u0119dzie osi\u0105ganie przez Sp\u00f3\u0142k\u0119 wysokich wynik\u00f3w finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) realizacj\u0119 przyj\u0119tych za\u0142o\u017ce\u0144 bud\u017cetowych Sp\u00f3\u0142ki w danym roku obowi\u0105zywania programu;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zapewnienie wzrostu warto\u015bci rynkowej oraz zysk\u00f3w osi\u0105ganych przez Sp\u00f3\u0142k\u0119 i jej akcjonariuszy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przyj\u0119tym przez Walne Zgromadzenie Sp\u00f3\u0142ki Programie Motywacyjnym na lata 2019 \u2013 2023 nie jest okre\u015blona \u0142\u0105czna liczba akcji przeznaczonych na jego realizacj\u0119. W uchwale Walnego Zgromadzenia stwierdza si\u0119, \u017ce w celu realizacji programu Sp\u00f3\u0142ka wykorzysta akcje w\u0142asne w liczbie, w terminach i na warunkach okre\u015blonych w uchwa\u0142ach Walnego Zgromadzenia, podejmowanych w odniesieniu do ka\u017cdego roku funkcjonowania Programu Motywacyjnego oraz w\u00a0granicach dozwolonych przepisami prawa (zgodnie z prawem Sp\u00f3\u0142ka mo\u017ce wykorzysta\u0107 na ten cel \u0142\u0105cznie maksymalnie do 20% akcji). Zgodnie z postanowieniami uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z dnia 28 czerwca 2019 roku, Program Motywacyjny jest kierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz do pozosta\u0142ej, kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Osoby uprawnione do wzi\u0119cia udzia\u0142u w Programie na lata 2019 \u2013 2021, by\u0142y osobami zajmuj\u0105cymi stanowiska wskazane na li\u015bcie os\u00f3b uprawnionych do uczestnictwa w Programie. Lista ta stanowi\u0142a za\u0142\u0105cznik nr 2 do uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z\u00a0dnia 28 czerwca 2019 roku. Uchwa\u0142\u0105 Nr 24 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy Sp\u00f3\u0142ki z dnia 8.04.2022 r. dokonano zmiany tre\u015bci za\u0142\u0105cznika nr 2 do uchwa\u0142y nr 5 NWZA z dnia 28 czerwca 2019 roku, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokonuj\u0105c tym samym zmiany listy os\u00f3b uprawnionych do uczestnictwa w Programie Motywacyjnym na lata 2022-2023.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego ka\u017cdy uczestnik znajduj\u0105cy si\u0119 na li\u015bcie b\u0119dzie uprawniony do nabycia akcji w ramach danego roku realizacji Programu, wy\u0142\u0105cznie w przypadku:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) realizacji przez Sp\u00f3\u0142k\u0119 celi bud\u017cetowych na dany rok okre\u015blonych przez Rad\u0119 Nadzorcz\u0105,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) pozostawania w stosunku s\u0142u\u017cbowym ze Sp\u00f3\u0142k\u0105 do dnia zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego za rok odpowiadaj\u0105cy danej transzy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) nieprzekroczenia w danym roku kalendarzowym, kt\u00f3rego dotyczy transza liczby 30 dni roboczych nieobecno\u015bci z\u00a0dowolnej, poza urlopem wypoczynkowym, przyczyny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego, prawo do nabycia akcji nie b\u0119dzie przys\u0142ugiwa\u0107 uczestnikowi Programu w przypadku wypowiedzenia przez niego lub przez Sp\u00f3\u0142k\u0119 umowy, na podstawie kt\u00f3rej uczestnik programu jest w niej zatrudniony, gdy dzie\u0144 zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego Sp\u00f3\u0142ki za rok odpowiadaj\u0105cy danej transzy przypada na okres wypowiedzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warunkiem nabycia akcji w ramach kolejnych transz, z wyj\u0105tkiem pierwszej transzy, jest tak\u017ce posiadanie przez osob\u0119 uprawnion\u0105 w dniu przyj\u0119cia oferty nabycia akcji, wszystkich akcji nabytych w ramach poprzednich transz (w stanie nieobci\u0105\u017conym na rzecz os\u00f3b trzecich), chyba, \u017ce akcje te zosta\u0142y zbyte na rzecz innych os\u00f3b uprawnionych, co zostanie wykazane Sp\u00f3\u0142ce stosownymi dokumentami.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 8 kwietnia 2022 roku, Rada Nadzorcza jednostki dominuj\u0105cej podj\u0119\u0142a uchwa\u0142\u0119 potwierdzaj\u0105c\u0105 wykonanie cel\u00f3w bud\u017cetowych wyznaczonych do realizacji w ramach III Transzy Programu Motywacyjnego za 2021 rok, potwierdzaj\u0105c jednocze\u015bnie prawo do nabycia akcji przez uczestnik\u00f3w Programu w \u0142\u0105cznej liczbie </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">188.675 </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">akcji (pula maksymalna), okre\u015blonej uchwa\u0142\u0105 nr 18 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy z dnia 28 kwietnia 2021, gdzie jedna opcja = jedna akcja, cena wykonania ka\u017cdej z opcji wynosi\u0142a 0,00 z\u0142, warto\u015b\u0107 rynkowa 1 opcji w dniu zawarcia um\u00f3w wynosi\u0142a 28,80 z\u0142/szt.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przeniesienie akcji na rachunki inwestycyjne uczestnik\u00f3w Programu Motywacyjnego w ilo\u015bci 187.111 szt. o \u0142\u0105cznej warto\u015bci wg ceny nabycia 4.272 tys. z\u0142, zosta\u0142o dokonane w dniu 10 maja 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku Sp\u00f3\u0142ka rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa przyznanych pracownikom Sp\u00f3\u0142ki opcji zamiennych na akcje zosta\u0142a oszacowana na dzie\u0144 ich przyznania, przy zastosowaniu modelu Blacka-Scholesa, w ramach kt\u00f3rego przyj\u0119to nast\u0119puj\u0105ce za\u0142o\u017cenia:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) brak przyznania akcjom prawa do dywidendy w czasie trwania opcji, tj. w okresie od 12 kwietnia 2022 r. do 28 kwietnia\u00a02023 r.;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) stop\u0119 woln\u0105 od ryzyka na poziomie 4,83 % w skali roku (\u0179r\u00f3d\u0142o: Europejski Bank Centralny);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) zmienno\u015b\u0107 rynkow\u0105 akcji Sp\u00f3\u0142ki na poziomie 31,67% (rocznie);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) brak zap\u0142aty ceny za wykonanie opcji, tj.: cena wykonania (tzw. Strike price) wynosi 0,00 z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wycenie warto\u015bci godziwej opcji na dzie\u0144 ich przyznania, nie uwzgl\u0119dniano nierynkowych warunk\u00f3w nabycia uprawnie\u0144, jak np. osi\u0105gni\u0119cie zak\u0142adanego poziomu wyniku finansowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie wyceny warto\u015bci godziwej przyznanych opcji oraz proporcjonalnie do up\u0142ywu czasu (od dnia przyznania opcji do dnia bilansowego), a tak\u017ce na podstawie najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie, skalkulowano i uj\u0119to w kosztach og\u00f3lnego zarz\u0105du, a drugostronnie w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych kwot\u0119 5.530 tys. z\u0142 jako warto\u015b\u0107 wynagrodzenia za prac\u0119 kluczowej kadry mened\u017cerskiej, kt\u00f3ra przyst\u0105pi\u0142a do zaoferowanego Programu Motywacyjnego w ramach IV Transzy za 2022 rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2023 roku jednostka dominuj\u0105ca mo\u017ce dokona\u0107 korekty tych szacunk\u00f3w, je\u017celi dalsze informacje wska\u017c\u0105, \u017ce liczba przyznanych opcji r\u00f3\u017cni\u0107 si\u0119 b\u0119dzie od wcze\u015bniejszych oszacowa\u0144. Wszelkie korekty szacunk\u00f3w dotycz\u0105ce liczby przyznanych opcji ujmowane b\u0119d\u0105 w skonsolidowanym wyniku finansowym na bie\u017c\u0105co, tj. bez korekt poprzednich okres\u00f3w.</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624014\"></span><a class=\"pt-000114\" id=\"XBRLBlock_329670500_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2265533_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 27: ZYSKI ZATRZYMANE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001313\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001314\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001315\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zyski zatrzymane na pocz\u0105tek okresu </span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">194 057</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">169 955</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenie w okresie:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44 682</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31 432</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wynik bie\u017c\u0105cego okresu (zysk netto)</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44 682</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 432</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenie w okresie:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 062</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 330</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wyp\u0142ata dywidendy za rok poprzedni</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 056</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 210</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wyp\u0142ata zaliczki  na poczet  dywidendy z zysku za bie\u017c\u0105cy rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 846</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - zasilenie ZF\u015aS z zysku roku poprzedniego</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">160</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">120</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zyski zatrzymane na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">227 677</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">194 057</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-001046\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_329670500_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2265533_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624015\"></span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 28: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W D\u0141UGOTERMINOWE</span></h2><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc2073691\">\u00a0</span><span class=\"pt-001318\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001319\"></td><td class=\"pt-001320\"></td><td class=\"pt-001320\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> - dofinansowanie do realizowanych projekt\u00f3w </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-d\u0142ugoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-001328\">\u00a0</span></p><p class=\"pt-Normalny-001177\"><span class=\"pt-Domylnaczcionkaakapitu-001329\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania d\u0142ugoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351021228\"></span><span class=\"pt-000006\" id=\"_Toc378682480\"></span><span class=\"pt-000006\" id=\"_Toc411597571\"></span><span class=\"pt-000006\" id=\"_Toc411597668\"></span><span class=\"pt-000006\" id=\"_Toc441047419\"></span><span class=\"pt-000006\" id=\"_Toc504580302\"></span><span class=\"pt-000006\" id=\"_Toc507583342\"></span><span class=\"pt-000006\" id=\"_Toc3460780\"></span><span class=\"pt-000006\" id=\"_Toc132624016\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1106163799_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1375175620_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__709132650_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 29: KREDYTY I PO\u017bYCZKI</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001330\"></td><td class=\"pt-001331\"></td><td class=\"pt-001331\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001332\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000006\" id=\"_Toc122255105\"></span><span class=\"pt-000006\" id=\"_Toc122255244\"></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">51 667</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 281</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Faktoring</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma kredyt\u00f3w i faktoringu, w tym:</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 636</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 743</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura zapadalno\u015bci kredyt\u00f3w i po\u017cyczek</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001330\"></td><td class=\"pt-001331\"></td><td class=\"pt-001331\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001332\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty, po\u017cyczki i faktoring kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 743</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty, po\u017cyczki i faktoring d\u0142ugoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 636</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 1 roku do 3 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 218</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 178</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 3 lat do 5 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 253</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 402</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 5 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 446</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty i po\u017cyczki razem</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_start\"></a><span class=\"pt-000006\" id=\"_Toc313459816\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 314</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0 + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 800</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 000 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 6 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001352\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 017</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 12 500 + hipoteka umowna do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 309</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 248</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 200</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 202</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.09.2029</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 1 599 +zastaw rejestrowy na aktywach trwa\u0142ych do kw.2 109 EUR + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001354\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29 230</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">hipoteka umowna do kw. 11 000  + hipoteka umowna do kw. 18 760 + hipoteka umowna do kw. 22 000 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach do kw. 24 000  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001360\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 696</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 722</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001365\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2021 r.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000055\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001368\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu  wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 215</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000 EUR</span></p></td><td class=\"pt-001370\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 3 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do  rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 555</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 609</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/  EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">dwie hipoteki umowne do kwoty 11 000  + hipoteka umowna do kwoty 18 760 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach - surowcach do kw. 6.000  + cesja z umowy faktoringu ING CF + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowaae z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001372\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001375\"><span class=\"pt-Domylnaczcionkaakapitu-001376\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001378\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001379\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_end\"></a></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc351016185\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura walutowa kredyt\u00f3w i po\u017cyczek</span></p><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001380\"></td><td class=\"pt-001381\"></td><td class=\"pt-001382\"></td><td class=\"pt-001383\"></td><td class=\"pt-001384\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001385\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001386\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w walucie obcej na 31.12.2022</span></p></td><td class=\"pt-001387\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2022</span></p></td><td class=\"pt-001388\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w walucie obcej na 31.12.2021</span></p></td><td class=\"pt-001389\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2021</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73 538</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001394\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 367</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001394\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty i po\u017cyczki razem</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-001395\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1106163799_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1375175620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__709132650_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351016186\"></span><span class=\"pt-000006\" id=\"_Toc380755707\"></span><span class=\"pt-000006\" id=\"_Toc444000960\"></span><span class=\"pt-000006\" id=\"_Toc506472328\"></span><span class=\"pt-000006\" id=\"_Toc507583344\"></span><span class=\"pt-000006\" id=\"_Toc3460781\"></span><span class=\"pt-000006\" id=\"_Toc132624017\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 30: POCHODNE INSTRUMENTY FINANSOWE I POZOSTA\u0141E ZOBOWI\u0104ZANIA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">FINANSOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001400\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">a) d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">b) kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - transakcje Forward</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania finansowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe i inne zobowi\u0105zania finansowe \u2013 struktura zapadalno\u015bci</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001408\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe kr\u00f3tkoterminowe </span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1418</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000840\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001411\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe razem, w tym:</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena transakcje Forward</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e  d\u0142ugoterminowe zobowi\u0105zania finansowe razem</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpis aktualizuj\u0105cy z tytu\u0142u wyceny w zamortyzowanym koszcie</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001412\"></td><td class=\"pt-001413\"></td><td class=\"pt-001414\"></td><td class=\"pt-001415\"></td><td class=\"pt-001416\"></td><td class=\"pt-001417\"></td><td class=\"pt-001418\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001419\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Typ transakcji</span></p></td><td class=\"pt-001420\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zapadalno\u015bci</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Waluta</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs wykonania /przedzia\u0142/</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota bazowa (w tys.)</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa (w tys. z\u0142)</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001433\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001434\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0\u00a0</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001438\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">PKO BP S.A.</span></p></td><td class=\"pt-001439\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001440\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001442\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001443\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 300</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">433</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ING S.A.</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001446\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001448\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-III kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 500</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">209</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BGK</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001449\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001451\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001452\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 700</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">776</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624018\"></span><span class=\"pt-000006\" id=\"_Toc351016187\"></span><span class=\"pt-000006\" id=\"_Toc380755708\"></span><span class=\"pt-000006\" id=\"_Toc444000961\"></span><span class=\"pt-000006\" id=\"_Toc506472329\"></span><span class=\"pt-000006\" id=\"_Toc507583345\"></span><span class=\"pt-000006\" id=\"_Toc3460782\"></span><span class=\"pt-000006\" id=\"_Toc313459819\"></span><a class=\"pt-000114\" id=\"XBRLBlock_99407582_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1532615100_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 31: ZOBOWI\u0104ZANIA Z TYTU\u0141U DOSTAW I US\u0141UG</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania handlowe</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001453\"></td><td class=\"pt-001454\"></td><td class=\"pt-001455\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001456\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania handlowe, w tym:</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">75 353</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 714</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001456\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 042</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 726</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001456\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 311</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 988</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania handlowe \u2013 struktura przeterminowania</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001457\"></td><td class=\"pt-001458\"></td><td class=\"pt-001459\"></td><td class=\"pt-001460\"></td><td class=\"pt-001461\"></td><td class=\"pt-001461\"></td><td class=\"pt-001461\"></td><td class=\"pt-001462\"></td></tr><tr class=\"pt-001463\"><td class=\"pt-001464\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001465\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001466\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">&lt; 60 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60 \u2013 90 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">90 \u2013180 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">180 \u2013 360 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">&gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001467\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001468\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">75 353</span></p></td><td class=\"pt-001469\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60 596</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 646</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">101</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 042</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 042</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 311</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 554</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 646</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">101</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 714</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63 142</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 487</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">21</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 726</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 726</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 988</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 416</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 487</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">40</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_99407582_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1532615100_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459820\"></span><span class=\"pt-000006\" id=\"_Toc351016188\"></span><span class=\"pt-000006\" id=\"_Toc380755709\"></span><span class=\"pt-000006\" id=\"_Toc444000962\"></span><span class=\"pt-000006\" id=\"_Toc506472330\"></span><span class=\"pt-000006\" id=\"_Toc507583346\"></span><span class=\"pt-000006\" id=\"_Toc3460783\"></span><span class=\"pt-000006\" id=\"_Toc132624019\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1529124849_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_51631768_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 32: POZOSTA\u0141E ZOBOWI\u0104ZANIA</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001453\"></td><td class=\"pt-001454\"></td><td class=\"pt-001455\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u pozosta\u0142ych podatk\u00f3w, ce\u0142, ubezpiecze\u0144 spo\u0142ecznych i innych, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 095</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek VAT</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">942</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek dochodowy od os\u00f3b fizycznych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">592</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">971</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Sk\u0142adki na ubezpieczenie spo\u0142eczne (ZUS)</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 556</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 389</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Pozosta\u0142e</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 617</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 948</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - zobowi\u0105zania wobec pracownik\u00f3w z tytu\u0142u wynagrodze\u0144</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 334</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">    - inne zobowi\u0105zania, w tym:</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 283</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 948</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">           - fundusze specjalne</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem inne zobowi\u0105zania </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_end\"></a></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__705669748_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe \u2013 struktura przeterminowania</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001475\"></td><td class=\"pt-001476\"></td><td class=\"pt-001459\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td></tr><tr class=\"pt-000254\"><td class=\"pt-001478\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001479\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001480\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. &lt; 60 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 60 \u2013 90 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 90 \u2013180 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 180 \u2013 360 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 712</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 712</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 313</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 313</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1529124849_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_51631768_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__705669748_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624020\"></span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 33: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W KR\u00d3TKOTERMINOWE*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001481\"></td><td class=\"pt-001482\"></td><td class=\"pt-001482\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">     - dofinansowania do realizowanych projekt\u00f3w** </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 594</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 789</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - sprzeda\u017c wyrob\u00f3w na bazie dostawy DDU, DDP</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 846</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 652</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - zaliczki na poczet przysz\u0142ych dostaw</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2 748</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 137</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 539</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">10 776</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">*Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe\u201d</span></p><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">**</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Szczeg\u00f3\u0142owy opis do projekt\u00f3w zamieszczono w Nocie nr 45</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459821\"></span><span class=\"pt-000006\" id=\"_Toc351016189\"></span><span class=\"pt-000006\" id=\"_Toc380755710\"></span><span class=\"pt-000006\" id=\"_Toc444000963\"></span><span class=\"pt-000006\" id=\"_Toc506472331\"></span><span class=\"pt-000006\" id=\"_Toc507583347\"></span><span class=\"pt-000006\" id=\"_Toc3460784\"></span><span class=\"pt-000006\" id=\"_Toc132624021\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1063414278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__977691582_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__293693967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 34: FUNDUSZE SPECJALNE \u2013 ZF\u015aS</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000Normal-001483\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ustawa z dnia 4 marca 1994 r. o zak\u0142adowym funduszu \u015bwiadcze\u0144 socjalnych z p\u00f3\u017aniejszymi zmianami stanowi, \u017ce Zak\u0142adowy Fundusz \u015awiadcze\u0144 Socjalnych tworz\u0105 pracodawcy zatrudniaj\u0105cy powy\u017cej 20\u00a0pracownik\u00f3w na pe\u0142ne etaty. Sp\u00f3\u0142ki w Grupie Kapita\u0142owej tworz\u0105 taki fundusz i dokonuj\u0105 okresowych odpis\u00f3w w wysoko\u015bci odpisu podstawowego /kwot uzgodnionych ze zwi\u0105zkami zawodowymi/, b\u0105d\u017a te\u017c dodatkowego odpisu z zysku (za zgod\u0105 w\u0142a\u015bciwych organ\u00f3w). Celem Funduszu jest subsydiowanie dzia\u0142alno\u015bci socjalnej w Sp\u00f3\u0142kach, po\u017cyczek udzielonych jej pracownikom oraz pozosta\u0142ych koszt\u00f3w socjalnych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W skonsolidowanym sprawozdaniu finansowym Grupa kompensuje nale\u017cno\u015bci Funduszu ze swoimi zobowi\u0105zaniami wobec Funduszu. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabele poni\u017cej przedstawiaj\u0105 analityk\u0119 nale\u017cno\u015bci, zobowi\u0105za\u0144, koszt\u00f3w Funduszu oraz saldo netto. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001484\"></td><td class=\"pt-001485\"></td><td class=\"pt-001486\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-001487\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001488\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001489\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Po\u017cyczki udzielone pracownikom</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">134</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne </span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania wobec Funduszu</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">211</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">241</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Saldo po skompensowaniu</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy na Fundusz w okresie obrotowym</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 332</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 222</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1063414278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__977691582_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__293693967_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459822\"></span><span class=\"pt-000006\" id=\"_Toc351016190\"></span><span class=\"pt-000006\" id=\"_Toc380755711\"></span><span class=\"pt-000006\" id=\"_Toc444000964\"></span><span class=\"pt-000006\" id=\"_Toc506472332\"></span><span class=\"pt-000006\" id=\"_Toc507583348\"></span><span class=\"pt-000006\" id=\"_Toc3460785\"></span><span class=\"pt-000006\" id=\"_Toc132624022\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 35: ZOBOWI\u0104ZANIA WARUNKOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001493\"></td><td class=\"pt-001494\"></td><td class=\"pt-001495\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-001496\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001497\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych </span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 488</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 333</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001501\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u regwarancji bankowej prawid\u0142owego wykonania kontraktu</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych dobrego wykonania umowy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie wobec Urz\u0119du Gminy z tyt. op\u0142aty za usuni\u0119cie drzew</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">84</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">39</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej zwrotu zaliczki</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji p\u0142atno\u015bci</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 000</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych zap\u0142aty d\u0142ugu celnego</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u zawartych um\u00f3w konsygnacyjnych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 846</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 169</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u towar\u00f3w z\u0142o\u017conych na  sk\u0142adzie celnym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 772</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 939</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania warunkowe </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 830</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 375</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania warunkowe z tytu\u0142u udzielonych gwarancji i por\u0119cze\u0144</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001505\"></td><td class=\"pt-001506\"></td><td class=\"pt-001507\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001508\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001509\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142em</span></p></td><td class=\"pt-001510\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2022</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2021</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2022</span></p></td><td class=\"pt-001512\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2021</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001513\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-001514\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 582   </span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">937   </span></p></td></tr><tr class=\"pt-000161\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej prawid\u0142owego wykonania umowy</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">133</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej zap\u0142aty d\u0142ugu celnego</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji bankowej dot. zwrotu zaliczki</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">238</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u regwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie regwarancji  bankowej prawid\u0142owego wykonania kontraktu</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">40</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-001524\"><td class=\"pt-001525\" colspan=\"3\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych \u00a0\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000254\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u por\u0119czenia</span></p></td><td class=\"pt-001526\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001527\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001528\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 924</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">979</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459823\"></span><span class=\"pt-000006\" id=\"_Toc380755712\"></span><span class=\"pt-000006\" id=\"_Toc444000965\"></span><span class=\"pt-000006\" id=\"_Toc506472333\"></span><span class=\"pt-000006\" id=\"_Toc507583349\"></span><span class=\"pt-000006\" id=\"_Toc3460786\"></span><span class=\"pt-000006\" id=\"_Toc132624023\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1307355991_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1487713789_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 36: ZOBOWI\u0104ZANIA D\u0141UGO- I KR\u00d3TKOTERMINOWE </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Z TYTU\u0141U LEASINGU</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania z tytu\u0142u praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001530\"></td><td class=\"pt-001531\"></td><td class=\"pt-001531\"></td><td class=\"pt-001531\"></td><td class=\"pt-000968\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001532\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Op\u0142aty minimalne 31.12.2022</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca op\u0142at 31.12.2022</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Op\u0142aty minimalne 31.12.2021</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca op\u0142at 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W okresie 1 roku</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">413</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">715</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W okresie od 1 do 5 lat</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">618</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">819</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">805</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Minimalne op\u0142aty leasingowe og\u00f3\u0142em</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 031</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 534</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przysz\u0142y koszt odsetkowy </span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">51</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca minimalnych op\u0142at leasingowych, w tym:</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">d\u0142ugoterminowe</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">805</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">805</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przedmiot praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu na dzie\u0144 31.12.2022</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001534\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty, budynki i budowle-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny i urz\u0105dzenia-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e \u015brodki trwa\u0142e-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001538\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprz\u0119t komputerowy</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Urz\u0105dzenie Techniczne</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">512</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">512</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">433</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">433</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 zobowi\u0105zania </span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">542</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">433</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przedmiot praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu na dzie\u0144 31.12.2021</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001534\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty, budynki i budowle-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny i urz\u0105dzenia-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e \u015brodki trwa\u0142e-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001538\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprz\u0119t komputerowy</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">112</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">112</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Urz\u0105dzenie Techniczne</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">625</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">625</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">746</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">746</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 zobowi\u0105zania </span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">737</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">746</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zawarte umowy leasingu na dzie\u0144 31.12.2022</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001541\"></td><td class=\"pt-001542\"></td><td class=\"pt-001543\"></td><td class=\"pt-001544\"></td><td class=\"pt-001545\"></td><td class=\"pt-001546\"></td></tr><tr class=\"pt-001547\"><td class=\"pt-001536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Finansuj\u0105cy</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 pocz\u0105tkowa</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oznaczenie</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">waluty</span></p></td><td class=\"pt-001548\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 zobowi\u0105za\u0144 na koniec okresu sprawozdawczego</span></p></td><td class=\"pt-001549\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warunki przed\u0142u\u017cenia umowy lub mo\u017cliwo\u015b\u0107 zakupu</span></p></td><td class=\"pt-001538\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ograniczenia wynikaj\u0105ce z umowy</span></p></td></tr><tr class=\"pt-001550\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">VOLKSVAGEN FINANCIAL SERVICES POLSKA SP. </span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Z O.O., WARSZAWA</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">944</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr><tr class=\"pt-001550\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PEKAO LEASING SP. Z O.O., WARSZAWA</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">83</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr><tr class=\"pt-001206\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING LEASE SP. Z O.O., RZESZ\u00d3W</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 302</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">628</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr><tr class=\"pt-001206\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">MLEASING SP Z O.O., WARSZAWA</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1307355991_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1487713789_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459825\"></span><span class=\"pt-000006\" id=\"_Toc351016193\"></span><span class=\"pt-000006\" id=\"_Toc380755714\"></span><span class=\"pt-000006\" id=\"_Toc444000967\"></span><span class=\"pt-000006\" id=\"_Toc506472335\"></span><span class=\"pt-000006\" id=\"_Toc507583351\"></span><span class=\"pt-000006\" id=\"_Toc3460788\"></span><span class=\"pt-000006\" id=\"_Toc132624024\"></span><a class=\"pt-000114\" id=\"XBRLBlock__178336466_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_707673450_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1181768861_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 37: REZERWA NA \u015aWIADCZENIA PRACOWNICZE (W TYM: EMERYTALNE, RENTOWE I PODOBNE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">)</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na odprawy emerytalne i rentowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 808</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na urlopy wypoczynkowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze w tym:</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 702</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-001565\"> - nagrody pracownicze</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">2 630</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">1 646</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"></span><span class=\"pt-Domylnaczcionkaakapitu-001565\">- premia dla Zarz\u0105du</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">67</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">62</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001566\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem, w tym:</span></p></td><td class=\"pt-001567\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 730</span></p></td><td class=\"pt-001568\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 592</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 662</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 762</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe, w tym:</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 068</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 830</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">        nagrody pracownicze</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 630</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 646</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">dla Zarz\u0105du</span></p></td><td class=\"pt-001572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">67</span></p></td><td class=\"pt-001573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">62</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki w Grupie Kapita\u0142owej wyp\u0142acaj\u0105 pracownikom przechodz\u0105cym na emerytury kwoty odpraw emerytalnych w\u00a0wysoko\u015bci okre\u015blonej przez Kodeks pracy. W\u00a0zwi\u0105zku z tym Sp\u00f3\u0142ki </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wchodz\u0105ce w sk\u0142ad Grupy Kapita\u0142owej </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">na podstawie wyceny dokonanej przez profesjonaln\u0105 firm\u0119 aktuarialn\u0105 tworz\u0105 rezerw\u0119 na warto\u015b\u0107 bie\u017c\u0105c\u0105 zobowi\u0105zania z\u00a0tytu\u0142u odpraw emerytalnych. Kwot\u0119 tej rezerwy oraz uzgodnienie przedstawiaj\u0105ce zmiany stanu w\u00a0ci\u0105gu okresu obrotowego przedstawiono w\u00a0poni\u017cszej tabeli: </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu rezerw</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001574\"></td><td class=\"pt-001575\"></td><td class=\"pt-001576\"></td><td class=\"pt-001506\"></td></tr><tr class=\"pt-000875\"><td class=\"pt-001577\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001578\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na odprawy emerytalne i rentowe</span></p></td><td class=\"pt-001579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na urlopy wypoczynkowe</span></p></td><td class=\"pt-001580\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2022</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">333</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 419</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wyp\u0142aconych \u015bwiadcze\u0144</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">264</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">885</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">542</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022, w tym:</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 702</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 662</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 146</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 702</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2021</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 708</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">698</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">950</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wyp\u0142aconych \u015bwiadcze\u0144</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">950</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">698</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2021, w tym:</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 762</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">977</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">G\u0142\u00f3wne za\u0142o\u017cenia przyj\u0119te przez aktuariusza dla Sp\u00f3\u0142ek w Grupie Kapita\u0142owej, do wyliczenia kwoty zobowi\u0105zania z\u00a0tyt. przewidywanych odpraw emerytalnych i rentowych na dzie\u0144 bilansowy s\u0105 nast\u0119puj\u0105ce:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">G\u0142\u00f3wne za\u0142o\u017cenia przyj\u0119te przez aktuariusza na dzie\u0144 bilansowy</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001585\"></td><td class=\"pt-001586\"></td><td class=\"pt-001587\"></td><td class=\"pt-001588\"></td><td class=\"pt-001589\"></td></tr><tr class=\"pt-000254\"><td class=\"pt-001590\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001591\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce dominuj\u0105cej</span></p></td><td class=\"pt-001592\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce dominuj\u0105cej</span></p></td><td class=\"pt-001593\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce zale\u017cnej (Ropczyce ENGINEERING Sp. z  o.o.)</span></p></td><td class=\"pt-001594\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce zale\u017cnej (Ropczyce ENGINEERING Sp. z  o.o.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001595\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"RANGE-A19\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001596\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001597\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001598\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001599\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stopa dyskontowa (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,80%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,90%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,70%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,90%</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Prawdopodobie\u0144stwo rezygnacji uzale\u017cnione od wieku pracownik\u00f3w (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,5%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,5%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,0% - 11,4%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,0% - 17,7%</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przewidywany nominalny wzrost wynagrodze\u0144 (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,5%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,5%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,5%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,5%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc351016194\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poza rezerwami na odprawy emerytalno-rentowe Grupa tworzy rezerwy na urlopy i pozosta\u0142e \u015bwiadczenia pracownicze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze obejmuj\u0105 min. rezerwy na nagrody i premie dla Zarz\u0105du i pracownik\u00f3w Sp\u00f3\u0142ek Grupy oraz rezerwy z tyt. realizacji programu motywacyjnego oparte o parametry stanowi\u0105ce pomiar realizacji zada\u0144 indywidualnych. W przypadku realizacji zada\u0144 przez pracownik\u00f3w Sp\u00f3\u0142ek dokonuje wyp\u0142aty \u015bwiadcze\u0144 pracowniczych, natomiast w przypadku braku ich realizacji rezerwa podlega rozwi\u0105zaniu (bez wykorzystania).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc182633267\">\u00a0</span><span class=\"pt-000037\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001603\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmiany warto\u015bci  bie\u017c\u0105cej zobowi\u0105zania</span></p></td><td class=\"pt-001604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania na 1 stycznia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 708</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty odsetek</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty bie\u017c\u0105cego zatrudnienia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty przesz\u0142ego zatrudnienia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyp\u0142acone \u015bwiadczenia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-264</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-311</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty/zyski aktuarialne, w tym:</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">ze zmiany za\u0142o\u017ce\u0144 finansowych</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">ze zmiany za\u0142o\u017ce\u0144 demograficznych</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">inne</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">127</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania na koniec</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001608\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001609\"><p class=\"pt-Normalny-000046\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001610\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota uj\u0119ta w bilansie</span></p></td><td class=\"pt-001612\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001613\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 807</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwoty uj\u0119te w rachunku zysk\u00f3w i strat</span></p></td><td class=\"pt-001614\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-59</span></p></td><td class=\"pt-001615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-156</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty bie\u017c\u0105cego zatrudnienia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty przesz\u0142ego zatrudnienia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty odsetek</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyp\u0142acone \u015bwiadczenia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-264</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-311</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty/zyski z tytu\u0142u ogranicze\u0144 i rozlicze\u0144</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota uj\u0119ta w przychodzie ca\u0142kowitym (inne)</span></p></td><td class=\"pt-001616\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">127</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski/straty aktuarialne</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odprawy emerytalne</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo pocz\u0105tkowe zobowi\u0105zania netto</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 708</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty, jak wy\u017cej</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Saldo ko\u0144cowe zobowi\u0105zania netto</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__178336466_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_707673450_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1181768861_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624025\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1662352274_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_660882244_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__623649224_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 38: POZOSTA\u0141E REZERWY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000006\" id=\"_Toc182633280\"></span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na naprawy gwarancyjne oraz zwroty</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 987</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na prowizj\u0119 od sprzedanych wyrob\u00f3w</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty bie\u017c\u0105cego okresu</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 135</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">414</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na us\u0142ugi transportowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001566\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty zu\u017cycia energii i gazu</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 874</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na szacunkow\u0105 korekt\u0119 przychod\u00f3w ze sprzeda\u017cy</span></p></td><td class=\"pt-001617\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">670</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem, w tym:</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 509</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 509</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 553</span></p></td></tr></table></div><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu pozosta\u0142ych rezerw</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001618\"></td><td class=\"pt-001619\"></td><td class=\"pt-001620\"></td><td class=\"pt-001621\"></td><td class=\"pt-001622\"></td><td class=\"pt-001623\"></td><td class=\"pt-001624\"></td></tr><tr class=\"pt-001625\"><td class=\"pt-001626\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na naprawy gwarancyjne </span></p></td><td class=\"pt-001628\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na prowizj\u0119 od sprzedanych wyrob\u00f3w</span></p></td><td class=\"pt-001629\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na us\u0142ugi transportowe</span></p></td><td class=\"pt-001630\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-001631\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne rezerwy</span></p></td><td class=\"pt-001632\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001633\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2022</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 987</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzone w ci\u0105gu roku obrotowego</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 320</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 055</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 856</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">394</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 912</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 900</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022, w tym:</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 913</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 115</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 509</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 509</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2021</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">971</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 102</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">235</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 626</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 934</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzone w ci\u0105gu roku obrotowego</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 090</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 656</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 102</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">235</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 626</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 037</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2021, w tym:</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 987</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 987</span></p></td><td class=\"pt-001643\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-001644\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001645\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 553</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rezerwa na naprawy gwarancyjne oraz pozosta\u0142e rezerwy</span></p><p class=\"pt-Normalny-000868\"><span class=\"pt-001648\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na sp\u00f3\u0142kach w Grupie jako przedsi\u0119biorcach ci\u0105\u017cy obowi\u0105zek dokonania \u015bwiadcze\u0144 z tytu\u0142u r\u0119kojmi oraz gwarancji zwi\u0105zanych z usuni\u0119ciem wad, napraw\u0105 towaru lub jego wymian\u0105 na nowy, wolny od wad. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zania do wykonania w/w \u015bwiadcze\u0144 s\u0105 identyfikowane przez Grup\u0119 na moment zawarcia umowy. W trakcie ujmowania przychod\u00f3w zgodnie z MSSF 15  w/w zobowi\u0105zania nie stanowi\u0105 odr\u0119bnych d\u00f3br lub us\u0142ug, poniewa\u017c nie spe\u0142niaj\u0105 \u0142\u0105cznie kryteri\u00f3w wskazanych w MSSF 15 (\u00a7 27), to znaczy ani klient nie jest w stanie czerpa\u0107 korzy\u015bci z\u00a0pojedynczych sk\u0142adowych umowy dostawy ani nie mo\u017cna uniezale\u017cni\u0107 uznania poszczeg\u00f3lnych element\u00f3w umowy za wykonane (umowa dotyczy kompletnej dostawy wyrob\u00f3w lub wyrob\u00f3w wraz z ich zabudow\u0105 w urz\u0105dzeniu cieplnym, niezale\u017cnie od sposobu ustalenia jej kompletno\u015bci), je\u015bli nie b\u0119d\u0105 wykonane kompletnie wszystkie zobowi\u0105zania dotycz\u0105ce dostawy wyrob\u00f3w/us\u0142ug w ramach umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poniewa\u017c w/w zobowi\u0105zania nie stanowi\u0105 odr\u0119bnych obowi\u0105zk\u00f3w wykonania i Grupa nie ustala dla nich indywidulanych cen sprzeda\u017cy (\u015bwiadczenia na rzecz klienta stanowi jeden pakiet), Grupa tworzy rezerwy na naprawy gwarancyjne kieruj\u0105c si\u0119 zasad\u0105 ostro\u017cno\u015bci, analizami historycznymi i przewidywaniami.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunek rezerwy na naprawy gwarancyjne ustalany jest  w oparciu o wska\u017anik, kt\u00f3ry uwzgl\u0119dnia min.: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 kontrakt\u00f3w zawartych og\u00f3\u0142em,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">maksymalny wymiar gwarancji zawarty w kontraktach og\u00f3\u0142em,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">d\u0142ugo\u015bci okresu gwarancji,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dodatkowe zapisy kontraktowe rozszerzaj\u0105ce zakres gwarancji,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">faktycznie poniesione koszty zg\u0142oszonych i uznanych reklamacji/napraw gwarancyjnych w okresie ostatnich 2-3 lat. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tak ustalony wska\u017anik przeliczony przez przychody ze sprzeda\u017cy wg planu na rok bie\u017c\u0105cy wskazuje optymalny poziom rezerwy  na naprawy gwarancyjne.    </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewiduje si\u0119, \u017ce cz\u0119\u015b\u0107 tych koszt\u00f3w mo\u017ce zosta\u0107 poniesiona w nast\u0119pnym roku obrotowym, a ich ca\u0142o\u015b\u0107 w ci\u0105gu 2-3 lat od dnia bilansowego -  w przypadku nie wywi\u0105zania si\u0119 z warunk\u00f3w gwarancyjnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wyst\u0105pienie wype\u0142nienia obowi\u0105zku naprawy daje podstaw\u0119 do wykorzystania rezerwy do wysoko\u015bci kosztu danego zg\u0142oszenia reklamacyjnego. Konsekwencj\u0105 jest proporcjonalne w kolejnych okresach tworzenie rezerw celem utrzymania poziomu przyj\u0119tej warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa tworzy r\u00f3wnie\u017c rezerwy na przysz\u0142e koszty bezpo\u015brednio zwi\u0105zane z realizowan\u0105 sprzeda\u017c\u0105 produkt\u00f3w. Do koszt\u00f3w tego typu nale\u017c\u0105 min. rezerwy na prowizje z tyt. po\u015brednictwa w sprzeda\u017cy,  koszty serwisu i nadzoru u\u00a0odbiorc\u00f3w  czy szeroko rozumiane us\u0142ugi doradztwa marketingowego i technicznego, kt\u00f3re wynikaj\u0105 z\u00a0um\u00f3w/kontrakt\u00f3w zawartych odr\u0119bnie z podmiotami po\u015brednicz\u0105cymi pomi\u0119dzy klientami a Grup\u0105 i nie stanowi\u0105 odr\u0119bnego \u015bwiadczenia na rzecz klienta, a stanowi\u0105 istotne wsparcie rynkowe i techniczne dla Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewiduje si\u0119, \u017ce wi\u0119kszo\u015b\u0107 tych koszt\u00f3w zostanie poniesiona w bie\u017c\u0105cym i nast\u0119pnym roku obrotowym. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1662352274_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_660882244_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__623649224_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624026\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1517303328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1171344419_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191193263_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 39: CELE I ZASADY ZARZ\u0104DZANIA RYZYKIEM FINANSOWYM</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nara\u017cona jest na wiele rodzaj\u00f3w ryzyka zwi\u0105zanych z instrumentami finansowymi. Do g\u0142\u00f3wnych instrument\u00f3w, z\u00a0kt\u00f3rych korzysta Grupa nale\u017c\u0105 kredyty bankowe, \u015brodki pieni\u0119\u017cne i\u00a0lokaty kr\u00f3tkoterminowe, akcje w\u0142asne i\u00a0obce. Nadrz\u0119dnymi celami korzystania z tych instrument\u00f3w jest:</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozyskanie \u015brodk\u00f3w na bie\u017c\u0105c\u0105 dzia\u0142alno\u015b\u0107 Grupy,</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sfinansowanie modernizacji maj\u0105tku i inwestycji badawczo-rozwojowych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posiada te\u017c inne instrumenty finansowe, takie jak nale\u017cno\u015bci i zobowi\u0105zania z tytu\u0142u dostaw i\u00a0us\u0142ug, kt\u00f3re powstaj\u0105 bezpo\u015brednio w\u00a0toku prowadzonej przez ni\u0105 dzia\u0142alno\u015bci gospodarczej.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto jednostka dominuj\u0105ca zawiera transakcje z udzia\u0142em instrument\u00f3w pochodnych, przede wszystkim walutowe kontrakty terminowe typu forward oraz transakcje zabezpieczaj\u0105ce przed ryzykiem st\u00f3p procentowych (IRS). Celem tych transakcji jest odpowiednio:</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zarz\u0105dzanie ryzykiem walutowym powstaj\u0105cym w toku dzia\u0142alno\u015bci gospodarczej oraz wynikaj\u0105cym z\u00a0u\u017cywanych przez ni\u0105 \u017ar\u00f3de\u0142 finansowania,</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zarz\u0105dzanie ryzykiem zmiany st\u00f3p procentowych.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca nie zawiera transakcji na rynkach finansowych w celach spekulacyjnych \u2013 od strony ekonomicznej zawarte transakcje maj\u0105 charakter zabezpieczaj\u0105cy przed okre\u015blonym ryzykiem.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wne rodzaje ryzyka wynikaj\u0105cego z instrument\u00f3w finansowych Grupy obejmuj\u0105 ryzyko stopy procentowej, ryzyko walutowe, ryzyko kredytowe oraz zwi\u0105zane z p\u0142ynno\u015bci\u0105. S\u0105 one na bie\u017c\u0105co monitorowane i\u00a0w\u00a0zale\u017cno\u015bci od sytuacji podejmowane s\u0105 adekwatne decyzje w zakresie post\u0119powania z\u00a0nimi. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sposoby zarz\u0105dzania ka\u017cdym z tych rodzaj\u00f3w ryzyka zosta\u0142y w\u00a0skr\u00f3cie om\u00f3wione poni\u017cej. Przy omawianiu kluczowych ryzyk zamieszczono analiz\u0119 wra\u017cliwo\u015bci na zmian\u0119 parametr\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1517303328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1171344419_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191193263_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nieprzewidywalno\u015b\u0107 poziomu st\u00f3p procentowych w przysz\u0142o\u015bci powoduje ryzyko niekorzystnej zmiany wyniku finansowego poprzez sw\u00f3j negatywny wp\u0142yw na przychody i koszty finansowe. Zarz\u0105dzanie ryzykiem stopy procentowej koncentruje si\u0119 na zminimalizowaniu waha\u0144 przep\u0142yw\u00f3w odsetkowych z tytu\u0142u aktyw\u00f3w oraz zobowi\u0105za\u0144 finansowych oprocentowanych zmienn\u0105 stop\u0105 procentow\u0105. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Charakter ekspozycji Grupy na ryzyko zmiany st\u00f3p procentowych implikuje, \u017ce wraz ze wzrostem/spadkiem bazowych st\u00f3p procentowych skonsolidowany wynik finansowy Grupy pogarsza si\u0119/poprawia si\u0119. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nara\u017cenie na ryzyko wywo\u0142ane zmianami st\u00f3p procentowych dotyczy przede wszystkim zobowi\u0105za\u0144 finansowych Grupy, w\u00a0znacznie mniejszym stopniu nale\u017cno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posi\u0142kuje si\u0119 finansowaniem zewn\u0119trznym w postaci: kredyt\u00f3w\u00a0z\u0142otowych, walutowych oraz leasingu.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa korzysta z finansowania o\u00a0oprocentowaniu zmiennym. Kredyty bankowe (r\u00f3wnie\u017c te d\u0142ugoterminowe) maj\u0105 oprocentowanie zmienne, oparte o stopy % depozyt\u00f3w z\u0142otowych b\u0105d\u017a walutowych oraz sta\u0142\u0105 mar\u017c\u0119 banku w okresie obowi\u0105zywania umowy. </span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem ograniczenia wp\u0142ywu ryzyka st\u00f3p procentowych na skonsolidowane wyniki finansowe, w jednostce dominuj\u0105cej:</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000400\">1.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 4 marca 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 10 000\u00a0000 PLN na okres od 2020-03-04 do 2026-03-26 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 1,48%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 13%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">2.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 7 kwietnia 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 5 000\u00a0000 PLN na okres od 2020-04-07 do 2025-04-07 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 0,96%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 7%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">3.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 5 grudnia 2022 r zosta\u0142a zawarta transakcja IRS w walucie EUR i w nominale 1 000\u00a0000 EUR na okres od 2022-12-05 do 2025-15-05 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 2,79%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 73%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 EURIBOR, </span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych transakcji zamiany st\u00f3p procentowych jest oszacowana na kwot\u0119 \u0142\u0105cznie: 2 008 tys. z\u0142 (zysk) wg modelu wyceny zastosowanej przez </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">bank, w kt\u00f3rym te transakcje zawarto.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej \u2013 wra\u017cliwo\u015b\u0107 na zmiany</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W Grupie wyst\u0119puje ryzyko stopy procentowej g\u0142\u00f3wnie w zwi\u0105zku z korzystaniem z kredyt\u00f3w bankowych i leasing\u00f3w w\u00a0PLN i EUR, kt\u00f3rych oprocentowanie jest oprocentowaniem zmiennym \u2013 opartym o\u00a0WIBOR 1M lub EURIBOR 1M</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">i sta\u0142\u0105 w okresie kredytowania mar\u017c\u0119 bank\u00f3w kredytuj\u0105cych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017csza tabela przedstawia wra\u017cliwo\u015b\u0107 skonsolidowanego wyniku finansowego Grupy na mo\u017cliwe zmiany st\u00f3p procentowych przy za\u0142o\u017ceniu niezmienno\u015bci innych czynnik\u00f3w.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk97636472\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rok 2022 przyni\u00f3s\u0142 znaczny wzrost krzywej oczekiwa\u0144 co do warto\u015bci przysz\u0142ej stopy procentowej poparty kolejnymi podwy\u017ckami w poszczeg\u00f3lnych miesi\u0105cach. Na dzie\u0144 sporz\u0105dzenia skonsolidowanego sprawozdania finansowego oczekiwania co do  maksymalnej stopy procentowej w bie\u017c\u0105cym cyklu podwy\u017cek oscyluj\u0105 wok\u00f3\u0142 6,75 punkt\u00f3w procentowych (na dzie\u0144 bilansowy stopa procentowa wynosi\u0142a 6,93 punkt\u00f3w procentowych), a  ostatnia podwy\u017ck\u0105 st\u00f3p procentowych w Polsce mia\u0142a miejsce we wrze\u015bniu 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tym niemniej w celu przeprowadzenia analizy wra\u017cliwo\u015bci na zmian\u0119 st\u00f3p procentowych na dzie\u0144 31.12.2022r., przyj\u0119to zmian\u0119 poziomu st\u00f3p procentowych -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i\u00a0mo\u017cliw\u0105 do zwielokrotnienia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie dotycz\u0105ce kredyt\u00f3w i leasing\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001651\"></td><td class=\"pt-001652\"></td><td class=\"pt-001653\"></td></tr><tr class=\"pt-001654\"><td class=\"pt-001655\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106770\"></a><a class=\"pt-000114\" id=\"_Hlk132217780\"></a><a class=\"pt-000114\" id=\"_Hlk130990315\"></a><span class=\"pt-000111\"></span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142</span></p></td><td class=\"pt-001656\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022 r.</span></p></td><td class=\"pt-001657\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021 r.</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106633\"></a><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tyt. kredyt\u00f3w i leasing\u00f3w  </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">80 923</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">34 140</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Szacowana zmiana st\u00f3p procentowych </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wzrost/spadek koszt\u00f3w finansowych spowodowany wzrostem/spadkiem st\u00f3p procentowych = wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">809</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">341</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatek dochodowy</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">154</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">65</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk32999847\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u0141\u0105czne koszty finansowe zwi\u0105zane z korzystaniem z kredyt\u00f3w, leasing\u00f3w i po\u017cyczek w 2022 roku wynios\u0142y 4 345 tys. z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby w trakcie 2022 roku poziom st\u00f3p procentowych w Polsce by\u0142 wy\u017cszy lub ni\u017cszy od obowi\u0105zuj\u0105cego o\u00a0ka\u017cdy\u00a01\u00a0punkt procentowy w\u00f3wczas skonsolidowany wynik finansowy netto Grupy by\u0142by wy\u017cszy lub ni\u017cszy o 655 tys. z\u0142 z tytu\u0142u wy\u017cszych lub ni\u017cszych odsetek od zaci\u0105gni\u0119tych kredyt\u00f3w bankowych i leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednocze\u015bnie z uwagi na posiadane transakcje IRS wra\u017cliwo\u015b\u0107 na zmiany st\u00f3p procentowych zosta\u0142a zredukowana  </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">o prawie 24% do 495 tys. z\u0142 (wynik netto okresu) w przypadku szacowanej zmiany stopy procentowej o 1%). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko walutowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nara\u017cona jest na ryzyko walutowe z tytu\u0142u zawieranych transakcji kupna materia\u0142\u00f3w (w mniejszym zakresie us\u0142ug) oraz sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz kredytu w EUR. Ryzyko takie powstaje w\u00a0wyniku dokonywania przez jednostki w Grupie transakcji w\u00a0walutach innych ni\u017c ich waluta wyceny. Ponad 90% zawartych w Grupie transakcji sprzeda\u017cy wyra\u017conych jest w\u00a0walutach innych ni\u017c waluta sprawozdawcza (lub powi\u0105zana jest z\u00a0kursem waluty innej ni\u017c sprawozdawcza \u2013sprzeda\u017c denominowana wg kursu waluty innej ni\u017c PLN). Analogicznie ok 50% koszt\u00f3w wyra\u017conych jest w walutach innych ni\u017c waluta sprawozdawcza.</span></p><p class=\"pt-Normalny-001661\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku przep\u0142yw\u00f3w walutowych inkasowanych i\u00a0wydatkowanych w walutach obcych mamy do czynienia zar\u00f3wno z ryzykiem transakcyjnym jak i przeliczeniowym (stosowanie termin\u00f3w odroczonych p\u0142atno\u015bci w stosunku do daty dostawy/faktury). W przypadku przep\u0142yw\u00f3w denominowanych w walutach obcych i\u00a0inkasowanych/wydatkowanych w PLN wyst\u0119puj\u0105ce ryzyko zale\u017cy od przyjmowanej daty przeliczenia na z\u0142oty i o ile jest to data wystawienia faktury i wysy\u0142ki, pozostaje wy\u0142\u0105cznie ryzyko ekonomiczne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-001662\">\u00a0</span></p><p class=\"pt-Normalny-001663\"><span class=\"pt-Domylnaczcionkaakapitu-001664\">Ryzyko walutowe \u2013wra\u017cliwo\u015b\u0107 na zmiany </span></p><h5 class=\"pt-Nagwek5-001665\"><a class=\"pt-000114\" id=\"_Hlk97636780\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmian\u0119 kursu walut na dzie\u0144 31.12.2022r. przyj\u0119to zmian\u0119 na poziomie -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i mo\u017cliw\u0105 do zwielokrotnienia).</span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-000033\"></span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmiany kurs\u00f3w walut na dzie\u0144 31.12.2022r skorzystano z tabeli kurs\u00f3w </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">  (EUR/PLN 4,6899, USD/PLN 4,4018, GBP/PLN 5,2957)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><a class=\"pt-000114\" id=\"_Hlk129341678\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r.</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001667\"></td><td class=\"pt-001668\"></td><td class=\"pt-001668\"></td><td class=\"pt-001669\"></td><td class=\"pt-001670\"></td></tr><tr><td class=\"pt-001671\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozycja</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">wg walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022 (w tys. PLN)</span></p></td><td class=\"pt-001673\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001674\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Nale\u017cno\u015bci handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 836</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 749</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">367</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 353</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 769</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">368</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        GBP</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e nale\u017cno\u015bci</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0                       EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania kredytowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 367</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 279</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 760</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 084</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 378</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">224</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  GBP</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">581</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 744</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne i lokaty</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">458</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 146</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 451</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 388</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu </span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">256</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby na dzie\u0144 31.12.2022 r. kurs g\u0142\u00f3wnych walut tj. EUR, USD i pozosta\u0142ych walut (pomimo ich znikomego udzia\u0142u) by\u0142 wy\u017cszy lub ni\u017cszy o ka\u017cdy\u00a01%, w\u00f3wczas skonsolidowany wynik netto by\u0142by wy\u017cszy lub ni\u017cszy o 207 tys. z\u0142 - w wyniku ujemnych lub dodatnich r\u00f3\u017cnic kursowych wynikaj\u0105cych z\u00a0przeliczenia nale\u017cno\u015bci, \u015brodk\u00f3w pieni\u0119\u017cnych zgromadzonych na rachunkach bankowych i zobowi\u0105za\u0144 handlowych.</span></p><p class=\"pt-000Normal-000699\"><a class=\"pt-000114\" id=\"_Hlk130882727\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca okresowo notuje wysokie stany \u015brodk\u00f3w pieni\u0119\u017cnych, \u015brodki pieni\u0119\u017cne w PLN i EUR zmniejszaj\u0105 zad\u0142u\u017cenie kredyt\u00f3w bie\u017c\u0105cych, pozosta\u0142e \u015brodki w EUR oraz \u015brodki w USD nie s\u0105 lokowane z uwagi na stosunkowo niskie oprocentowanie lub brak mo\u017cliwo\u015b\u0107 zawierania lokat w danej walucie w niekt\u00f3rych bankach. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu ograniczenia ryzyka waha\u0144 kurs\u00f3w walutowych, w rozliczeniach walutowych zwi\u0105zanych ze sprzeda\u017c\u0105 eksportow\u0105 i\u00a0zakupami z\u00a0importu, w jednostce dominuj\u0105cej w du\u017cej mierze wykorzystuje si\u0119 naturalny hedging, zmierzaj\u0105cy do r\u00f3wnowa\u017cenia przep\u0142yw\u00f3w. Realizowana w jednostce dominuj\u0105cej Polityka Zarz\u0105dzania Ryzykiem w\u00a0czasie kr\u00f3tkoterminowej i daj\u0105cej si\u0119 ustali\u0107 nier\u00f3wnowagi w\u00a0przep\u0142ywach walutowych zezwala na wykorzystywanie terminowych instrument\u00f3w pochodnych do zabezpieczania przysz\u0142ych przep\u0142yw\u00f3w pieni\u0119\u017cnych. Jednostka dominuj\u0105ca jest stron\u0105 walutowych kontrakt\u00f3w typu forward. Nabyte instrumenty s\u0105 denominowane w\u00a0 EUR.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca ka\u017cdorazowo negocjuje warunki zawieranych terminowych instrument\u00f3w pochodnych zabezpieczaj\u0105cych z bankiem w taki spos\u00f3b, by odpowiada\u0142y one warunkom zabezpieczanej pozycji (w zakresie wolumenu ekspozycji oraz przewidywanych termin\u00f3w zapadalno\u015bci) i zapewnia\u0142y dzi\u0119ki temu maksymaln\u0105 skuteczno\u015b\u0107 zabezpieczenia. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31 grudnia 2022 roku jednostka dominuj\u0105ca zabezpieczy\u0142a cz\u0119\u015b\u0107 transakcji sprzeda\u017cy w walucie lub denominowanych wg kursu\u00a0walut obcych z tytu\u0142u, kt\u00f3rych na dzie\u0144 bilansowy istnia\u0142y uprawdopodobnione przysz\u0142e nale\u017cno\u015bci i\u00a0zobowi\u0105zania dla 2022 roku. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Poni\u017cej specyfikacja otwartych pozycji walutowych przez jednostk\u0119 dominuj\u0105c\u0105 na 31.12.2022r. \u2013 wg Bank\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001688\"></td><td class=\"pt-001689\"></td><td class=\"pt-001690\"></td><td class=\"pt-001691\"></td><td class=\"pt-001692\"></td><td class=\"pt-001693\"></td><td class=\"pt-000967\"></td></tr><tr class=\"pt-000287\"><td class=\"pt-001694\" colspan=\"7\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td></tr><tr class=\"pt-001695\"><td class=\"pt-001696\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BANK</span></p></td><td class=\"pt-001697\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WALUTA</span></p></td><td class=\"pt-001698\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">TRANSAKCJA</span></p></td><td class=\"pt-001699\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WOLUMEN</span></p></td><td class=\"pt-001700\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs terminowy</span></p></td><td class=\"pt-001701\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001702\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data transakcji</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8550</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8760</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.04</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8655</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8345</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8578</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-22</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.05</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8462</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pekao</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-07-05</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-06-30</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.06</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2270</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2377</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.12</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,2324</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001709\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001710\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001711\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td><td class=\"pt-001712\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3\u00a0500 000</span></p></td><td class=\"pt-001713\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,9939</span></p></td><td class=\"pt-001714\" colspan=\"2\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych walutowych transakcji terminowych w \u0142\u0105cznym wolumenie</span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">3 500\u00a0tys. EUR jest oszacowana na kwot\u0119 \u0142\u0105cznie: </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">532 tys. z\u0142 (zysk) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wg modelu wyceny zastosowanej przez banki, w\u00a0kt\u00f3rych te transakcje zawarto. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017cej zamieszczono analiz\u0119 wra\u017cliwo\u015bci na zmiany poziomu kurs\u00f3w walut w odniesieniu do ekspozycji walutowej jednostki dominuj\u0105cej w zakresie otwartej pozycji walutowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Dla potrzeb analizy przyj\u0119to pogl\u0105dowo za\u0142o\u017cenie, \u017ce wzrost/spadek kurs\u00f3w wyniesie 1%, pomimo \u017ce rzeczywisty zakres waha\u0144 kurs\u00f3w w ci\u0105gu roku by\u0142 wi\u0119kszy .</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">wzrostu kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (Tabela nr 252/A/NBP/2022 z dnia 2022-12-30), </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,7368</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r. /wzrost kurs\u00f3w/:</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001719\"></td><td class=\"pt-001720\"></td><td class=\"pt-001721\"></td><td class=\"pt-001722\"></td><td class=\"pt-001723\"></td></tr><tr><td class=\"pt-001724\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001725\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN)</span></p></td><td class=\"pt-001727\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001728\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Forwardy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001733\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr><td class=\"pt-001734\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001737\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> 3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001739\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001740\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+164</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">+164</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">     31</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr></table></div><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">spadku kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (</span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Tabela nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-001716\">)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,6430</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022r. /spadek kurs\u00f3w/:</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001742\"></td><td class=\"pt-001743\"></td><td class=\"pt-001743\"></td><td class=\"pt-001744\"></td><td class=\"pt-001745\"></td></tr><tr><td class=\"pt-001746\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022  (w tys. PLN)</span></p></td><td class=\"pt-001747\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001748\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. Pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001749\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Forwardy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001751\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001752\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001753\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001754\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001755\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -31</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr></table></div><p class=\"pt-000Normal-001757\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku zmiany kursu o 1% skonsolidowany wynik finansowy netto okresu pogarsza/poprawia si\u0119 o 133 tys. PLN</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__512175609_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko kredytowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jest to ryzyko straty z powodu niesp\u0142acania zobowi\u0105za\u0144 klient\u00f3w b\u0105d\u017a zdarzenia polegaj\u0105ce na pogorszeniu sytuacji finansowej odbiorc\u00f3w, co prowadzi do zaprzestania obs\u0142ugi wierzytelno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym elementem zarz\u0105dzania ryzykiem kredytowym jest d\u0105\u017cenie do zawierania transakcji z kontrahentami o\u00a0potwierdzonej wiarygodno\u015bci. Potencjalni odbiorcy poddawani s\u0105 przez Grup\u0119 weryfikacji i ocenie zdolno\u015bci kredytowej przed przydzieleniem im wewn\u0119trznego limitu kupieckiego.\u00a0 Grupa zawiera transakcje wy\u0142\u0105cznie z\u00a0renomowanymi firmami o dobrej zdolno\u015bci kredytowej. Ponadto, dzi\u0119ki aktywnemu monitorowaniu stan\u00f3w nale\u017cno\u015bci, nara\u017cenie Grupy na ryzyko kredytowe zwi\u0105zane z tymi aktywami nie jest znaczne. Dodatkowo jednostka  dominuj\u0105ca korzysta z\u00a0bankowych instrument\u00f3w finansowania handlu (akredytywy, inkasa, gwarancje) podnosz\u0105cych bezpiecze\u0144stwo transakcji.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci i innych aktyw\u00f3w finansowych Grupy, takich jak \u015brodki pieni\u0119\u017cne i ich ekwiwalenty oraz niekt\u00f3re instrumenty pochodne, ryzyko kredytowe Grupy powstaje w wyniku niemo\u017cno\u015bci dokonania zap\u0142aty przez drug\u0105 stron\u0119 umowy, a\u00a0maksymalna ekspozycja na to ryzyko ujawniona zosta\u0142a w\u00a0notach 18 i 19.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa nie prowadzi\u0142a negocjacji  oraz nie dokonywa\u0142a ustale\u0144, kt\u00f3re skutkowa\u0142yby znacz\u0105cym wzrostem ryzyka kredytowego, w wyniku kt\u00f3rych istotnym zmianom uleg\u0142yby terminy p\u0142atno\u015bci oraz w inny spos\u00f3b zmodyfikowane by\u0142yby oczekiwane przep\u0142ywy z posiadanych nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz aktyw\u00f3w z tytu\u0142u umowy. W Grupie nie wyst\u0119puj\u0105 istotne koncentracje ryzyka.</span><a class=\"pt-000114\" id=\"XBRLBlock__512175609_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__872222889_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko zwi\u0105zane z p\u0142ynno\u015bci\u0105</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ryzyko p\u0142ynno\u015bci jest to zagro\u017cenie przedsi\u0119biorstwa utrat\u0105 zdolno\u015bci do realizacji bie\u017c\u0105cych zobowi\u0105za\u0144 p\u0142atniczych. Grupa monitoruje ryzyko braku funduszy przy pomocy narz\u0119dzia okresowego planowania p\u0142ynno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Plan p\u0142ynno\u015bci finansowej </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">uwzgl\u0119dnia terminy wymagalno\u015bci/zapadalno\u015bci zar\u00f3wno inwestycji jak i\u00a0aktyw\u00f3w finansowych (np. konta nale\u017cno\u015bci, pozosta\u0142ych aktyw\u00f3w finansowych) oraz prognozowane przep\u0142ywy pieni\u0119\u017cne z\u00a0dzia\u0142alno\u015bci operacyjnej, umo\u017cliwia podj\u0119cie dzia\u0142a\u0144 zmierzaj\u0105cych do dopasowania termin\u00f3w przysz\u0142ych wp\u0142yw\u00f3w i\u00a0wydatk\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jego podstaw\u0105 jest dok\u0142adna i rzetelna </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunkowo\u015b\u0107</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> uwzgl\u0119dniaj\u0105ca wszystkie wp\u0142ywy i wydatki, ich wielko\u015b\u0107 oraz terminy p\u0142atno\u015bci.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem Grupy jest utrzymanie r\u00f3wnowagi pomi\u0119dzy ci\u0105g\u0142o\u015bci\u0105 a elastyczno\u015bci\u0105 finansowania, poprzez korzystanie z\u00a0rozmaitych \u017ar\u00f3de\u0142 finansowania, takich jak kredyty w rachunku bie\u017c\u0105cym, kredyty bankowe, faktoring, umowy leasingu finansowego oraz umowy dzier\u017cawy z opcj\u0105 zakupu. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001758\"></td><td class=\"pt-001759\"></td><td class=\"pt-001760\"></td><td class=\"pt-001761\"></td><td class=\"pt-001762\"></td><td class=\"pt-001763\"></td><td class=\"pt-001764\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001765\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk61598641\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001766\" colspan=\"5\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Zobowi\u0105zania wymagalne w okresie </span></p></td></tr><tr class=\"pt-000482\"><td class=\"pt-001767\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Struktura wiekowa zobowi\u0105za\u0144 finansowych</span></p></td><td class=\"pt-001768\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Suma zobowi\u0105za\u0144 </span></p></td><td class=\"pt-001769\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> do 30 dni </span></p></td><td class=\"pt-001770\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 31 do 90 dni </span></p></td><td class=\"pt-001771\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 91 do 180 dni </span></p></td><td class=\"pt-001772\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 181 do 360 dni </span></p></td><td class=\"pt-001773\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> powy\u017cej 361 (patrz nota poni\u017cej) </span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i faktoring</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84 154</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">486</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 488</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 765</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 518</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">43</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">103</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">168</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania (bez zobowi\u0105za\u0144 bud\u017cetowych)</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 155</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 268</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20 870</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16 </span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">164 283</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 58 797</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 434</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 884</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 687</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001782\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001783\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001784\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001785\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001786\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001787\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001788\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001789\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001790\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001791\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001792\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001793\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001794\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001795\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania\u00a0wymagalne powy\u017cej 361 dni</span></p></td><td class=\"pt-001797\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 1\u20132 lat </span></p></td><td class=\"pt-001798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2-3 lat</span></p></td><td class=\"pt-001799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 3-4 lat </span></p></td><td class=\"pt-001800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 4-5 lat </span></p></td><td class=\"pt-001801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> &gt;5 lat </span></p></td><td class=\"pt-001802\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Og\u00f3\u0142em </span></p></td></tr><tr class=\"pt-000651\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i po\u017cyczki</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 533</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 745</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 648</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 286</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">241</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">167</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">48</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 774</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 912</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 334</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr></table></div><p class=\"pt-000Normal-001803\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001804\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Grupa nie stosuje rachunkowo\u015bci zabezpiecze\u0144.</span><a class=\"pt-000114\" id=\"XBRLBlock__872222889_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_end\"></a></p><span class=\"pt-000006\" id=\"_Toc132624027\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 40: INFORMACJA O INSTRUMENTACH FINANSOWYCH</span><a class=\"pt-000114\" id=\"XBRLBlock__294015005_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__528605418_end\"></a><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc182633304\"></span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__335251258_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci godziwe poszczeg\u00f3lnych klas instrument\u00f3w finansowych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 instrument\u00f3w finansowych, dla kt\u00f3rych nie istnieje aktywny rynek wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wyborze odpowiednich metod i za\u0142o\u017ce\u0144 Grupa kieruje si\u0119 profesjonalnym os\u0105dem. </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do g\u0142\u00f3wnych instrument\u00f3w finansowych, kt\u00f3re wyst\u0119puj\u0105 w Grupie na 31.12.2022 r. nale\u017c\u0105:</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) instrumenty pochodne, tj. terminowe transakcje walutowe typu forward oraz transakcje IRS, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) nale\u017cno\u015bci tj. nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e nale\u017cno\u015bci, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) d\u0142ugoterminowe aktywa finansowe tj. udzia\u0142y i akcje w jednostkach pozosta\u0142ych (innych ni\u017c podporz\u0105dkowane),</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zobowi\u0105zania finansowe, tj. zobowi\u0105zania z tyt. kredyt\u00f3w bankowych, zobowi\u0105zania z tyt. dostaw i us\u0142ug i\u00a0pozosta\u0142e zobowi\u0105zania finansowe.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozycje d\u0142ugoterminowych aktyw\u00f3w i zobowi\u0105za\u0144 finansowych zaklasyfikowanych do instrument\u00f3w finansowych (innych ni\u017c instrumenty pochodne) wyceniane s\u0105 na dzie\u0144 bilansowy metod\u0105 zamortyzowanego kosztu z\u00a0uwzgl\u0119dnieniem efektywnej stopy procentowej lub metod\u0105 dyskonta do warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pochodne instrumenty finansowe otwarte na dzie\u0144 bilansowy wyceniane s\u0105 w warto\u015bci godziwej w oparciu o\u00a0profesjonalne metody wyceny stosowane przez Banki, w kt\u00f3rych zawarto takie transakcje.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_end\"></a></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017csza tabela przedstawia por\u00f3wnanie warto\u015bci bilansowych i warto\u015bci godziwych wszystkich instrument\u00f3w finansowych Grupy, w podziale na poszczeg\u00f3lne klasy i kategorie aktyw\u00f3w i\u00a0zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci godziwe poszczeg\u00f3lnych kategorii instrument\u00f3w finansowych</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001806\"></td><td class=\"pt-001807\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-001808\"></td></tr><tr class=\"pt-001809\"><td class=\"pt-001810\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">AKTYWA FINANSOWE</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa  31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa  31.12.2021</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa  31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa  31.12.2021</span></p></td><td class=\"pt-001812\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kategoria instrument\u00f3w finansowych </span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001813\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Udzia\u0142y i akcje, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - udzia\u0142y i akcje d\u0142ugoterminowe (inne, ni\u017c udzia\u0142y i akcje w jednostkach podporz\u0105dkowanych)</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-001819\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-001360\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci (bez nale\u017cno\u015bci bud\u017cetowych),  w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 266</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 266</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nale\u017cno\u015bci kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76 266</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76 266</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-001821\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e aktywa finansowe, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - pochodne instrumenty finansowe kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - pochodne instrumenty finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001822\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 702</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 748</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 702</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 748</span></p></td><td class=\"pt-001824\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001806\"></td><td class=\"pt-001807\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-001808\"></td></tr><tr class=\"pt-001809\"><td class=\"pt-001810\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">ZOBOWI\u0104ZANIA FINANSOWE</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa 31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa 31.12.2021</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa 31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa 31.12.2021</span></p></td><td class=\"pt-001825\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kategoria instrument\u00f3w finansowych</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001813\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty bankowe i po\u017cyczki</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  kredyty bankowe i po\u017cyczki d\u0142ugoterminowe </span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 914</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 914</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  kredyty bankowe i po\u017cyczki kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 465</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 465</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u leasingu,  w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 482</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 482</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zobowi\u0105zania z tytu\u0142u leasingu  d\u0142ugoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">804</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">804</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zobowi\u0105zania z tytu\u0142u leasingu kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania (bez zobowi\u0105za\u0144 bud\u017cetowych), w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - zobowi\u0105zania kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- pochodne instrumenty finansowe kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr></table></div><p class=\"pt-000Normal-001116\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Hierarchia warto\u015bci godziwej</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 r. Grupa utrzymywa\u0142a instrumenty finansowe wykazywane w warto\u015bci godziwej w\u00a0skonsolidowanym sprawozdaniu z sytuacji finansowej. Grupa stosuje poni\u017csz\u0105 hierarchi\u0119 dla okre\u015blania i\u00a0wykazywania warto\u015bci godziwej instrument\u00f3w finansowych wed\u0142ug metody wyceny:</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 1 - ceny notowane (nieskorygowane) na aktywnym rynku dla identycznych aktyw\u00f3w oraz zobowi\u0105za\u0144</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 2 - pozosta\u0142e metody, dla kt\u00f3rych po\u015brednio b\u0105d\u017a bezpo\u015brednio s\u0105 uwzgl\u0119dniane wszystkie czynniki maj\u0105ce istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 3 - metody oparte na czynnikach maj\u0105cych istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105, kt\u00f3re nie s\u0105 oparte na mo\u017cliwych do zaobserwowania danych rynkowych.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom hierarchii warto\u015bci godziwej, do kt\u00f3rego nast\u0119puje klasyfikacja wyceny warto\u015bci godziwej, ustala si\u0119 na podstawie danych wej\u015bciowych najni\u017cszego poziomu, kt\u00f3re s\u0105 istotne dla ca\u0142o\u015bci pomiaru warto\u015bci godziwej. W tym celu istotno\u015b\u0107 danych wej\u015bciowych do wyceny ocenia si\u0119 poprzez odniesienie do ca\u0142o\u015bci wyceny warto\u015bci godziwej. Je\u017celi przy wycenie warto\u015bci godziwej wykorzystuje si\u0119 obserwowalne dane wej\u015bciowe, kt\u00f3re wymagaj\u0105 istotnych korekt na podstawie danych nieobserwowalnych, wycena taka ma charakter wyceny zaliczanej do Poziomu 3. Ocena tego, czy okre\u015blone dane wej\u015bciowe przyj\u0119te do wyceny maj\u0105 istotne znaczenie dla ca\u0142o\u015bci wyceny warto\u015bci godziwej wymaga os\u0105du uwzgl\u0119dniaj\u0105cego czynniki specyficzne dla danego sk\u0142adnika aktyw\u00f3w lub zobowi\u0105za\u0144.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie zako\u0144czonym 31.12.2022 r. nie mia\u0142y miejsce przesuni\u0119cia mi\u0119dzy poziomami 1 i 2 hierarchii warto\u015bci godziwej, ani te\u017c \u017caden z instrument\u00f3w nie zosta\u0142 przesuni\u0119ty z/ do poziomu 3 hierarchii warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-001830\"><td class=\"pt-001831\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001832\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001833\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001834\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 3</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e aktywa finansowe - Kontrakty Forward/IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 539</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 541</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-001838\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001839\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001840\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001841\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe</span></p></td><td class=\"pt-001842\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-001843\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000108\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__335251258_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc164743765\"></span><span class=\"pt-000006\" id=\"_Toc164837927\"></span><span class=\"pt-000006\" id=\"_Toc182633307\"></span><span class=\"pt-000006\" id=\"_Toc313459829\"></span><span class=\"pt-000006\" id=\"_Toc351016206\"></span><span class=\"pt-000006\" id=\"_Toc380755718\"></span><span class=\"pt-000006\" id=\"_Toc444000973\"></span><span class=\"pt-000006\" id=\"_Toc506472339\"></span><span class=\"pt-000006\" id=\"_Toc507583357\"></span><span class=\"pt-000006\" id=\"_Toc3460792\"></span><span class=\"pt-000006\" id=\"_Toc132624028\"></span><a class=\"pt-000114\" id=\"XBRLBlock__479775138_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_787853851_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 41: ZARZ\u0104DZANIE KAPITA\u0141EM</span></h2><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wnym celem zarz\u0105dzania kapita\u0142em Grupy jest utrzymanie dobrego ratingu kredytowego i\u00a0bezpiecznych wska\u017anik\u00f3w kapita\u0142owych, kt\u00f3re wspiera\u0142yby dzia\u0142alno\u015b\u0107 operacyjn\u0105 Grupy i\u00a0zwi\u0119ksza\u0142y warto\u015b\u0107 dla jej akcjonariuszy. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki w Grupie zarz\u0105dzaj\u0105 struktur\u0105 kapita\u0142ow\u0105 i w wyniku zmian warunk\u00f3w ekonomicznych wprowadzaj\u0105 do niej zmiany. W roku zako\u0144czonym dnia 31 grudnia 2022 roku i 31 grudnia 2021 roku nie wprowadzono \u017cadnych zmian do cel\u00f3w, zasad i\u00a0proces\u00f3w obowi\u0105zuj\u0105cych w tym obszarze. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa monitoruje stan kapita\u0142\u00f3w stosuj\u0105c wska\u017anik d\u017awigni, kt\u00f3ry jest liczony jako stosunek zad\u0142u\u017cenia netto do sumy kapita\u0142\u00f3w powi\u0119kszonych o zad\u0142u\u017cenie netto. Przyjmuje si\u0119, \u017ce wska\u017anik ten powinien mie\u015bci\u0107  si\u0119 w przedziale 20% - 40%. Do zad\u0142u\u017cenia netto Grupa wlicza oprocentowane kredyty i po\u017cyczki, zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i inne zobowi\u0105zania finansowe, pomniejszone o \u015brodki pieni\u0119\u017cne i ekwiwalenty \u015brodk\u00f3w pieni\u0119\u017cnych. Kapita\u0142 obejmuje zamienne akcje uprzywilejowane, kapita\u0142 w\u0142asny nale\u017cny akcjonariuszom jednostki dominuj\u0105cej pomniejszony o\u00a0kapita\u0142y rezerwowe z\u00a0tytu\u0142u niezrealizowanych zysk\u00f3w netto.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001844\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001845\"></td><td class=\"pt-001383\"></td><td class=\"pt-001383\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001846\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Oprocentowane kredyty i po\u017cyczki</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 948</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 604</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 803</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe  /instrumenty pochodne/</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">975</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 482</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Minus \u015brodki pieni\u0119\u017cne i ich ekwiwalenty</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 702</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 748</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zad\u0142u\u017cenie netto</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">167 825</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">86 334</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001849\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001850\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">376 940</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">336 340</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 razem</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">376 940</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">336 340</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 i zad\u0142u\u017cenie netto</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">544 765</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">422 674</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wska\u017anik d\u017awigni</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31%</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">20%</span></p></td></tr></table></div><p class=\"pt-000Normal-001844\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001844\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001851\"><span class=\"pt-000683\">\u00a0</span></p><p class=\"pt-000Normal-001757\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__479775138_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_787853851_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc182633288\"></span><span class=\"pt-000006\" id=\"_Toc313459831\"></span><span class=\"pt-000006\" id=\"_Toc351016207\"></span><span class=\"pt-000006\" id=\"_Toc380755719\"></span><span class=\"pt-000006\" id=\"_Toc444000974\"></span><span class=\"pt-000006\" id=\"_Toc506472340\"></span><span class=\"pt-000006\" id=\"_Toc132624029\"></span><a class=\"pt-000114\" id=\"XBRLBlock__139507125_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1516071596_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_225763499_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 42: INFORMACJE O PODMIOTACH POWI\u0104ZANYCH</span></h2><p class=\"pt-000Normal-001852\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabela prezentuj\u0105ca warto\u015b\u0107 transakcji pomi\u0119dzy jednostk\u0105 dominuj\u0105c\u0105 i jednostkami zale\u017cnymi wchodz\u0105cymi w sk\u0142ad Grupy Kapita\u0142owej za bie\u017c\u0105cy rok obrotowy, oraz warto\u015b\u0107 transakcji z pozosta\u0142ymi podmiotami powi\u0105zanymi kapita\u0142owo z jednostka dominuj\u0105c\u0105:</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001853\"></td><td class=\"pt-001854\"></td><td class=\"pt-001855\"></td><td class=\"pt-001855\"></td><td class=\"pt-001856\"></td><td class=\"pt-001857\"></td><td class=\"pt-000843\"></td></tr><tr class=\"pt-000327\"><td class=\"pt-001858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zak\u0142ady Magnezytowe Ropczyce S.A.</span></p></td><td class=\"pt-001859\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Sprzeda\u017c na rzecz podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zakupy od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001861\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci przeterminowane wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001862\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania wobec podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001863\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania przeterminowane wg stanu na 31.12.2022 r.</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki zale\u017cne:</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 002</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 206</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 445</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 762</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">732</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001874\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">602 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744 USD</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">251 USD</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001874\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">221 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74 EUR</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane - pozosta\u0142e:                                                                                            (akcjonariusze posiadaj\u0105cy znacz\u0105cy pakiet akcji - znacz\u0105cy akcjonariusze)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 569 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 334 EUR                          282 USD                </span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">395 EUR</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">166 EUR</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1475 EUR                         23 USD                </span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000066\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kluczowy personel w jednostkach zale\u017cnych:</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Konrad Szeliga - Wiceprezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Robert R\u0105pa\u0142a - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Cz\u0142onek Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Brian Stein- Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Holger Woltron - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Grzegorz Ubysz - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-000Normal-001876\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabela prezentuj\u0105ca warto\u015b\u0107 transakcji pomi\u0119dzy jednostk\u0105 dominuj\u0105c\u0105 i jednostkami zale\u017cnymi wchodz\u0105cymi w sk\u0142ad Grupy Kapita\u0142owej za poprzedni rok obrotowy, oraz warto\u015b\u0107 transakcji z pozosta\u0142ymi podmiotami powi\u0105zanymi kapita\u0142owo z jednostka dominuj\u0105c\u0105:</span></p><p class=\"pt-000Normal-001852\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001877\"></td><td class=\"pt-001878\"></td><td class=\"pt-001878\"></td><td class=\"pt-001855\"></td><td class=\"pt-001855\"></td><td class=\"pt-001857\"></td><td class=\"pt-000843\"></td></tr><tr class=\"pt-000327\"><td class=\"pt-001858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zak\u0142ady Magnezytowe Ropczyce S.A.</span></p></td><td class=\"pt-001879\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Sprzeda\u017c na rzecz podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zakupy od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci przeterminowane wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001862\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania wobec podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001863\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania przeterminowane wg stanu na 31.12.2021 r.</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki zale\u017cne:</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 002</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 502</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 542</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 833</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">517</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">129</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001880\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">295 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">294 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001880\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane - pozosta\u0142e:                                                                                            (akcjonariusze posiadaj\u0105cy znacz\u0105cy pakiet akcji - znacz\u0105cy akcjonariusze)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 262 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 218 EUR                          282 USD                </span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 212 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">572 EUR                          23 USD                </span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kluczowy personel  w jednostkach zale\u017cnych:</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Konrad Szeliga - Wiceprezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Robert R\u0105pa\u0142a - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Cz\u0142onek Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Brian Stein - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Holger Woltron - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Grzegorz Ubysz - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"></p><p class=\"pt-000Normal-001881\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e podmioty powi\u0105zane z jednostk\u0105 dominuj\u0105c\u0105 to cz\u0142onkowie organu zarz\u0105dzaj\u0105cego jednostki dominuj\u0105cej  (Zarz\u0105d ZMR S.A.) i Rady Nadzorczej ZMR SA , kt\u00f3rzy stanowi\u0105 kluczowy personel kierowniczy. Transakcjami zawartymi przez jednostk\u0119 dominuj\u0105c\u0105 z kluczowym personelem kierowniczym w 2022 i 2021 roku by\u0142y:</span></p><p class=\"pt-001882\"><span class=\"pt-000400\">1)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyp\u0142aty wynagrodze\u0144, dla kt\u00f3rych szczeg\u00f3\u0142owe informacje  </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zawarte zosta\u0142y w\u00a0punkcie 15.1. \u201eSPRAWOZDANIA Z\u00a0DZIA\u0141ALNO\u015aCI Grupy Kapita\u0142owej ZM \"ROPCZYCE\" ZA OKRES 01.01.2022- 31.12.2022\u201d,</span></p><p class=\"pt-001882\"><span class=\"pt-000400\">2)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">transakcje zakupu us\u0142ug doradztwa prawnego z Kancelarii prawno-podatkowej Natalia Duszkiewicz (podmiot powi\u0105zany osobowo ze Sp\u00f3\u0142k\u0105) - warto\u015b\u0107 zakupionych us\u0142ug za 2022 rok \u2013 0 tys. z\u0142 , a\u00a0odpowiednio za 2021 rok - 15 tys. z\u0142 (netto).</span><a class=\"pt-000114\" id=\"XBRLBlock__139507125_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1516071596_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_225763499_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1089662104_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749904096_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warunki transakcji z podmiotami powi\u0105zanymi</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Transakcje z podmiotami powi\u0105zanymi zawierane przez jednostk\u0119 dominuj\u0105c\u0105 i jednostki od niej zale\u017cne s\u0105 zawierane na warunkach rynkowych, a ich charakter i warunki wynikaj\u0105 z bie\u017c\u0105cej dzia\u0142alno\u015bci operacyjnej prowadzonej przez ZMR SA lub jednostk\u0119 od niej zale\u017cn\u0105.</span><a class=\"pt-000114\" id=\"XBRLBlock_1089662104_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749904096_end\"></a></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc182633294\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1117856836_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_389703753_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_739829830_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Po\u017cyczka udzielona cz\u0142onkowi Zarz\u0105du</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"> Sp\u00f3\u0142ki z Grupy Kapita\u0142owej</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000006\" id=\"_Toc182633295\">\u00a0</span><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym Sp\u00f3\u0142ki z Grupy Kapita\u0142owej nie udziela\u0142y po\u017cyczek Cz\u0142onkom Zarz\u0105d\u00f3w Sp\u00f3\u0142ek.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Inne transakcje z udzia\u0142em cz\u0142onk\u00f3w Zarz\u0105du</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"> Sp\u00f3\u0142ek z Grupy Kapita\u0142owej</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym Grupa nie realizowa\u0142a innych transakcji z udzia\u0142em Cz\u0142onk\u00f3w Zarz\u0105d\u00f3w Sp\u00f3\u0142ek z Grupy Kapita\u0142owej, poza transakcjami wy\u017cej wymienionymi. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 sporz\u0105dzenia sprawozdania finansowego w ramach istotnych transakcji emitenta z podmiotami powi\u0105zanymi nie istniej\u0105 nieuregulowane gwarancje, po\u017cyczki lub kredyty.</span><a class=\"pt-000114\" id=\"XBRLBlock__1117856836_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_389703753_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_739829830_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc411597684\"></span><span class=\"pt-000006\" id=\"_Toc441047437\"></span><span class=\"pt-000006\" id=\"_Toc506472343\"></span><span class=\"pt-000006\" id=\"_Toc507583360\"></span><span class=\"pt-000006\" id=\"_Toc3460795\"></span><span class=\"pt-000006\" id=\"_Toc132624030\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1082329557_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__351124428_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1264651407_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 43: POCZYNIONE ZOBOWI\u0104ZANIA DO DOKONANIA ZAKUPU RZECZOWYCH AKTYW\u00d3W TRWA\u0141YCH I\u00a0NAK\u0141AD\u00d3W NA PRACE ROZWOJOWE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">  WYNIKAJ\u0104CE Z REALIZOWANYCH PROJEKT\u00d3W</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W roku poprzedzaj\u0105cym okres sprawozdawczy jednostka dominuj\u0105ca </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zako\u0144czy\u0142a realizacj\u0119 projekt\u00f3w w\u00a0ramach Program\u00f3w Operacyjnych Inteligentny Rozw\u00f3j Dzia\u0142anie 2.1 \u201eRozbudowa Centrum Badawczo-Rozwojowego w\u00a0Zak\u0142adach Magnezytowych \u201eROPCZYCE\u201d S.A.\u201d oraz projektu z\u00a0Programu Operacyjnego Infrastruktura i \u015arodowisko Dzia\u0142anie 1.6. Promowanie wykorzystywania wysokosprawnej kogeneracji ciep\u0142a i energii elektrycznej w oparciu o\u00a0zapotrzebowanie na ciep\u0142o u\u017cytkowe Poddzia\u0142anie 1.6.1.\u0179r\u00f3d\u0142a wysokosprawnej kogeneracji pt.: \u201eBudowa wysokosprawnej kogeneracji z wykorzystaniem energii w Zak\u0142adach Magnezytowych \u201eROPCZYCE\u201d S.A.. Zawarcie um\u00f3w o\u00a0dofinansowanie z dotacji unijnych w Programie Operacyjnym Inteligentny Rozw\u00f3j oraz Infrastruktura i \u015arodowisko wymaga\u0142o wystawienia przez Zarz\u0105d ZMR S.A. weksli in blanco, jako wym\u00f3g formalny zabezpieczaj\u0105cy prawid\u0142owe wykorzystanie otrzymanych \u015brodk\u00f3w w zakresie realizacji projekt\u00f3w oraz w okresie ich trwa\u0142o\u015bci. Grupa z\u0142o\u017cy\u0142a w\u00a0 2021 roku dokumenty ko\u0144cz\u0105ce realizacj\u0119 wy\u017cej wymienionych projekt\u00f3w. Projekty te po rozliczeniu z\u00a0Instytucjami Wdra\u017caj\u0105cymi b\u0119d\u0105 przez 5 lat w okresie ich trwa\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W opinii jednostki dominuj\u0105cej\u00a0 nie wyst\u0119puj\u0105 zagro\u017cenia realizacji wska\u017anik\u00f3w projekt\u00f3w w okresach ich realizacji oraz trwa\u0142o\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1082329557_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__351124428_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1264651407_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459835\"></span><span class=\"pt-000006\" id=\"_Toc351016211\"></span><span class=\"pt-000006\" id=\"_Toc380755722\"></span><span class=\"pt-000006\" id=\"_Toc444000977\"></span><span class=\"pt-000006\" id=\"_Toc506472344\"></span><span class=\"pt-000006\" id=\"_Toc507583361\"></span><span class=\"pt-000006\" id=\"_Toc3460796\"></span><span class=\"pt-000006\" id=\"_Toc132624031\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2091629889_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_548336493_start\"></a><span class=\"pt-000006\" id=\"_Toc182633285\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 44: AKTYWOWANE KOSZTY FINANSOWANIA ZEWN\u0118TRZNEGO</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym nie wyst\u0105pi\u0142y koszty finansowania zewn\u0119trznego, kt\u00f3re mo\u017cna by\u0142oby w spos\u00f3b bezpo\u015bredni lub po\u015bredni przyporz\u0105dkowa\u0107 do takich sk\u0142adnik\u00f3w aktyw\u00f3w, kt\u00f3re spe\u0142nia\u0142yby definicj\u0119 dostosowywanych sk\u0142adnik\u00f3w aktyw\u00f3w /w ci\u0105gu znacznego czasu/ .</span><a class=\"pt-000114\" id=\"XBRLBlock_2091629889_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_548336493_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc506472345\"></span><span class=\"pt-000006\" id=\"_Toc507583362\"></span><span class=\"pt-000006\" id=\"_Toc3460797\"></span><span class=\"pt-000006\" id=\"_Toc132624032\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 45: INFORMACJE O ISTOTNYCH POST\u0118POWANIACH PODATKOWYCH, ADMINISTRACYJNYCH I S\u0104DOWYCH</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000006\" id=\"_Toc182633286\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe oraz inne obszary dzia\u0142alno\u015bci sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy i podlegaj\u0105ce regulacjom (na\u00a0przyk\u0142ad sprawy celne czy dewizowe) mog\u0105 by\u0107 przedmiotem kontroli organ\u00f3w administracyjnych, kt\u00f3re uprawnione s\u0105 do nak\u0142adania kar i sankcji. Brak odniesienia do utrwalonych regulacji prawnych w Polsce powoduje wyst\u0119powanie w\u00a0obowi\u0105zuj\u0105cych przepisach niejasno\u015bci i\u00a0niesp\u00f3jno\u015bci. Cz\u0119sto wyst\u0119puj\u0105ce r\u00f3\u017cnice w opiniach, co do interpretacji prawnej przepis\u00f3w podatkowych zar\u00f3wno wewn\u0105trz organ\u00f3w pa\u0144stwowych, jak i pomi\u0119dzy organami pa\u0144stwowymi i\u00a0przedsi\u0119biorstwami, powoduj\u0105 powstawanie obszar\u00f3w niepewno\u015bci i konflikt\u00f3w. Zjawiska te sprawiaj\u0105, \u017ce ryzyko podatkowe w Polsce jest znacz\u0105co wy\u017csze ni\u017c istniej\u0105ce zwykle w krajach o\u00a0bardziej rozwini\u0119tym systemie podatkowym.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe mog\u0105 by\u0107 przedmiotem kontroli przez okres pi\u0119ciu lat, pocz\u0105wszy od ko\u0144ca roku, w kt\u00f3rym nast\u0105pi\u0142a zap\u0142ata podatku. Ryzyko zwi\u0105zane z\u00a0ewentualnymi r\u00f3\u017cnicami w podej\u015bciu organ\u00f3w i podmiot\u00f3w, co do zastosowania niejednoznacznie i\u00a0niesp\u00f3jnie brzmi\u0105cych regulacji podatkowych w odniesieniu do kwalifikacji przychod\u00f3w i\u00a0koszt\u00f3w uzyskania przychod\u00f3w, jest wi\u0119c nieod\u0142\u0105cznym elementem dzia\u0142alno\u015bci gospodarczej, kt\u00f3ry mo\u017ce wywiera\u0107 wp\u0142yw na wyniki Grupy w kolejnych latach.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">I. POST\u0118POWANIA PODATKOWE I CELNE</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nie wyst\u0105pi\u0142y.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">II. POST\u0118POWANIA PROCESOWE I REJESTROWE</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-001885\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Opis tocz\u0105cych si\u0119 post\u0119powa\u0144 s\u0105dowych (procesowych i rejestrowych), w kt\u00f3rych jednostka dominuj\u0105ca lub jednostki zale\u017cne s\u0105 stron\u0105, a</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kt\u00f3re w przysz\u0142o\u015bci mog\u0105 mie\u0107 wp\u0142yw na sytuacj\u0119 finansow\u0105 i maj\u0105tkow\u0105 Sp\u00f3\u0142ek z Grupy Kapita\u0142owej, zosta\u0142 zamieszczony w Punkcie </span><span class=\"pt-000006\" id=\"_Toc507159810\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">15.6. \u201eInne wybrane informacje</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> dotycz\u0105ce Emitenta\u201d, k</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">t\u00f3ry zosta\u0142 zamieszczony </span><span class=\"pt-000006\" id=\"_Toc182633287\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w\u00a0\u201e</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">SPRAWOZDANIU Z DZIA\u0141ALNO\u015aCI GRUPY KAPITA\u0141OWEJ ZM \u201eROPCZYCE\u201d za okres 01.01.2022-31.12.2022\u201d.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583363\"></span><span class=\"pt-000006\" id=\"_Toc3460798\"></span><span class=\"pt-000006\" id=\"_Toc132624033\"></span><a class=\"pt-000114\" id=\"XBRLBlock__176720712_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__327630081_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 46: ZDARZENIA PO DACIE BILANSU</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po sporz\u0105dzeniu skonsolidowanego sprawozdania finansowego Grupy Kapita\u0142owej na 31.12.2022 roku nie wyst\u0105pi\u0142y zdarzenia, kt\u00f3re </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">mia\u0142yby istotny wp\u0142yw na </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sporz\u0105dzone skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej za 2022 rok i uj\u0119te w nim szacunki  oraz wyniki finansowe Grupy w perspektywie kolejnych okres\u00f3w sprawozdawczych.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624034\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 47: POZOSTA\u0141E ZDARZENIA O ISTOTNYM CHRAKTERZE DLA DZIA\u0141ALNOSCI GRUPY KAPITA\u0141OWEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Istotnymi zdarzeniami kt\u00f3re mia\u0142y miejsce w  ci\u0105gu 2022 roku i by\u0142y czynnikami niepewno\u015bci oraz ryzyka dla prowadzonej przez Grup\u0119 dzia\u0142alno\u015bci gospodarczej, kt\u00f3re zosta\u0142y wzi\u0119te pod uwag\u0119 przez kierownictwo jednostek wchodz\u0105cych w sk\u0142ad Grupy by\u0142y przede wszystkim:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kontynuacja konfliktu zbrojnego pomi\u0119dzy Rosj\u0105 i Ukrain\u0105 oraz polityka utrzymywania sankcji finansowych i\u00a0gospodarczych na poziomie Unii Europejskiej i Stan\u00f3w Zjednoczonych Ameryki w odniesieniu do Rosji i\u00a0cz\u0119\u015bciowo Bia\u0142orusi,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">skutki utrzymywania si\u0119 stanu zagro\u017cenia epidemicznego COVID-19.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po wybuchu konfliktu zbrojnego, Grupa ma ograniczone mo\u017cliwo\u015bci (lub ich brak) w zakresie logistyki dostaw wyrob\u00f3w na terytorium Ukrainy, kt\u00f3re znajduje si\u0119 w obszarze bezpo\u015brednich dzia\u0142a\u0144 militarnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dalszym ci\u0105gu przed\u0142u\u017cane i rozszerzane s\u0105 daleko id\u0105ce sankcje gospodarcze i finansowe nak\u0142adane przez Uni\u0119 Europejsk\u0105 i Stany Zjednoczone Ameryki na Rosj\u0119 i cz\u0119\u015bciowo na Bia\u0142oru\u015b (kt\u00f3ra wspiera Rosj\u0119 w dzia\u0142aniach przeciwko Ukrainie) oraz na wszystkie niekontrolowane przez pa\u0144stwo ukrai\u0144skie obszary w obwodach: donieckim, cherso\u0144skim, \u0142uga\u0144skim i zaporoskim, obejmuj\u0105ce mi\u0119dzy innymi zakaz eksportu do Rosji szerokiego zakresu towar\u00f3w, technologii i\u00a0us\u0142ug (restrykcje dotycz\u0105 m.in. sektor\u00f3w naftowego, lotniczego, kosmicznego, zbrojeniowego). Ich celem jest ograniczenie zdolno\u015bci Rosji do prowadzenia dzia\u0142a\u0144 wojennych poprzez os\u0142abienie bazy ekonomicznej i pozbawienie dost\u0119pu do krytycznych technologii. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ograniczony zosta\u0142 r\u00f3wnie\u017c dost\u0119p do rynk\u00f3w kapita\u0142owych (zakup d\u0142ugu lub akcji) i finansowych UE dla rosyjskich podmiot\u00f3w gospodarczych. Dotyczy to g\u0142\u00f3wnie sp\u00f3\u0142ek sektor\u00f3w zbrojeniowego i lotniczego oraz bank\u00f3w. Podj\u0119te zosta\u0142y r\u00f3wnie\u017c dzia\u0142ania maj\u0105ce przeciwdzia\u0142a\u0107 przenikaniu do Unii Europejskiej kapita\u0142u rosyjskiego za po\u015brednictwem raj\u00f3w podatkowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W \u015bwietle powy\u017cszych czynnik\u00f3w si\u0142a potencjalnego negatywnego wp\u0142ywu trwaj\u0105cej wojny i powi\u0105zanego z ni\u0105 kryzysu na sytuacj\u0119 ekonomiczno\u2013finansow\u0105 Grupy w przysz\u0142ych okresach jest nadal trudna do okre\u015blenia, jednak maksymalny poziom ryzyka wynika z udzia\u0142u sprzeda\u017cy na te rynki w sprzeda\u017cy og\u00f3\u0142em.  Nale\u017cy podkre\u015bli\u0107, \u017ce w I kwartale 2022 roku podj\u0119ta zosta\u0142a przez Grup\u0119 decyzja o zawieszeniu wsp\u00f3\u0142pracy gospodarczej z wi\u0119kszo\u015bci\u0105 kontrahent\u00f3w na rynkach rosyjskim i bia\u0142oruskim i obj\u0119ciu odpisami aktualizuj\u0105cymi warto\u015bci zapas\u00f3w i nale\u017cno\u015bci zwi\u0105zanych z\u00a0transakcjami z tymi kontrahentami. Powi\u0105zany z tym spadek udzia\u0142u przychod\u00f3w ze sprzeda\u017cy wyrob\u00f3w Grupy realizowanej na rynki wschodnie (kontrahenci z Rosji, Bia\u0142orusi i Ukrainy) oraz dokonywane w ci\u0105gu roku odpisy aktualizuj\u0105ce warto\u015b\u0107 zapas\u00f3w i nale\u017cno\u015bci wp\u0142ywa\u0142y negatywnie na skonsolidowane wyniki finansowe Grupy w 2022 roku. Taka sytuacja, dotycz\u0105ca bezpo\u015brednio relacji Grupy z kontrahentami na rynku rosyjskim, bia\u0142oruskim i ukrai\u0144skim nie powinna mie\u0107 w kolejnych okresach istotnego wp\u0142ywu na skonsolidowane wyniki finansowe Grupy. Jednak przed\u0142u\u017canie si\u0119 konfliktu mo\u017ce prowadzi\u0107 do dalszych trudnych do przewidzenia konsekwencji globalnych, kt\u00f3re b\u0119d\u0105 oddzia\u0142ywa\u0107 na inne obs\u0142ugiwane przez Grup\u0119 rynki geograficzne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto podkre\u015bli\u0107, \u017ce dzia\u0142alno\u015b\u0107 Grupy jest silnie zdywersyfikowana pod wzgl\u0119dem bran\u017cowym, geograficznym, produktowym i in\u017cynieringowym, co umo\u017cliwi\u0142o w latach 2021 \u2013 2022 zminimalizowanie negatywnego wp\u0142ywu pandemii oraz wojny na Ukrainie na skonsolidowane wyniki finansowe.  Mo\u017cliwe by\u0142o nie tylko znaczne zneutralizowanie negatywnego wp\u0142ywu wymienionych wy\u017cej czynnik\u00f3w, ale r\u00f3wnie\u017c zrekompensowanie utraconych przychod\u00f3w wzrostem sprzeda\u017cy na innych obs\u0142ugiwanych rynkach geograficznych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Bardziej precyzyjna ocena dalszych skutk\u00f3w wojny na Ukrainie jak r\u00f3wnie\u017c utrzymuj\u0105cego si\u0119 stanu zagro\u017cenia epidemicznego z okre\u015bleniem skali ich faktycznego wp\u0142ywu na dzia\u0142alno\u015b\u0107 Grupy jest na dzie\u0144 dzisiejszy trudna do dok\u0142adniejszego oszacowania. Nie mo\u017cna tym samym wykluczy\u0107 ryzyka wyst\u0105pienia okoliczno\u015bci istotnie wp\u0142ywaj\u0105cych na sytuacj\u0119 finansow\u0105 i  gospodarcz\u0105 Grupy w bie\u017c\u0105cym i przysz\u0142ym okresie sprawozdawczym</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">.</span><a class=\"pt-000114\" id=\"XBRLBlock__176720712_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__327630081_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc38890406\"></span><span class=\"pt-000006\" id=\"_Toc38890407\"></span><span class=\"pt-000006\" id=\"_Toc507583364\"></span><span class=\"pt-000006\" id=\"_Toc3460799\"></span><span class=\"pt-000006\" id=\"_Toc132624035\"></span><a class=\"pt-000114\" id=\"XBRLBlock__703169966_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 48: SKONSOLIDOWANE SPRAWOZDANIE FINANSOWE SKORYGOWANE WSKA\u0179NIKIEM INFLACJI</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa Kapita\u0142owa nie korygowa\u0142a skonsolidowanego sprawozdania finansowego wska\u017anikiem inflacji.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__703169966_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc380755727\"></span><span class=\"pt-000006\" id=\"_Toc444000982\"></span><span class=\"pt-000006\" id=\"_Toc506472350\"></span><span class=\"pt-000006\" id=\"_Toc507583365\"></span><span class=\"pt-000006\" id=\"_Toc3460800\"></span><span class=\"pt-000006\" id=\"_Toc132624036\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1262245786_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_693415255_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 49: INFORMACJE O TRANSAKCJACH Z PODMIOTEM DOKONUJ\u0104CYM BADANIA SKONSOLIDOWANEGO</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001886\"></td><td class=\"pt-001887\"></td><td class=\"pt-001888\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001889\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wynagrodzenie wyp\u0142acone lub nale\u017cne za rok obrotowy</span></p></td><td class=\"pt-001890\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001891\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021- 31.12.2021</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- za badanie rocznego sprawozdania finansowego i skonsolidowanego sprawozdania finansowego</span></p></td><td class=\"pt-001893\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">97,5 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001894\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 tys. z\u0142 +VAT</span></p></td></tr><tr class=\"pt-001524\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- za inne us\u0142ugi po\u015bwiadczaj\u0105ce, w tym przegl\u0105d sprawozdania finansowego i skonsolidowanego sprawozdania finansowego</span></p></td><td class=\"pt-001893\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32,5 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001894\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 tys. z\u0142 +VAT</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  za pozosta\u0142e us\u0142ugi po\u015bwiadczaj\u0105ce zastrze\u017cone dla bieg\u0142ego rewidenta</span></p></td><td class=\"pt-001893\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001894\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 tys. z\u0142 +VAT</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001895\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">132 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001896\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">116 tys. z\u0142 +VAT</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-Domylnaczcionkaakapitu-000599\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1262245786_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_693415255_end\"></a></h2>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfNotesAndOtherExplanatoryInformationExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7a52bf48b53b4238be23b9b09bbfc1df_1": {
   "value": "<h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLBlock__419885485_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__196036175_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">INFORMACJE OG\u00d3LNE</span></h4><p class=\"pt-Normalny-000000\"></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000006\" id=\"_Toc334100185\"></span><span class=\"pt-Domylnaczcionkaakapitu-000116\">I. DANE JEDNOSTKI </span><span class=\"pt-Domylnaczcionkaakapitu-000116\">DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak\"><span class=\"pt-Domylnaczcionkaakapitu-000117\"><span class=\"element-style-4\"><img alt=\"Obraz 5\" class=\"element-style-5\" src=\"data:image/png;base64,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\"/></span></span></p><p class=\"pt-DraftParagraphZnak\"><span class=\"pt-000118\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Adres zarejestrowanego biura jednostki:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock_957815803_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ul. Post\u0119pu 15c, 02-676 Warszawa</span><a class=\"pt-000114\" id=\"XBRLTextBlock_957815803_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">. </span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pa\u0144stwo rejestracji:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__264658342_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Polska</span><a class=\"pt-000114\" id=\"XBRLTextBlock__264658342_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Opis charakteru oraz podstawowego zakresu dzia\u0142alno\u015bci:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__1097149803_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiot dzia\u0142alno\u015bci ZMR S.A. obejmuje produkcj\u0119 i\u00a0sprzeda\u017c zasadowych wyrob\u00f3w ogniotrwa\u0142ych, kt\u00f3re s\u0105 niezb\u0119dnym elementem konstrukcji wy\u0142o\u017ce\u0144 piec\u00f3w i\u00a0urz\u0105dze\u0144 cieplnych pracuj\u0105cych w wysokich temperaturach, g\u0142\u00f3wnie w hutnictwie \u017celaza i stali, hutnictwie metali nie\u017celaznych i szk\u0142a, przemy\u015ble cementowo-wapienniczym, odlewniczym. Sp\u00f3\u0142ka \u015bwiadczy tak\u017ce us\u0142ugi w zakresie naw\u0119glania i ulepszania cieplnego wyrob\u00f3w oraz prowadzi prace badawczo-rozwojowe w dziedzinie zwi\u0105zanej z przedmiotem jej dzia\u0142alno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__1097149803_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Siedziba jednostki:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Ul. Post\u0119pu 15c, 02-676 Warszawa, </span><a class=\"pt-000114\" id=\"XBRLTextBlock_573942282_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Polska</span><a class=\"pt-000114\" id=\"XBRLTextBlock_573942282_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Forma prawna jednostki:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__1217373029_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka akcyjna.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__1217373029_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nazwa jednostki dominuj\u0105cej:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nazwa jednostki sprawozdawczej:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock_138112626_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span><a class=\"pt-000114\" id=\"XBRLTextBlock_138112626_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nazwa jednostki dominuj\u0105cej najwy\u017cszego szczebla:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Podstawowe miejsce prowadzenia dzia\u0142alno\u015bci:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><a class=\"pt-000114\" id=\"XBRLTextBlock__785696493_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowe miejsce prowadzenia dzia\u0142alno\u015bci gospodarczej sp\u00f3\u0142ki znajduje si\u0119 w Ropczycach, przy ul. Przemys\u0142owej 1.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__785696493_end\"></a></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000122\"></td><td class=\"pt-000123\"></td></tr><tr class=\"pt-000124\"><td class=\"pt-000125\"><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\"></span></p></td><td class=\"pt-000126\"><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\"></span></p></td></tr><tr class=\"pt-000127\"><td class=\"pt-000125\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Organ prowadz\u0105cy rejestr:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000126\"><p class=\"pt-Normalny-000129\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">S\u0104D REJONOWY DLA M.ST. WARSZAWY W\u00a0WARSZAWIE, XIII WYDZIA\u0141 GOSPODARCZY </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">KRAJOWEGO REJESTRU S\u0104DOWEGO</span></p><p class=\"pt-Normalny-000129\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000125\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Numer statystyczny REGON:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p></td><td class=\"pt-000126\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">690026060</span></p></td></tr></table></div><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka notowana jest na Gie\u0142dzie Papier\u00f3w Warto\u015bciowych w\u00a0Warszawie na rynku podstawowym w systemie</span></p><p class=\"pt-DraftParagraphZnak-000119\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">notowa\u0144 ci\u0105g\u0142ych i zakwalifikowana jest do przemys\u0142u materia\u0142\u00f3w budowlanych.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">II. CZAS TRWANIA GRUPY KAPITA\u0141OWEJ:</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka dominuj\u0105ca ZAK\u0141ADY MAGNEZYTOWE \u201eROPCZYCE\u201d S.A. i jednostki zale\u017cne wchodz\u0105ce w sk\u0142ad Grupy Kapita\u0142owej zosta\u0142y utworzone na czas nieoznaczony.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">III. OKRESY PREZENTOWANE</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe zawiera dane za okres od 01 stycznia 2022 roku do 31 grudnia 2022 roku. Dane por\u00f3wnawcze prezentowane s\u0105 wed\u0142ug stanu na dzie\u0144 31 grudnia 2021 roku dla skonsolidowanego sprawozdania z sytuacji finansowej, za okres od 01 stycznia 2021 roku do 31 grudnia 2021 roku dla skonsolidowanego rachunku zysk\u00f3w i strat, skonsolidowanego sprawozdania z\u00a0ca\u0142kowitych dochod\u00f3w, skonsolidowanego sprawozdania z przep\u0142yw\u00f3w pieni\u0119\u017cnych oraz sprawozdania ze zmian w\u00a0skonsolidowanym w kapitale w\u0142asnym.</span><a class=\"pt-000114\" id=\"XBRLBlock__419885485_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__196036175_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__138393745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000412\">Waluta funkcjonalna i waluta prezentacji </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000413\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej sporz\u0105dzane jest w j\u0119zyku polskim i w walucie polskiej (PLN), kt\u00f3ra jest walut\u0105 funkcjonaln\u0105 i walut\u0105 prezentacji Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">PLN (polski z\u0142oty) jest \u201ewalut\u0105 funkcjonaln\u0105\u201d, gdy\u017c polskie \u015brodowisko gospodarcze ma najwi\u0119kszy wp\u0142yw na dzia\u0142alno\u015b\u0107 Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__138393745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfGeneralInformationAboutFinancialStatementsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A60d3310ef7ae41a4bf0c1405cf02c884_3": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Ul. Post\u0119pu 15c, 02-676 Warszawa</span><a class=\"pt-000114\" id=\"XBRLTextBlock_957815803_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:AddressOfRegisteredOfficeOfEntity",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A8f5578bf88d64e15b64168d6f42951d0_4": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Polska</span><a class=\"pt-000114\" id=\"XBRLTextBlock__264658342_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:CountryOfIncorporation",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ad09bc57230ff417d80c386fbecdc5d77_5": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiot dzia\u0142alno\u015bci ZMR S.A. obejmuje produkcj\u0119 i\u00a0sprzeda\u017c zasadowych wyrob\u00f3w ogniotrwa\u0142ych, kt\u00f3re s\u0105 niezb\u0119dnym elementem konstrukcji wy\u0142o\u017ce\u0144 piec\u00f3w i\u00a0urz\u0105dze\u0144 cieplnych pracuj\u0105cych w wysokich temperaturach, g\u0142\u00f3wnie w hutnictwie \u017celaza i stali, hutnictwie metali nie\u017celaznych i szk\u0142a, przemy\u015ble cementowo-wapienniczym, odlewniczym. Sp\u00f3\u0142ka \u015bwiadczy tak\u017ce us\u0142ugi w zakresie naw\u0119glania i ulepszania cieplnego wyrob\u00f3w oraz prowadzi prace badawczo-rozwojowe w dziedzinie zwi\u0105zanej z przedmiotem jej dzia\u0142alno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__1097149803_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfNatureOfEntitysOperationsAndPrincipalActivities",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A29f04cbcf7f5436da4e41f63b95aac73_6": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Polska</span><a class=\"pt-000114\" id=\"XBRLTextBlock_573942282_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DomicileOfEntity",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A2a9f8c77f28d4774b6bdc8ee05eb3988_7": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka akcyjna.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__1217373029_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:LegalFormOfEntity",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ae00d458f637d42ab80681a16c7e27965_8": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span><a class=\"pt-000114\" id=\"XBRLTextBlock_138112626_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:NameOfReportingEntityOrOtherMeansOfIdentification",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7d8197e3b22844a08d835a1dde07c1a9_9": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowe miejsce prowadzenia dzia\u0142alno\u015bci gospodarczej sp\u00f3\u0142ki znajduje si\u0119 w Ropczycach, przy ul. Przemys\u0142owej 1.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__785696493_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:PrincipalPlaceOfBusiness",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0a4cac59707d4619aecabcecb1a75f9f_11": {
   "value": "<h6 class=\"pt-Nagwek6\"><a class=\"pt-000114\" id=\"XBRLBlock__838050392_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zarz\u0105d jednostki dominuj\u0105cej</span></h6><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sk\u0142ad Zarz\u0105du jednostki dominuj\u0105cej na dzie\u0144 31.12.2022 r. oraz na dzie\u0144 zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego do publikacji, tj. na dzie\u0144  21.04.2023 przedstawia si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000134\"></td><td class=\"pt-000135\"></td><td class=\"pt-000136\"></td></tr><tr class=\"pt-000130\"><td class=\"pt-000137\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Imi\u0119 i Nazwisko:</span></p></td><td class=\"pt-000138\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000139\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pe\u0142niona funkcja:</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00d3ZEF SIWIEC</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">PREZES ZARZ\u0104DU</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">MARIAN DAR\u0141AK</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">WICEPREZES ZARZ\u0104DU DS. JAKO\u015aCI I ROZWOJU</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ROBERT DUSZKIEWICZ</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">WICEPREZES ZARZ\u0104DU DS. FINANSOWYCH</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000141\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">JERZY GDULA</span></p></td><td class=\"pt-000142\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">- </span></p></td><td class=\"pt-000143\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">WICEPREZES ZARZ\u0104DU DS. HANDLOWYCH</span></p></td></tr></table></div><p class=\"pt-Normalny-000131\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000005\">\u00a0</span></p><h6 class=\"pt-Nagwek6\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany w sk\u0142adzie Zarz\u0105du jednostki dominuj\u0105cej:</span></h6><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie od 1.01.2022 r. \u2013 31.12.2022 r. oraz do dnia zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego nie nast\u0105pi\u0142y zmiany w sk\u0142adzie Zarz\u0105du jednostki dominuj\u0105cej.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__838050392_end\"></a></p><h6 class=\"pt-Nagwek6\"><a class=\"pt-000114\" id=\"XBRLBlock__738559969_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rada Nadzorcza jednostki dominuj\u0105cej</span></h6><p class=\"pt-Normalny-000131\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sk\u0142ad Rady Nadzorczej na dzie\u0144 31.12.2022 roku oraz na dzie\u0144 zatwierdzenia skonsolidowanego sprawozdania finansowego do publikacji tj. na 21.04.2023 przedstawia si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-000148\"></td><td class=\"pt-000149\"></td><td class=\"pt-000150\"></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000152\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Roman Wenc</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewodnicz\u0105cy Rady Nadzorczej</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000152\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Les\u0142aw Wojtas</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z-ca Przewodnicz\u0105cego Rady Nadzorczej</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000155\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u0141ucja Skiba</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onek Rady Nadzorczej - Sekretarz</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000155\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grzegorz Ubysz</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onek Rady Nadzorczej</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000151\"><p class=\"pt-Normalny-000155\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Andrzej Pietruszy\u0144ski</span></p></td><td class=\"pt-000153\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000154\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onek Rady Nadzorczej</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie od 1.01.2022 r. \u2013 31.12.2022 r. sk\u0142ad Rady Nadzorczej Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. uleg\u0142 zmianie. </span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 8 kwietnia 2022 r. Zwyczajne Walne Zgromadzenie powo\u0142a\u0142o do Rady Pana Andrzeja Pietruszy\u0144skiego, jednocze\u015bnie powo\u0142uj\u0105c ww. sk\u0142ad Rady Nadzorczej na now\u0105 kadencj\u0119. W tym samym dniu wygas\u0142 mandat </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Cz\u0142onk\u00f3w Rady Nadzorczej poprzedniej kadencji w tym Pana Konstantego Litwinowa.</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Od dnia 31.12.2022 r. do dnia zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego nie nast\u0105pi\u0142y zmiany w sk\u0142adzie Rady Nadzorczej Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A.</span><a class=\"pt-000114\" id=\"XBRLBlock__738559969_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc182633288\"></span><span class=\"pt-000006\" id=\"_Toc313459831\"></span><span class=\"pt-000006\" id=\"_Toc351016207\"></span><span class=\"pt-000006\" id=\"_Toc380755719\"></span><span class=\"pt-000006\" id=\"_Toc444000974\"></span><span class=\"pt-000006\" id=\"_Toc506472340\"></span><span class=\"pt-000006\" id=\"_Toc132624029\"></span><a class=\"pt-000114\" id=\"XBRLBlock__139507125_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1516071596_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_225763499_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 42: INFORMACJE O PODMIOTACH POWI\u0104ZANYCH</span></h2><p class=\"pt-000Normal-001852\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabela prezentuj\u0105ca warto\u015b\u0107 transakcji pomi\u0119dzy jednostk\u0105 dominuj\u0105c\u0105 i jednostkami zale\u017cnymi wchodz\u0105cymi w sk\u0142ad Grupy Kapita\u0142owej za bie\u017c\u0105cy rok obrotowy, oraz warto\u015b\u0107 transakcji z pozosta\u0142ymi podmiotami powi\u0105zanymi kapita\u0142owo z jednostka dominuj\u0105c\u0105:</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001853\"></td><td class=\"pt-001854\"></td><td class=\"pt-001855\"></td><td class=\"pt-001855\"></td><td class=\"pt-001856\"></td><td class=\"pt-001857\"></td><td class=\"pt-000843\"></td></tr><tr class=\"pt-000327\"><td class=\"pt-001858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zak\u0142ady Magnezytowe Ropczyce S.A.</span></p></td><td class=\"pt-001859\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Sprzeda\u017c na rzecz podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zakupy od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001861\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci przeterminowane wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001862\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania wobec podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001863\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania przeterminowane wg stanu na 31.12.2022 r.</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki zale\u017cne:</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 002</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 206</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 445</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 762</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">732</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001874\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">602 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744 USD</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">251 USD</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001874\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">221 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74 EUR</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane - pozosta\u0142e:                                                                                            (akcjonariusze posiadaj\u0105cy znacz\u0105cy pakiet akcji - znacz\u0105cy akcjonariusze)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 569 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 334 EUR                          282 USD                </span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">395 EUR</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">166 EUR</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1475 EUR                         23 USD                </span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000066\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kluczowy personel w jednostkach zale\u017cnych:</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Konrad Szeliga - Wiceprezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Robert R\u0105pa\u0142a - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Cz\u0142onek Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Brian Stein- Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Holger Woltron - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Grzegorz Ubysz - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-000Normal-001876\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabela prezentuj\u0105ca warto\u015b\u0107 transakcji pomi\u0119dzy jednostk\u0105 dominuj\u0105c\u0105 i jednostkami zale\u017cnymi wchodz\u0105cymi w sk\u0142ad Grupy Kapita\u0142owej za poprzedni rok obrotowy, oraz warto\u015b\u0107 transakcji z pozosta\u0142ymi podmiotami powi\u0105zanymi kapita\u0142owo z jednostka dominuj\u0105c\u0105:</span></p><p class=\"pt-000Normal-001852\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001877\"></td><td class=\"pt-001878\"></td><td class=\"pt-001878\"></td><td class=\"pt-001855\"></td><td class=\"pt-001855\"></td><td class=\"pt-001857\"></td><td class=\"pt-000843\"></td></tr><tr class=\"pt-000327\"><td class=\"pt-001858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zak\u0142ady Magnezytowe Ropczyce S.A.</span></p></td><td class=\"pt-001879\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Sprzeda\u017c na rzecz podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zakupy od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci przeterminowane wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001862\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania wobec podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001863\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania przeterminowane wg stanu na 31.12.2021 r.</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki zale\u017cne:</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 002</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 502</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 542</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 833</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">517</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">129</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001880\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">295 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">294 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001880\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane - pozosta\u0142e:                                                                                            (akcjonariusze posiadaj\u0105cy znacz\u0105cy pakiet akcji - znacz\u0105cy akcjonariusze)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 262 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 218 EUR                          282 USD                </span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 212 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">572 EUR                          23 USD                </span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kluczowy personel  w jednostkach zale\u017cnych:</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Konrad Szeliga - Wiceprezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Robert R\u0105pa\u0142a - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Cz\u0142onek Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Brian Stein - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Holger Woltron - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Grzegorz Ubysz - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"></p><p class=\"pt-000Normal-001881\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e podmioty powi\u0105zane z jednostk\u0105 dominuj\u0105c\u0105 to cz\u0142onkowie organu zarz\u0105dzaj\u0105cego jednostki dominuj\u0105cej  (Zarz\u0105d ZMR S.A.) i Rady Nadzorczej ZMR SA , kt\u00f3rzy stanowi\u0105 kluczowy personel kierowniczy. Transakcjami zawartymi przez jednostk\u0119 dominuj\u0105c\u0105 z kluczowym personelem kierowniczym w 2022 i 2021 roku by\u0142y:</span></p><p class=\"pt-001882\"><span class=\"pt-000400\">1)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyp\u0142aty wynagrodze\u0144, dla kt\u00f3rych szczeg\u00f3\u0142owe informacje  </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zawarte zosta\u0142y w\u00a0punkcie 15.1. \u201eSPRAWOZDANIA Z\u00a0DZIA\u0141ALNO\u015aCI Grupy Kapita\u0142owej ZM \"ROPCZYCE\" ZA OKRES 01.01.2022- 31.12.2022\u201d,</span></p><p class=\"pt-001882\"><span class=\"pt-000400\">2)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">transakcje zakupu us\u0142ug doradztwa prawnego z Kancelarii prawno-podatkowej Natalia Duszkiewicz (podmiot powi\u0105zany osobowo ze Sp\u00f3\u0142k\u0105) - warto\u015b\u0107 zakupionych us\u0142ug za 2022 rok \u2013 0 tys. z\u0142 , a\u00a0odpowiednio za 2021 rok - 15 tys. z\u0142 (netto).</span><a class=\"pt-000114\" id=\"XBRLBlock__139507125_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1516071596_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_225763499_end\"></a></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc182633294\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1117856836_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_389703753_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_739829830_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Po\u017cyczka udzielona cz\u0142onkowi Zarz\u0105du</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"> Sp\u00f3\u0142ki z Grupy Kapita\u0142owej</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000006\" id=\"_Toc182633295\">\u00a0</span><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym Sp\u00f3\u0142ki z Grupy Kapita\u0142owej nie udziela\u0142y po\u017cyczek Cz\u0142onkom Zarz\u0105d\u00f3w Sp\u00f3\u0142ek.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Inne transakcje z udzia\u0142em cz\u0142onk\u00f3w Zarz\u0105du</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"> Sp\u00f3\u0142ek z Grupy Kapita\u0142owej</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym Grupa nie realizowa\u0142a innych transakcji z udzia\u0142em Cz\u0142onk\u00f3w Zarz\u0105d\u00f3w Sp\u00f3\u0142ek z Grupy Kapita\u0142owej, poza transakcjami wy\u017cej wymienionymi. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 sporz\u0105dzenia sprawozdania finansowego w ramach istotnych transakcji emitenta z podmiotami powi\u0105zanymi nie istniej\u0105 nieuregulowane gwarancje, po\u017cyczki lub kredyty.</span><a class=\"pt-000114\" id=\"XBRLBlock__1117856836_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_389703753_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_739829830_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInformationAboutKeyManagementPersonnelExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Adafbfade861c4e6b9dc0875714d65154_14": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1301375516_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__3585054_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1717046012_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">IX. ZNACZ\u0104CY AKCJONARIUSZE JEDNOSTKI DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wed\u0142ug stanu na dzie\u0144 31.12.2022 r. akcjonariuszami posiadaj\u0105cymi ponad 5% g\u0142os\u00f3w na Walnym Zgromadzeniu Akcjonariuszy jednostki dominuj\u0105cej byli:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000165\"></td><td class=\"pt-000166\"></td><td class=\"pt-000167\"></td><td class=\"pt-000168\"></td><td class=\"pt-000169\"></td></tr><tr class=\"pt-000170\"><td class=\"pt-000171\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcjonariusz</span></p></td><td class=\"pt-000173\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba akcji</span></p></td><td class=\"pt-000174\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w kapitale akcyjnym</span></p></td><td class=\"pt-000175\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba g\u0142os\u00f3w </span></p></td><td class=\"pt-000175\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ZMR S.A. (akcje w\u0142asne) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>a)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>b)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>c)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozostali</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000184\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">RAZEM:</span></p></td><td class=\"pt-000185\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-000186\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td><td class=\"pt-000187\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-000187\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000188\"><span class=\"pt-000189\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">akcje w\u0142asne Sp\u00f3\u0142ki, z kt\u00f3rych prawo g\u0142osu nie jest wykonywane,</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 26.11.2018 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so oraz Pana Zbigniewa Czapka pisemnego Porozumienia dotycz\u0105cego zgodnego g\u0142osowania na Walnych Zgromadzeniach Sp\u00f3\u0142ki oraz prowadzenia trwa\u0142ej polityki wobec Sp\u00f3\u0142ki. Zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie do liczby g\u0142os\u00f3w, kt\u00f3ra spowodowa\u0142a powstanie obowi\u0105zk\u00f3w wezwaniowych po stronie podmiotu dominuj\u0105cego (a wi\u0119c po stronie cz\u0142onk\u00f3w Porozumienia), wlicza si\u0119 liczb\u0119 g\u0142os\u00f3w posiadanych przez jego podmioty zale\u017cne, a wi\u0119c tez i akcje w\u0142asne posiadane przez Sp\u00f3\u0142k\u0119. Przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie </span><span class=\"pt-Domylnaczcionkaakapitu-000190\">oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 3\u00a0776 786\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 60,33% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce.</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 10.02.2021 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so, Pana Zbigniewa Czapk\u0119 oraz Interminex Handelsgesellschaft m.b.H pisemnego Porozumienia dotycz\u0105cego nabywania akcji oraz zgodnego dzia\u0142ania w celu wycofania z obrotu na rynku regulowanym akcji Sp\u00f3\u0142ki. Bior\u0105c pod uwag\u0119 porozumienie akcjonariuszy z dnia 26.11.2018 r. i przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 5\u00a0094 102\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 81,37% og\u00f3lnej liczby g\u0142os\u00f3w w </span><a class=\"pt-000114\" id=\"OLE_LINK5\"></a><span class=\"pt-Domylnaczcionkaakapitu-000190\">Sp\u00f3\u0142ce.</span><a class=\"pt-000114\" id=\"XBRLBlock__1301375516_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__3585054_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1717046012_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583336\"></span><span class=\"pt-000006\" id=\"_Toc3460777\"></span><span class=\"pt-000006\" id=\"_Toc132624009\"></span><a class=\"pt-000114\" id=\"XBRLBlock_718536739_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2126453114_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1443978437_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 23: KAPITA\u0141 ZAK\u0141ADOWY (PODSTAWOWY) JEDNOSTKI DOMINUJ\u0104CEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001239\"></td><td class=\"pt-000687\"></td><td class=\"pt-000687\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001240\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001241\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001241\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001242\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Liczba akcji (w szt.)</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 259 634</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 259 634</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001243\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Warto\u015b\u0107 nominalna akcji (w z\u0142)</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001244\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 zak\u0142adowy</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 zak\u0142adowy \u2013 struktura</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001245\"></td><td class=\"pt-001246\"></td><td class=\"pt-001247\"></td><td class=\"pt-001248\"></td><td class=\"pt-001249\"></td><td class=\"pt-001250\"></td><td class=\"pt-001251\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001252\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Seria/emisja rodzaj akcji</span></p></td><td class=\"pt-001253\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj uprzywilejowania akcji</span></p></td><td class=\"pt-001254\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Liczba akcji</span></p></td><td class=\"pt-001255\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 jednostkowa (w z\u0142)</span></p></td><td class=\"pt-001256\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 serii / emisji</span></p></td><td class=\"pt-001257\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Spos\u00f3b pokrycia kapita\u0142u</span></p></td><td class=\"pt-001258\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data rejestracji</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria A / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 368 660</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001263\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 421 650</span></p></td><td class=\"pt-001264\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">fund. za\u0142o\u017cycielski i fund. przedsi\u0119biorstwa (akcje obj\u0119te i op\u0142acone przez Skarb Pa\u0144stwa)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21-06-1996</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001266\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria B / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001267\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001268\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 984 320</span></p></td><td class=\"pt-001269\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 960 800</span></p></td><td class=\"pt-001271\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kapita\u0142 rezerwowy</span></p></td><td class=\"pt-001272\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">01-01-1996</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria C / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 000</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">got\u00f3wka (publiczna emisja akcji)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">01-01-1997</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria D / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">460 137</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 150 343</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">got\u00f3wka (subskrypcja prywatna)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30-09-2016</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria E / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 946 517</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 866 293</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wk\u0142ad niepieni\u0119\u017cny w postaci akcji ZM Invest S.A.</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23-12-2016</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM:</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 259 634</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2,50</span></p></td><td class=\"pt-001274\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649 085</span></p></td><td class=\"pt-001264\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 zak\u0142adowy \u2013 struktura akcjonariatu na dzie\u0144 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001275\"></td><td class=\"pt-001276\"></td><td class=\"pt-001277\"></td><td class=\"pt-000658\"></td><td class=\"pt-001278\"></td></tr><tr class=\"pt-000170\"><td class=\"pt-001279\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcjonariusz</span></p></td><td class=\"pt-001280\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba akcji</span></p></td><td class=\"pt-001281\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w kapitale akcyjnym</span></p></td><td class=\"pt-001282\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba g\u0142os\u00f3w </span></p></td><td class=\"pt-001283\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ZMR S.A. (akcje w\u0142asne) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>a)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>b)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001288\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-001289\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>c)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-001290\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001288\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-001289\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozostali</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-001290\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001291\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">RAZEM:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-001292\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-001293\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000188\"><span class=\"pt-000189\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">akcje w\u0142asne Sp\u00f3\u0142ki, z kt\u00f3rych prawo g\u0142osu nie jest wykonywane,</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 26.11.2018 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so oraz Pana Zbigniewa Czapka pisemnego Porozumienia dotycz\u0105cego zgodnego g\u0142osowania na Walnych Zgromadzeniach Sp\u00f3\u0142ki oraz prowadzenia trwa\u0142ej polityki wobec Sp\u00f3\u0142ki. Zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie do liczby g\u0142os\u00f3w, kt\u00f3ra spowodowa\u0142a powstanie obowi\u0105zk\u00f3w wezwaniowych po stronie podmiotu dominuj\u0105cego (a wi\u0119c po stronie cz\u0142onk\u00f3w Porozumienia), wlicza si\u0119 liczb\u0119 g\u0142os\u00f3w posiadanych przez jego podmioty zale\u017cne, a wi\u0119c tez i akcje w\u0142asne posiadane przez Sp\u00f3\u0142k\u0119. Przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 3\u00a0776 786\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 60,33% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce.</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 10.02.2021 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so, Pana Zbigniewa Czapk\u0119 oraz Interminex Handelsgesellschaft m.b.H pisemnego Porozumienia dotycz\u0105cego nabywania akcji oraz zgodnego dzia\u0142ania w celu wycofania z obrotu na rynku regulowanym akcji Sp\u00f3\u0142ki. Bior\u0105c pod uwag\u0119 porozumienie akcjonariuszy z dnia 26.11.2018 r. i przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 5\u00a0094 102 akcji i tyle samo g\u0142os\u00f3w, co stanowi 81,37% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce. </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu kapita\u0142u zak\u0142adowego jednostki dominuj\u0105cej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001297\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001298\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001299\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na pocz\u0105tek okresu</span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_718536739_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2126453114_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1443978437_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624011\"></span><a class=\"pt-000114\" id=\"_Hlk65193799\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1797511779_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_883183194_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 25: NADWY\u017bKA ZE SPRZEDA\u017bY AKCJI POWY\u017bEJ WARTO\u015aCI NOMINALNEJ</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001297\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk38584973\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001298\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001299\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na pocz\u0105tek okresu - </span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - zmiany kapita\u0142u w okresie</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">39 294</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-Domylnaczcionkaakapitu-001312\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_1797511779_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_883183194_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624012\"></span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26: POZOSTA\u0141E KAPITA\u0141Y REZERWOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001313\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001314\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001315\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na pocz\u0105tek okresu</span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">122 243</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - II Transza za 2020 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a00</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 845</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - III Transza za 2021 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 590</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 461</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - IV Transza za 2022 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 530</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja II Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-3 482</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja III Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-4 272</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - straty aktuarialne z tyt. wyceny \u015bwiadcze\u0144 emerytalno-rentowych (netto)</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-100</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-151</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - r\u00f3\u017cnice kursowe z przeliczenia jednostek poporz\u0105dkowanych</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-40</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">126 600</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc313459813\"></span><span class=\"pt-Domylnaczcionkaakapitu-001316\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-001317\"></span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624013\"></span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26A: PROGRAM P\u0141ATNO\u015aCI W FORMIE AKCJI W\u0141ASNYCH</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Program Motywacyjny w jednostce dominuj\u0105cej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie Uchwa\u0142y nr 4 i 5 z dnia 28 czerwca 2019 r. Nadzwyczajnego Walnego Zgromadzenia Akcjonariuszy, od dnia 18.07.2019 roku w jednostce dominuj\u0105cej (dalej ZMR S.A., Sp\u00f3\u0142ka) rozpocz\u0119to realizacj\u0119 Programu Motywacyjnego opartego na akcjach w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119. Zgodnie ze wspomnian\u0105 uchwa\u0142\u0105 nr 5 Program Motywacyjny zosta\u0142 uchwalony na lata 2019, 2020, 2021, 2022 i 2023 i skierowany do cz\u0142onk\u00f3w Zarz\u0105du Sp\u00f3\u0142ki oraz do pozosta\u0142ej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki. Wdro\u017cenie Programu Motywacyjnego opartego na akcjach ma na celu stworzenie dodatkowych mechanizm\u00f3w motywuj\u0105cych kluczowych cz\u0142onk\u00f3w kadry mened\u017cerskiej do pracy i dzia\u0142a\u0144 na rzecz rozwoju Sp\u00f3\u0142ki oraz do umocnienia jej pozycji rynkowej w d\u0142ugofalowej perspektywie m.in. poprzez:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) ustabilizowanie kadry mened\u017cerskiej, zwi\u0119kszenie jej zaanga\u017cowania oraz odpowiedzialno\u015bci za wyniki i rozw\u00f3j;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) zapewnienie silniejszego zwi\u0105zania ze Sp\u00f3\u0142k\u0105, dzi\u0119ki czemu mo\u017cliwe b\u0119dzie osi\u0105ganie przez Sp\u00f3\u0142k\u0119 wysokich wynik\u00f3w finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) realizacj\u0119 przyj\u0119tych za\u0142o\u017ce\u0144 bud\u017cetowych Sp\u00f3\u0142ki w danym roku obowi\u0105zywania programu;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zapewnienie wzrostu warto\u015bci rynkowej oraz zysk\u00f3w osi\u0105ganych przez Sp\u00f3\u0142k\u0119 i jej akcjonariuszy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przyj\u0119tym przez Walne Zgromadzenie Sp\u00f3\u0142ki Programie Motywacyjnym na lata 2019 \u2013 2023 nie jest okre\u015blona \u0142\u0105czna liczba akcji przeznaczonych na jego realizacj\u0119. W uchwale Walnego Zgromadzenia stwierdza si\u0119, \u017ce w celu realizacji programu Sp\u00f3\u0142ka wykorzysta akcje w\u0142asne w liczbie, w terminach i na warunkach okre\u015blonych w uchwa\u0142ach Walnego Zgromadzenia, podejmowanych w odniesieniu do ka\u017cdego roku funkcjonowania Programu Motywacyjnego oraz w\u00a0granicach dozwolonych przepisami prawa (zgodnie z prawem Sp\u00f3\u0142ka mo\u017ce wykorzysta\u0107 na ten cel \u0142\u0105cznie maksymalnie do 20% akcji). Zgodnie z postanowieniami uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z dnia 28 czerwca 2019 roku, Program Motywacyjny jest kierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz do pozosta\u0142ej, kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Osoby uprawnione do wzi\u0119cia udzia\u0142u w Programie na lata 2019 \u2013 2021, by\u0142y osobami zajmuj\u0105cymi stanowiska wskazane na li\u015bcie os\u00f3b uprawnionych do uczestnictwa w Programie. Lista ta stanowi\u0142a za\u0142\u0105cznik nr 2 do uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z\u00a0dnia 28 czerwca 2019 roku. Uchwa\u0142\u0105 Nr 24 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy Sp\u00f3\u0142ki z dnia 8.04.2022 r. dokonano zmiany tre\u015bci za\u0142\u0105cznika nr 2 do uchwa\u0142y nr 5 NWZA z dnia 28 czerwca 2019 roku, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokonuj\u0105c tym samym zmiany listy os\u00f3b uprawnionych do uczestnictwa w Programie Motywacyjnym na lata 2022-2023.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego ka\u017cdy uczestnik znajduj\u0105cy si\u0119 na li\u015bcie b\u0119dzie uprawniony do nabycia akcji w ramach danego roku realizacji Programu, wy\u0142\u0105cznie w przypadku:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) realizacji przez Sp\u00f3\u0142k\u0119 celi bud\u017cetowych na dany rok okre\u015blonych przez Rad\u0119 Nadzorcz\u0105,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) pozostawania w stosunku s\u0142u\u017cbowym ze Sp\u00f3\u0142k\u0105 do dnia zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego za rok odpowiadaj\u0105cy danej transzy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) nieprzekroczenia w danym roku kalendarzowym, kt\u00f3rego dotyczy transza liczby 30 dni roboczych nieobecno\u015bci z\u00a0dowolnej, poza urlopem wypoczynkowym, przyczyny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego, prawo do nabycia akcji nie b\u0119dzie przys\u0142ugiwa\u0107 uczestnikowi Programu w przypadku wypowiedzenia przez niego lub przez Sp\u00f3\u0142k\u0119 umowy, na podstawie kt\u00f3rej uczestnik programu jest w niej zatrudniony, gdy dzie\u0144 zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego Sp\u00f3\u0142ki za rok odpowiadaj\u0105cy danej transzy przypada na okres wypowiedzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warunkiem nabycia akcji w ramach kolejnych transz, z wyj\u0105tkiem pierwszej transzy, jest tak\u017ce posiadanie przez osob\u0119 uprawnion\u0105 w dniu przyj\u0119cia oferty nabycia akcji, wszystkich akcji nabytych w ramach poprzednich transz (w stanie nieobci\u0105\u017conym na rzecz os\u00f3b trzecich), chyba, \u017ce akcje te zosta\u0142y zbyte na rzecz innych os\u00f3b uprawnionych, co zostanie wykazane Sp\u00f3\u0142ce stosownymi dokumentami.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 8 kwietnia 2022 roku, Rada Nadzorcza jednostki dominuj\u0105cej podj\u0119\u0142a uchwa\u0142\u0119 potwierdzaj\u0105c\u0105 wykonanie cel\u00f3w bud\u017cetowych wyznaczonych do realizacji w ramach III Transzy Programu Motywacyjnego za 2021 rok, potwierdzaj\u0105c jednocze\u015bnie prawo do nabycia akcji przez uczestnik\u00f3w Programu w \u0142\u0105cznej liczbie </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">188.675 </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">akcji (pula maksymalna), okre\u015blonej uchwa\u0142\u0105 nr 18 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy z dnia 28 kwietnia 2021, gdzie jedna opcja = jedna akcja, cena wykonania ka\u017cdej z opcji wynosi\u0142a 0,00 z\u0142, warto\u015b\u0107 rynkowa 1 opcji w dniu zawarcia um\u00f3w wynosi\u0142a 28,80 z\u0142/szt.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przeniesienie akcji na rachunki inwestycyjne uczestnik\u00f3w Programu Motywacyjnego w ilo\u015bci 187.111 szt. o \u0142\u0105cznej warto\u015bci wg ceny nabycia 4.272 tys. z\u0142, zosta\u0142o dokonane w dniu 10 maja 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku Sp\u00f3\u0142ka rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa przyznanych pracownikom Sp\u00f3\u0142ki opcji zamiennych na akcje zosta\u0142a oszacowana na dzie\u0144 ich przyznania, przy zastosowaniu modelu Blacka-Scholesa, w ramach kt\u00f3rego przyj\u0119to nast\u0119puj\u0105ce za\u0142o\u017cenia:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) brak przyznania akcjom prawa do dywidendy w czasie trwania opcji, tj. w okresie od 12 kwietnia 2022 r. do 28 kwietnia\u00a02023 r.;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) stop\u0119 woln\u0105 od ryzyka na poziomie 4,83 % w skali roku (\u0179r\u00f3d\u0142o: Europejski Bank Centralny);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) zmienno\u015b\u0107 rynkow\u0105 akcji Sp\u00f3\u0142ki na poziomie 31,67% (rocznie);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) brak zap\u0142aty ceny za wykonanie opcji, tj.: cena wykonania (tzw. Strike price) wynosi 0,00 z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wycenie warto\u015bci godziwej opcji na dzie\u0144 ich przyznania, nie uwzgl\u0119dniano nierynkowych warunk\u00f3w nabycia uprawnie\u0144, jak np. osi\u0105gni\u0119cie zak\u0142adanego poziomu wyniku finansowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie wyceny warto\u015bci godziwej przyznanych opcji oraz proporcjonalnie do up\u0142ywu czasu (od dnia przyznania opcji do dnia bilansowego), a tak\u017ce na podstawie najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie, skalkulowano i uj\u0119to w kosztach og\u00f3lnego zarz\u0105du, a drugostronnie w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych kwot\u0119 5.530 tys. z\u0142 jako warto\u015b\u0107 wynagrodzenia za prac\u0119 kluczowej kadry mened\u017cerskiej, kt\u00f3ra przyst\u0105pi\u0142a do zaoferowanego Programu Motywacyjnego w ramach IV Transzy za 2022 rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2023 roku jednostka dominuj\u0105ca mo\u017ce dokona\u0107 korekty tych szacunk\u00f3w, je\u017celi dalsze informacje wska\u017c\u0105, \u017ce liczba przyznanych opcji r\u00f3\u017cni\u0107 si\u0119 b\u0119dzie od wcze\u015bniejszych oszacowa\u0144. Wszelkie korekty szacunk\u00f3w dotycz\u0105ce liczby przyznanych opcji ujmowane b\u0119d\u0105 w skonsolidowanym wyniku finansowym na bie\u017c\u0105co, tj. bez korekt poprzednich okres\u00f3w.</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624014\"></span><a class=\"pt-000114\" id=\"XBRLBlock_329670500_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2265533_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 27: ZYSKI ZATRZYMANE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001313\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001314\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001315\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zyski zatrzymane na pocz\u0105tek okresu </span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">194 057</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">169 955</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenie w okresie:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44 682</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31 432</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wynik bie\u017c\u0105cego okresu (zysk netto)</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44 682</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 432</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenie w okresie:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 062</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 330</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wyp\u0142ata dywidendy za rok poprzedni</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 056</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 210</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wyp\u0142ata zaliczki  na poczet  dywidendy z zysku za bie\u017c\u0105cy rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 846</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - zasilenie ZF\u015aS z zysku roku poprzedniego</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">160</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">120</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zyski zatrzymane na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">227 677</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">194 057</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-001046\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_329670500_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2265533_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfShareCapitalReservesAndOtherEquityInterestExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A78b619df7d8a4596916fcfc33b0d7e77_13": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1301375516_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__3585054_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1717046012_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">IX. ZNACZ\u0104CY AKCJONARIUSZE JEDNOSTKI DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wed\u0142ug stanu na dzie\u0144 31.12.2022 r. akcjonariuszami posiadaj\u0105cymi ponad 5% g\u0142os\u00f3w na Walnym Zgromadzeniu Akcjonariuszy jednostki dominuj\u0105cej byli:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000165\"></td><td class=\"pt-000166\"></td><td class=\"pt-000167\"></td><td class=\"pt-000168\"></td><td class=\"pt-000169\"></td></tr><tr class=\"pt-000170\"><td class=\"pt-000171\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcjonariusz</span></p></td><td class=\"pt-000173\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba akcji</span></p></td><td class=\"pt-000174\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w kapitale akcyjnym</span></p></td><td class=\"pt-000175\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba g\u0142os\u00f3w </span></p></td><td class=\"pt-000175\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ZMR S.A. (akcje w\u0142asne) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>a)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>b)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>c)</sup></span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000177\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozostali</span></p></td><td class=\"pt-000178\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-000180\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-000181\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000184\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">RAZEM:</span></p></td><td class=\"pt-000185\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-000186\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td><td class=\"pt-000187\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-000187\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000188\"><span class=\"pt-000189\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">akcje w\u0142asne Sp\u00f3\u0142ki, z kt\u00f3rych prawo g\u0142osu nie jest wykonywane,</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 26.11.2018 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so oraz Pana Zbigniewa Czapka pisemnego Porozumienia dotycz\u0105cego zgodnego g\u0142osowania na Walnych Zgromadzeniach Sp\u00f3\u0142ki oraz prowadzenia trwa\u0142ej polityki wobec Sp\u00f3\u0142ki. Zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie do liczby g\u0142os\u00f3w, kt\u00f3ra spowodowa\u0142a powstanie obowi\u0105zk\u00f3w wezwaniowych po stronie podmiotu dominuj\u0105cego (a wi\u0119c po stronie cz\u0142onk\u00f3w Porozumienia), wlicza si\u0119 liczb\u0119 g\u0142os\u00f3w posiadanych przez jego podmioty zale\u017cne, a wi\u0119c tez i akcje w\u0142asne posiadane przez Sp\u00f3\u0142k\u0119. Przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie </span><span class=\"pt-Domylnaczcionkaakapitu-000190\">oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 3\u00a0776 786\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 60,33% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce.</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 10.02.2021 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so, Pana Zbigniewa Czapk\u0119 oraz Interminex Handelsgesellschaft m.b.H pisemnego Porozumienia dotycz\u0105cego nabywania akcji oraz zgodnego dzia\u0142ania w celu wycofania z obrotu na rynku regulowanym akcji Sp\u00f3\u0142ki. Bior\u0105c pod uwag\u0119 porozumienie akcjonariuszy z dnia 26.11.2018 r. i przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 5\u00a0094 102\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 81,37% og\u00f3lnej liczby g\u0142os\u00f3w w </span><a class=\"pt-000114\" id=\"OLE_LINK5\"></a><span class=\"pt-Domylnaczcionkaakapitu-000190\">Sp\u00f3\u0142ce.</span><a class=\"pt-000114\" id=\"XBRLBlock__1301375516_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__3585054_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1717046012_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583336\"></span><span class=\"pt-000006\" id=\"_Toc3460777\"></span><span class=\"pt-000006\" id=\"_Toc132624009\"></span><a class=\"pt-000114\" id=\"XBRLBlock_718536739_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2126453114_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1443978437_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 23: KAPITA\u0141 ZAK\u0141ADOWY (PODSTAWOWY) JEDNOSTKI DOMINUJ\u0104CEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001239\"></td><td class=\"pt-000687\"></td><td class=\"pt-000687\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001240\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001241\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001241\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001242\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Liczba akcji (w szt.)</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 259 634</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 259 634</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001243\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Warto\u015b\u0107 nominalna akcji (w z\u0142)</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001244\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 zak\u0142adowy</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 zak\u0142adowy \u2013 struktura</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001245\"></td><td class=\"pt-001246\"></td><td class=\"pt-001247\"></td><td class=\"pt-001248\"></td><td class=\"pt-001249\"></td><td class=\"pt-001250\"></td><td class=\"pt-001251\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001252\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Seria/emisja rodzaj akcji</span></p></td><td class=\"pt-001253\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj uprzywilejowania akcji</span></p></td><td class=\"pt-001254\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Liczba akcji</span></p></td><td class=\"pt-001255\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 jednostkowa (w z\u0142)</span></p></td><td class=\"pt-001256\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 serii / emisji</span></p></td><td class=\"pt-001257\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Spos\u00f3b pokrycia kapita\u0142u</span></p></td><td class=\"pt-001258\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data rejestracji</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria A / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 368 660</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001263\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 421 650</span></p></td><td class=\"pt-001264\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">fund. za\u0142o\u017cycielski i fund. przedsi\u0119biorstwa (akcje obj\u0119te i op\u0142acone przez Skarb Pa\u0144stwa)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21-06-1996</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001266\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria B / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001267\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001268\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 984 320</span></p></td><td class=\"pt-001269\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 960 800</span></p></td><td class=\"pt-001271\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kapita\u0142 rezerwowy</span></p></td><td class=\"pt-001272\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">01-01-1996</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria C / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 000</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">got\u00f3wka (publiczna emisja akcji)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">01-01-1997</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria D / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">460 137</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 150 343</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">got\u00f3wka (subskrypcja prywatna)</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30-09-2016</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Seria E / zwyk\u0142a na okaziciela</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 946 517</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2,50</span></p></td><td class=\"pt-001270\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 866 293</span></p></td><td class=\"pt-001273\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wk\u0142ad niepieni\u0119\u017cny w postaci akcji ZM Invest S.A.</span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23-12-2016</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001259\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM:</span></p></td><td class=\"pt-001260\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001261\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 259 634</span></p></td><td class=\"pt-001262\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2,50</span></p></td><td class=\"pt-001274\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649 085</span></p></td><td class=\"pt-001264\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001265\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 zak\u0142adowy \u2013 struktura akcjonariatu na dzie\u0144 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001275\"></td><td class=\"pt-001276\"></td><td class=\"pt-001277\"></td><td class=\"pt-000658\"></td><td class=\"pt-001278\"></td></tr><tr class=\"pt-000170\"><td class=\"pt-001279\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcjonariusz</span></p></td><td class=\"pt-001280\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba akcji</span></p></td><td class=\"pt-001281\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w kapitale akcyjnym</span></p></td><td class=\"pt-001282\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Liczba g\u0142os\u00f3w </span></p></td><td class=\"pt-001283\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">ZMR S.A. (akcje w\u0142asne) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>a)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 413 709</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">22,58%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>b)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 363 077</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">37,75%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001288\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-001289\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Porozumienie akcjonariuszy </span><span class=\"pt-Domylnaczcionkaakapitu-000120\"><sup>c)</sup></span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-001290\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 680 393</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">58,79%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">w tym:</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">INTERMINEX Handelsgesellschaft m.b.H</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 317 316</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">21,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">J\u00f3zef Siwiec</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001285\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 442 447</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">23,04%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Marian Dar\u0142ak</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001288\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td><td class=\"pt-001289\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">538 615</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">8,60%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001284\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozostali</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-001290\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 165 532</span></p></td><td class=\"pt-001287\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">18,63%</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001291\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">RAZEM:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-001292\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">6 259 634</span></p></td><td class=\"pt-001293\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">100,00%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000188\"><span class=\"pt-000189\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">akcje w\u0142asne Sp\u00f3\u0142ki, z kt\u00f3rych prawo g\u0142osu nie jest wykonywane,</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 26.11.2018 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so oraz Pana Zbigniewa Czapka pisemnego Porozumienia dotycz\u0105cego zgodnego g\u0142osowania na Walnych Zgromadzeniach Sp\u00f3\u0142ki oraz prowadzenia trwa\u0142ej polityki wobec Sp\u00f3\u0142ki. Zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie do liczby g\u0142os\u00f3w, kt\u00f3ra spowodowa\u0142a powstanie obowi\u0105zk\u00f3w wezwaniowych po stronie podmiotu dominuj\u0105cego (a wi\u0119c po stronie cz\u0142onk\u00f3w Porozumienia), wlicza si\u0119 liczb\u0119 g\u0142os\u00f3w posiadanych przez jego podmioty zale\u017cne, a wi\u0119c tez i akcje w\u0142asne posiadane przez Sp\u00f3\u0142k\u0119. Przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o\u00a0ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 3\u00a0776 786\u00a0 akcji i tyle samo g\u0142os\u00f3w, co stanowi 60,33% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce.</span></p><p class=\"pt-000191\"><span class=\"pt-000189\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">w dniu 10.02.2021 r. dosz\u0142o do zawarcia przez akcjonariuszy Sp\u00f3\u0142ki: Pana J\u00f3zefa Siwca, Pana Mariana Dar\u0142aka, Pana Roberta Duszkiewicza, Pana Roberta Siwca, Pana Leszka Piczaka, Pana Romana Wenca, Pana Krzysztofa Mi\u0105so, Pana Zbigniewa Czapk\u0119 oraz Interminex Handelsgesellschaft m.b.H pisemnego Porozumienia dotycz\u0105cego nabywania akcji oraz zgodnego dzia\u0142ania w celu wycofania z obrotu na rynku regulowanym akcji Sp\u00f3\u0142ki. Bior\u0105c pod uwag\u0119 porozumienie akcjonariuszy z dnia 26.11.2018 r. i przy uwzgl\u0119dnieniu akcji w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119 b\u0119d\u0105c\u0105 podmiotem zale\u017cnym Porozumienia zgodnie z art. 87 ust 5. pkt 1 Ustawy o ofercie oraz obj\u0119tych akcji przez Strony Porozumienia w ramach realizacji III transzy Programu Motywacyjnego, Porozumienie na dzie\u0144 sporz\u0105dzenia niniejszego sprawozdania posiada \u0142\u0105cznie 5\u00a0094 102 akcji i tyle samo g\u0142os\u00f3w, co stanowi 81,37% og\u00f3lnej liczby g\u0142os\u00f3w w Sp\u00f3\u0142ce. </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu kapita\u0142u zak\u0142adowego jednostki dominuj\u0105cej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001297\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001298\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001299\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na pocz\u0105tek okresu</span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia:</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 649</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_718536739_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2126453114_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1443978437_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfIssuedCapitalExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A3dabfb88b7a7400ba6001d69e739d8e3_603192204": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__564998335_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1376868272_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__752217367_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">X. INFORMACJA O GRUPIE KAPITA\u0141OWEJ I SP\u00d3\u0141KACH ZALE\u017bNYCH</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku w sk\u0142ad Grupy Kapita\u0142owej ZM \u201eROPCZYCE\u201d wchodzi\u0142y: Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A. (dalej jako: \u201ejednostka dominuj\u0105ca\u201d, \u201eSp\u00f3\u0142ka dominuj\u0105ca\u201d lub \u201eZMR SA\u201d), oraz sp\u00f3\u0142ki: ZM Nieruchomo\u015bci Sp. z o.o., </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ropczyce ENGINEERING Sp. z o.o., ZMR North America Inc., ZMR Consulting GmbH</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> (</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dalej jako: \u201esp\u00f3\u0142ki zale\u017cne\u201d).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sp\u00f3\u0142ki Zale\u017cne:</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">02-002 Warszawa, ul. Nowogrodzka 62C</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zarejestrowana w S\u0105dzie Rejonowym dla m.st. Warszawy w Warszawie, XII Wydzia\u0142 Gospodarczy Krajowego Rejestru S\u0105dowego pod numerem KRS 0000536683.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci Sp\u00f3\u0142ki jest zarz\u0105dzanie nieruchomo\u015bciami w\u0142asnymi poprzez ich wynajem, dalsz\u0105 restrukturyzacj\u0119 i przygotowanie do ich sprzeda\u017cy, dzi\u0119ki aktywnym dzia\u0142aniom na rynku nieruchomo\u015bci.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ropczyce ENGINEERING Sp. z o.o.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">39-100 Ropczyce, ul. Przemys\u0142owa 1</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zarejestrowana w S\u0105dzie Rejonowym w Rzeszowie, XII Wydzia\u0142 Gospodarczy Krajowego Rejestru S\u0105dowego pod numerem KRS 0000780524.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci Sp\u00f3\u0142ki jest dzia\u0142alno\u015b\u0107 w zakresie in\u017cynierii i zwi\u0105zane z ni\u0105 doradztwo techniczne, specjalistyczne projektowanie, produkcja maszyn, piec\u00f3w, palenisk, palnik\u00f3w oraz szeroko rozumiana dzia\u0142alno\u015b\u0107 in\u017cynieringowa zwi\u0105zanej z ceramik\u0105 ogniotrwa\u0142\u0105 w bran\u017cach obs\u0142ugiwanych przez Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZMR North America Inc. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 The Green, STE A, Dover, DE 19901, Kent County</span></p><p class=\"pt-Normalny-000193\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zosta\u0142a zarejestrowana w Stanach Zjednoczonych Ameryki P\u0142n. (USA), na prawie stanu Delaware.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci sp\u00f3\u0142ki jest rozwijanie dzia\u0142alno\u015bci handlowej i marketingowej na rynkach Ameryki P\u00f3\u0142nocnej w zakresie wyrob\u00f3w ogniotrwa\u0142ych produkowanych przez Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk96642219\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZMR Consulting GmbH</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Gartenbaupromenade 2/6, 1010 Vienna, Austria</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk96688740\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zosta\u0142a zarejestrowana przez S\u0105d Gospodarczy w Wiedniu pod dat\u0105 18.12.2021 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Misj\u0105 sp\u00f3\u0142ki jest wsparcie dla Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. w ramach realizacji strategii wzmacniania pozycji na rynku globalnym, poprzez prowadzenie i rozwijanie dzia\u0142alno\u015bci marketingowej i doradczej zwi\u0105zanej z\u00a0szeroko rozumian\u0105 bran\u017c\u0105 wyrob\u00f3w ogniotrwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela prezentuj\u0105ca udzia\u0142 Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. w podmiotach wchodz\u0105cych w sk\u0142ad Grupy Kapita\u0142owej, spe\u0142niaj\u0105cych kryteria jednostek zale\u017cnych wraz ze wskazaniem stosowanych metod konsolidacji \u2013 wg stanu na 31.12.2022 roku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000195\">Jednostki zale\u017cne \u2013 metoda konsolidacji:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000196\"><tr class=\"pt-000040\"><td class=\"pt-000197\"></td><td class=\"pt-000198\"></td><td class=\"pt-000198\"></td><td class=\"pt-000199\"></td><td class=\"pt-000200\"></td></tr><tr class=\"pt-000201\"><td class=\"pt-000202\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Nazwa podmiotu</span></p></td><td class=\"pt-000204\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w </span><span class=\"pt-Domylnaczcionkaakapitu-000205\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000203\">kapitale jednostki zale\u017cnej%</span></p></td><td class=\"pt-000206\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w %</span></p></td><td class=\"pt-000207\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Metoda</span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">konsolidacji</span></p></td><td class=\"pt-000208\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Rok obj\u0119cia udzia\u0142\u00f3w</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2016</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2019</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR North America Inc. </span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2020</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR Consulting GmbH</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2021</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraph-000215\"><span class=\"pt-000216\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Graficzna prezentacja Grupy Kapita\u0142owej na 31.12.2022 r.:</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-Domylnaczcionkaakapitu-000219\"><span class=\"element-style-6\"><img alt=\"Obraz 1\" class=\"element-style-7\" src=\"data:image/png;base64,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\"/></span></span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__564998335_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1376868272_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__752217367_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInterestsInOtherEntitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A63b4cac26a63439e89a52fab03b02527_603192204": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__564998335_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1376868272_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__752217367_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">X. INFORMACJA O GRUPIE KAPITA\u0141OWEJ I SP\u00d3\u0141KACH ZALE\u017bNYCH</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku w sk\u0142ad Grupy Kapita\u0142owej ZM \u201eROPCZYCE\u201d wchodzi\u0142y: Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A. (dalej jako: \u201ejednostka dominuj\u0105ca\u201d, \u201eSp\u00f3\u0142ka dominuj\u0105ca\u201d lub \u201eZMR SA\u201d), oraz sp\u00f3\u0142ki: ZM Nieruchomo\u015bci Sp. z o.o., </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ropczyce ENGINEERING Sp. z o.o., ZMR North America Inc., ZMR Consulting GmbH</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> (</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dalej jako: \u201esp\u00f3\u0142ki zale\u017cne\u201d).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sp\u00f3\u0142ki Zale\u017cne:</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">02-002 Warszawa, ul. Nowogrodzka 62C</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zarejestrowana w S\u0105dzie Rejonowym dla m.st. Warszawy w Warszawie, XII Wydzia\u0142 Gospodarczy Krajowego Rejestru S\u0105dowego pod numerem KRS 0000536683.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci Sp\u00f3\u0142ki jest zarz\u0105dzanie nieruchomo\u015bciami w\u0142asnymi poprzez ich wynajem, dalsz\u0105 restrukturyzacj\u0119 i przygotowanie do ich sprzeda\u017cy, dzi\u0119ki aktywnym dzia\u0142aniom na rynku nieruchomo\u015bci.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ropczyce ENGINEERING Sp. z o.o.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">39-100 Ropczyce, ul. Przemys\u0142owa 1</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zarejestrowana w S\u0105dzie Rejonowym w Rzeszowie, XII Wydzia\u0142 Gospodarczy Krajowego Rejestru S\u0105dowego pod numerem KRS 0000780524.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci Sp\u00f3\u0142ki jest dzia\u0142alno\u015b\u0107 w zakresie in\u017cynierii i zwi\u0105zane z ni\u0105 doradztwo techniczne, specjalistyczne projektowanie, produkcja maszyn, piec\u00f3w, palenisk, palnik\u00f3w oraz szeroko rozumiana dzia\u0142alno\u015b\u0107 in\u017cynieringowa zwi\u0105zanej z ceramik\u0105 ogniotrwa\u0142\u0105 w bran\u017cach obs\u0142ugiwanych przez Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A.</span></p><p class=\"pt-DraftParagraph\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZMR North America Inc. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 The Green, STE A, Dover, DE 19901, Kent County</span></p><p class=\"pt-Normalny-000193\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zosta\u0142a zarejestrowana w Stanach Zjednoczonych Ameryki P\u0142n. (USA), na prawie stanu Delaware.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przedmiotem dzia\u0142alno\u015bci sp\u00f3\u0142ki jest rozwijanie dzia\u0142alno\u015bci handlowej i marketingowej na rynkach Ameryki P\u00f3\u0142nocnej w zakresie wyrob\u00f3w ogniotrwa\u0142ych produkowanych przez Zak\u0142ady Magnezytowe \u201eROPCZYCE\u201d S.A. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk96642219\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZMR Consulting GmbH</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Gartenbaupromenade 2/6, 1010 Vienna, Austria</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk96688740\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ka zosta\u0142a zarejestrowana przez S\u0105d Gospodarczy w Wiedniu pod dat\u0105 18.12.2021 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Misj\u0105 sp\u00f3\u0142ki jest wsparcie dla Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. w ramach realizacji strategii wzmacniania pozycji na rynku globalnym, poprzez prowadzenie i rozwijanie dzia\u0142alno\u015bci marketingowej i doradczej zwi\u0105zanej z\u00a0szeroko rozumian\u0105 bran\u017c\u0105 wyrob\u00f3w ogniotrwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela prezentuj\u0105ca udzia\u0142 Zak\u0142ad\u00f3w Magnezytowych \u201eROPCZYCE\u201d S.A. w podmiotach wchodz\u0105cych w sk\u0142ad Grupy Kapita\u0142owej, spe\u0142niaj\u0105cych kryteria jednostek zale\u017cnych wraz ze wskazaniem stosowanych metod konsolidacji \u2013 wg stanu na 31.12.2022 roku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000195\">Jednostki zale\u017cne \u2013 metoda konsolidacji:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000196\"><tr class=\"pt-000040\"><td class=\"pt-000197\"></td><td class=\"pt-000198\"></td><td class=\"pt-000198\"></td><td class=\"pt-000199\"></td><td class=\"pt-000200\"></td></tr><tr class=\"pt-000201\"><td class=\"pt-000202\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Nazwa podmiotu</span></p></td><td class=\"pt-000204\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w </span><span class=\"pt-Domylnaczcionkaakapitu-000205\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000203\">kapitale jednostki zale\u017cnej%</span></p></td><td class=\"pt-000206\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w %</span></p></td><td class=\"pt-000207\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Metoda</span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">konsolidacji</span></p></td><td class=\"pt-000208\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Rok obj\u0119cia udzia\u0142\u00f3w</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2016</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2019</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR North America Inc. </span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2020</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR Consulting GmbH</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2021</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraph-000215\"><span class=\"pt-000216\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Graficzna prezentacja Grupy Kapita\u0142owej na 31.12.2022 r.:</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-Domylnaczcionkaakapitu-000219\"><span class=\"element-style-6\"><img alt=\"Obraz 1\" class=\"element-style-7\" src=\"data:image/png;base64,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\"/></span></span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__564998335_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1376868272_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__752217367_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfSignificantInvestmentsInSubsidiariesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A31cd5179ffed49cebf2c893663bae910_19": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000195\">Jednostki zale\u017cne \u2013 metoda konsolidacji:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000196\"><tr class=\"pt-000040\"><td class=\"pt-000197\"></td><td class=\"pt-000198\"></td><td class=\"pt-000198\"></td><td class=\"pt-000199\"></td><td class=\"pt-000200\"></td></tr><tr class=\"pt-000201\"><td class=\"pt-000202\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Nazwa podmiotu</span></p></td><td class=\"pt-000204\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w </span><span class=\"pt-Domylnaczcionkaakapitu-000205\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000203\">kapitale jednostki zale\u017cnej%</span></p></td><td class=\"pt-000206\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Udzia\u0142 w og\u00f3lnej liczbie g\u0142os\u00f3w %</span></p></td><td class=\"pt-000207\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Metoda</span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">konsolidacji</span></p></td><td class=\"pt-000208\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Rok obj\u0119cia udzia\u0142\u00f3w</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2016</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2019</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR North America Inc. </span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2020</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000209\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">ZMR Consulting GmbH</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">100,00%</span></p></td><td class=\"pt-000212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">pe\u0142na</span></p></td><td class=\"pt-000213\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000210\">2021</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-DraftParagraph-000215\"><span class=\"pt-000216\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Graficzna prezentacja Grupy Kapita\u0142owej na 31.12.2022 r.:</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-Domylnaczcionkaakapitu-000219\"><span class=\"element-style-6\"><img alt=\"Obraz 1\" class=\"element-style-7\" src=\"data:image/png;base64,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\"/></span></span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-DraftParagraphZnak-000217\"><span class=\"pt-000218\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__564998335_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1376868272_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__752217367_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1587136636_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc182633288\"></span><span class=\"pt-000006\" id=\"_Toc313459831\"></span><span class=\"pt-000006\" id=\"_Toc351016207\"></span><span class=\"pt-000006\" id=\"_Toc380755719\"></span><span class=\"pt-000006\" id=\"_Toc444000974\"></span><span class=\"pt-000006\" id=\"_Toc506472340\"></span><span class=\"pt-000006\" id=\"_Toc132624029\"></span><a class=\"pt-000114\" id=\"XBRLBlock__139507125_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1516071596_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_225763499_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 42: INFORMACJE O PODMIOTACH POWI\u0104ZANYCH</span></h2><p class=\"pt-000Normal-001852\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabela prezentuj\u0105ca warto\u015b\u0107 transakcji pomi\u0119dzy jednostk\u0105 dominuj\u0105c\u0105 i jednostkami zale\u017cnymi wchodz\u0105cymi w sk\u0142ad Grupy Kapita\u0142owej za bie\u017c\u0105cy rok obrotowy, oraz warto\u015b\u0107 transakcji z pozosta\u0142ymi podmiotami powi\u0105zanymi kapita\u0142owo z jednostka dominuj\u0105c\u0105:</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001853\"></td><td class=\"pt-001854\"></td><td class=\"pt-001855\"></td><td class=\"pt-001855\"></td><td class=\"pt-001856\"></td><td class=\"pt-001857\"></td><td class=\"pt-000843\"></td></tr><tr class=\"pt-000327\"><td class=\"pt-001858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zak\u0142ady Magnezytowe Ropczyce S.A.</span></p></td><td class=\"pt-001859\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Sprzeda\u017c na rzecz podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zakupy od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001861\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci przeterminowane wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001862\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania wobec podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2022 r.</span></p></td><td class=\"pt-001863\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania przeterminowane wg stanu na 31.12.2022 r.</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki zale\u017cne:</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 002</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 206</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 445</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 762</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">732</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001874\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">602 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744 USD</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">251 USD</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001874\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">221 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74 EUR</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane - pozosta\u0142e:                                                                                            (akcjonariusze posiadaj\u0105cy znacz\u0105cy pakiet akcji - znacz\u0105cy akcjonariusze)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 569 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 334 EUR                          282 USD                </span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">395 EUR</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">166 EUR</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1475 EUR                         23 USD                </span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000066\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kluczowy personel w jednostkach zale\u017cnych:</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Konrad Szeliga - Wiceprezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Robert R\u0105pa\u0142a - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Cz\u0142onek Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Brian Stein- Prezes Zarz\u0105du</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Holger Woltron - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001867\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Grzegorz Ubysz - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001871\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001873\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-000Normal-001876\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabela prezentuj\u0105ca warto\u015b\u0107 transakcji pomi\u0119dzy jednostk\u0105 dominuj\u0105c\u0105 i jednostkami zale\u017cnymi wchodz\u0105cymi w sk\u0142ad Grupy Kapita\u0142owej za poprzedni rok obrotowy, oraz warto\u015b\u0107 transakcji z pozosta\u0142ymi podmiotami powi\u0105zanymi kapita\u0142owo z jednostka dominuj\u0105c\u0105:</span></p><p class=\"pt-000Normal-001852\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001877\"></td><td class=\"pt-001878\"></td><td class=\"pt-001878\"></td><td class=\"pt-001855\"></td><td class=\"pt-001855\"></td><td class=\"pt-001857\"></td><td class=\"pt-000843\"></td></tr><tr class=\"pt-000327\"><td class=\"pt-001858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zak\u0142ady Magnezytowe Ropczyce S.A.</span></p></td><td class=\"pt-001879\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Sprzeda\u017c na rzecz podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zakupy od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci od podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001860\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Nale\u017cno\u015bci przeterminowane wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001862\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania wobec podmiot\u00f3w powi\u0105zanych wg stanu na 31.12.2021 r.</span></p></td><td class=\"pt-001863\"><p class=\"pt-Normalny-000372\"><span class=\"pt-Domylnaczcionkaakapitu-000373\">Zobowi\u0105zania przeterminowane wg stanu na 31.12.2021 r.</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki zale\u017cne:</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 002</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 502</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 542</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 833</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">517</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">129</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001880\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">295 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">294 USD</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001880\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane - pozosta\u0142e:                                                                                            (akcjonariusze posiadaj\u0105cy znacz\u0105cy pakiet akcji - znacz\u0105cy akcjonariusze)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 262 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 218 EUR                          282 USD                </span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 212 EUR</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">572 EUR                          23 USD                </span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001864\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kluczowy personel  w jednostkach zale\u017cnych:</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">Ropczyce ENGINEERING Sp. z o.o.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Konrad Szeliga - Wiceprezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZM Nieruchomo\u015bci Sp. z o.o.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Robert R\u0105pa\u0142a - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Krzysztof Mi\u0105so  - Cz\u0142onek Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR North America  Inc. (USA)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Brian Stein - Prezes Zarz\u0105du</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">ZMR Consulting GmbH  (Austria)</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Holger Woltron - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-001875\">INTERMINEX Handelsgesellschaft m.b.H.</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001866\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001868\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001870\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Grzegorz Ubysz - Dyrektor Zarz\u0105dzaj\u0105cy</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001872\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001869\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"></p><p class=\"pt-000Normal-001881\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e podmioty powi\u0105zane z jednostk\u0105 dominuj\u0105c\u0105 to cz\u0142onkowie organu zarz\u0105dzaj\u0105cego jednostki dominuj\u0105cej  (Zarz\u0105d ZMR S.A.) i Rady Nadzorczej ZMR SA , kt\u00f3rzy stanowi\u0105 kluczowy personel kierowniczy. Transakcjami zawartymi przez jednostk\u0119 dominuj\u0105c\u0105 z kluczowym personelem kierowniczym w 2022 i 2021 roku by\u0142y:</span></p><p class=\"pt-001882\"><span class=\"pt-000400\">1)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyp\u0142aty wynagrodze\u0144, dla kt\u00f3rych szczeg\u00f3\u0142owe informacje  </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zawarte zosta\u0142y w\u00a0punkcie 15.1. \u201eSPRAWOZDANIA Z\u00a0DZIA\u0141ALNO\u015aCI Grupy Kapita\u0142owej ZM \"ROPCZYCE\" ZA OKRES 01.01.2022- 31.12.2022\u201d,</span></p><p class=\"pt-001882\"><span class=\"pt-000400\">2)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">transakcje zakupu us\u0142ug doradztwa prawnego z Kancelarii prawno-podatkowej Natalia Duszkiewicz (podmiot powi\u0105zany osobowo ze Sp\u00f3\u0142k\u0105) - warto\u015b\u0107 zakupionych us\u0142ug za 2022 rok \u2013 0 tys. z\u0142 , a\u00a0odpowiednio za 2021 rok - 15 tys. z\u0142 (netto).</span><a class=\"pt-000114\" id=\"XBRLBlock__139507125_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1516071596_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_225763499_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1089662104_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749904096_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warunki transakcji z podmiotami powi\u0105zanymi</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Transakcje z podmiotami powi\u0105zanymi zawierane przez jednostk\u0119 dominuj\u0105c\u0105 i jednostki od niej zale\u017cne s\u0105 zawierane na warunkach rynkowych, a ich charakter i warunki wynikaj\u0105 z bie\u017c\u0105cej dzia\u0142alno\u015bci operacyjnej prowadzonej przez ZMR SA lub jednostk\u0119 od niej zale\u017cn\u0105.</span><a class=\"pt-000114\" id=\"XBRLBlock_1089662104_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749904096_end\"></a></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc182633294\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1117856836_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_389703753_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_739829830_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Po\u017cyczka udzielona cz\u0142onkowi Zarz\u0105du</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"> Sp\u00f3\u0142ki z Grupy Kapita\u0142owej</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000006\" id=\"_Toc182633295\">\u00a0</span><span class=\"pt-000033\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym Sp\u00f3\u0142ki z Grupy Kapita\u0142owej nie udziela\u0142y po\u017cyczek Cz\u0142onkom Zarz\u0105d\u00f3w Sp\u00f3\u0142ek.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Inne transakcje z udzia\u0142em cz\u0142onk\u00f3w Zarz\u0105du</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"> Sp\u00f3\u0142ek z Grupy Kapita\u0142owej</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym Grupa nie realizowa\u0142a innych transakcji z udzia\u0142em Cz\u0142onk\u00f3w Zarz\u0105d\u00f3w Sp\u00f3\u0142ek z Grupy Kapita\u0142owej, poza transakcjami wy\u017cej wymienionymi. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 sporz\u0105dzenia sprawozdania finansowego w ramach istotnych transakcji emitenta z podmiotami powi\u0105zanymi nie istniej\u0105 nieuregulowane gwarancje, po\u017cyczki lub kredyty.</span><a class=\"pt-000114\" id=\"XBRLBlock__1117856836_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_389703753_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_739829830_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfRelatedPartyExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A2d3f44a294fd4ac8b34cbef286ee8ad3_20": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1200046672_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1802977343_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">XI. ZATWIERDZENIE SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO</span></h5><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Niniejsze  skonsolidowane sprawozdanie finansowe sporz\u0105dzone za rok zako\u0144czony 31 grudnia 2022 (wraz z danymi por\u00f3wnawczymi) zosta\u0142o zatwierdzone do publikacji przez Zarz\u0105d jednostki dominuj\u0105cej dnia 21 kwietnia 2023 roku (data\u00a0podpisania sprawozdania przez Zarz\u0105d jednostki dominuj\u0105cej) (patrz nota 50).</span><a class=\"pt-000114\" id=\"XBRLBlock_1200046672_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1802977343_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAuthorisationOfFinancialStatementsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Af6e7f339377645cbb0a968c9a7be033f_22": {
   "value": "507169000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Revenue",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A81e8a521206b4829b13768b56b4f970d_23": {
   "value": "361893000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Revenue",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3841ac38f11a4ac9962f1821c5a92bec_24": {
   "value": "389901000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CostOfSales",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2ac96ed69e214a04b68e7a39a0644ebb_25": {
   "value": "257649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CostOfSales",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A0cf773e30b204a4782c7d1567bc70412_26": {
   "value": "117268000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:GrossProfit",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Acb318fd6a02047e289db6b05a48fbf14_27": {
   "value": "104244000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:GrossProfit",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A052e82c928c24d329c12d081181fd145_28": {
   "value": "13822000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae9db349d56194cdaad7dafc1be6b19b7_29": {
   "value": "3484000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A27e6c8ac1f614d3f849dbcb2823a0742_30": {
   "value": "1057000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ReversalOfImpairmentLossRecognisedInProfitOrLossTradeReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A820010e2841e40ea9c34d64d6cde5fdf_31": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ReversalOfImpairmentLossRecognisedInProfitOrLossTradeReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A842dad81734b4d2bb43f8b4b35f20865_32": {
   "value": "26185000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DistributionCosts",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Adc951ef62d9e4b76b93b0a5caf42d310_33": {
   "value": "22735000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DistributionCosts",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A1725ccee191c44f1ae18d81e23f5324e_34": {
   "value": "32588000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdministrativeExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A4fc7c91e17fc483784d27d06bba6f1c8_35": {
   "value": "26718000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdministrativeExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A24235302c5fe47789563fa97e698e74d_36": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ResearchAndDevelopmentExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Afcc3f364ed89463d8c50c1021318144f_37": {
   "value": "332000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ResearchAndDevelopmentExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7ba9246477aa4407bab4e5ed4eb760a5_38": {
   "value": "14615000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherExpenseByFunction",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A5b780009037342d2ae33b1e7e0366889_39": {
   "value": "21477000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherExpenseByFunction",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A08fa07c0b5e04ecb8e0b78d02361dcee_40": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ImpairmentLossRecognisedInProfitOrLossTradeReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aebb8c288157e48d8aa0e7fe818c1eff9_41": {
   "value": "8277000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ImpairmentLossRecognisedInProfitOrLossTradeReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A86dbd10fbbcb48eb896c4c5ce26137d6_42": {
   "value": "57702000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossFromOperatingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A78bf05f825734d3e955f8d16d6279405_43": {
   "value": "36466000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossFromOperatingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2e94193da5234b9bb336d44a1116025d_44": {
   "value": "3943000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:FinanceIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aa365527139874af2adc1e1e13946df1d_45": {
   "value": "3764000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:FinanceIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Afecb736da89c4a6aa411e9407e5ae69b_46": {
   "value": "4899000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:FinanceCosts",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A89a3dbf060544d808857d514c5f6889d_47": {
   "value": "117000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:FinanceCosts",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A4e5e71a1e5f04401bf5130e1b2eb9a21_48": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ShareOfProfitLossOfAssociatesAndJointVenturesAccountedForUsingEquityMethod",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aea43baf0b5d84f4db2dc1b6a5ba05f09_49": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ShareOfProfitLossOfAssociatesAndJointVenturesAccountedForUsingEquityMethod",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab63ba6ee1ca044578ca86d924f754fe3_50": {
   "value": "56746000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Afe550b5be62543cc87290b1d017958f0_51": {
   "value": "40113000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3a2dc0bd609e477497de8a7bd5620375_52": {
   "value": "12064000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncomeTaxExpenseContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A49c90dd55a1a4f998a90c6a490889eb2_53": {
   "value": "8681000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncomeTaxExpenseContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A04ffaa6a440c4420a4935b3d6ec753c6_54": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossFromContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af4e4a3de68644cee9398130e635c40ef_55": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossFromContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A387ac6cd22f74fa4b018fb0b3b8c6fbb_56": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossFromDiscontinuedOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af1465f630d85495487e485e535c3fd37_57": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossFromDiscontinuedOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A222d5ab4534b4422bd35fa45a5ac0530_58": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad94bf657843f410ba2aff21f0712917b_59": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3aaf5898056a455b91db41f5681de301_60": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToNoncontrollingInterests",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7e1f5616951d469eb4720284a4955bb1_61": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToNoncontrollingInterests",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7fdb57a5db354cdd841a6fb4efe3af42_62": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A27db2610e27544dd9ed695b322fcb5b1_63": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac9bc1618936a47a39a06b26ef68f354e_64": {
   "value": "<p class=\"pt-Normalny-000000\"><a class=\"pt-000114\" id=\"XBRLBlock__461282404_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zysk przypadaj\u0105cy na jedn\u0105 akcj\u0119</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000220\"></td><td class=\"pt-000221\"></td><td class=\"pt-000222\"></td><td class=\"pt-000223\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-000246\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk (strata) netto przypadaj\u0105cy akcjonariuszom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-000247\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8</span></p></td><td class=\"pt-000248\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44 682</span></p></td><td class=\"pt-000232\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31 432</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000229\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk (strata) netto przypadaj\u0105cy na jedn\u0105 akcj\u0119 z\u00a0dzia\u0142alno\u015bci kontynuowanej (w z\u0142)</span></p></td><td class=\"pt-000230\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000248\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9,22</span></p></td><td class=\"pt-000232\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,75</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000229\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk (strata) netto przypadaj\u0105cy na jedn\u0105 akcj\u0119 z dzia\u0142alno\u015bci zaniechanej (w z\u0142)</span></p></td><td class=\"pt-000230\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000248\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,00</span></p></td><td class=\"pt-000232\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,00</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000229\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk (strata) netto na jedn\u0105 akcj\u0119 przypadaj\u0105cy akcjonariuszom jednostki dominuj\u0105cej (w z\u0142)</span></p></td><td class=\"pt-000230\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8</span></p></td><td class=\"pt-000248\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9,22</span></p></td><td class=\"pt-000232\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6,75</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000229\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwodniony zysk (rozwodniona strata) przypadaj\u0105cy na jedn\u0105 akcj\u0119 z dzia\u0142alno\u015bci kontynuowanej (w z\u0142)</span></p></td><td class=\"pt-000230\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000248\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9,22</span></p></td><td class=\"pt-000232\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,75</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000229\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwodniony zysk (rozwodniona strata) przypadaj\u0105cy na jedn\u0105 akcj\u0119 z dzia\u0142alno\u015bci zaniechanej (w z\u0142)</span></p></td><td class=\"pt-000230\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000248\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,00</span></p></td><td class=\"pt-000232\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,00</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000229\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rozwodniony zysk (rozwodniona strata) na jedn\u0105 przypadaj\u0105cy akcjonariuszom jednostki dominuj\u0105cej (w z\u0142)</span></p></td><td class=\"pt-000230\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000248\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9,22</span></p></td><td class=\"pt-000232\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6,75</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__461282404_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:EarningsPerShareExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7fdb57a5db354cdd841a6fb4efe3af42_65": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A27db2610e27544dd9ed695b322fcb5b1_66": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLossAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6c2323fce60b440b867ba84d3e187c79_67": {
   "value": "9.22",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShareFromContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A0bd8dc4b489e44cebb44206abd4716c3_68": {
   "value": "6.75",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShareFromContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "Aba72920f737b409298f02ea119d44fa6_69": {
   "value": "0",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShareFromDiscontinuedOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A525bd63c124644b29e1d86299e940fb2_70": {
   "value": "0",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShareFromDiscontinuedOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A9c3880cf953b413e9a74036966f3156d_71": {
   "value": "9.22",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShare",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A0127b5f1b47148f1b6844d88eb1b5a2a_72": {
   "value": "6.75",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:BasicEarningsLossPerShare",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "Ae60af8c46ebb4c9fb0421783ca959dac_73": {
   "value": "9.22",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShareFromContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "Af4e791c791264fd19dc33132a30033c6_74": {
   "value": "6.75",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShareFromContinuingOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "Aec700db22a1f4d3ba60aae59993be472_75": {
   "value": "0",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShareFromDiscontinuedOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A01fbf7911b9c433bbf5e9006caf682da_76": {
   "value": "0",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShareFromDiscontinuedOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A6a00db5cc34641d38407fd275bb0d351_77": {
   "value": "9.22",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShare",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "Ae08bcec67c214615a6ee01ccba7fda28_78": {
   "value": "6.75",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DilutedEarningsLossPerShare",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A222d5ab4534b4422bd35fa45a5ac0530_79": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad94bf657843f410ba2aff21f0712917b_80": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2b754a0360734995bc21af8ceb5a313a_81": {
   "value": "-165000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aedd712ba5e43457fa6d8235f1e8b11b5_82": {
   "value": "-211000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9a9bc5aadf9746a6b48cb8bddc2ee050_83": {
   "value": "-37000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeThatWillBeReclassifiedToProfitOrLossBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af76d9d017d3b4fcf985dcfc225a0645c_84": {
   "value": "-24000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeThatWillBeReclassifiedToProfitOrLossBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3ab8460c85af4a5dacd544c22736f519_85": {
   "value": "-37000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTaxExchangeDifferencesOnTranslation",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af761d4a60ec44cc28cc7c4909cd44443_86": {
   "value": "-24000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTaxExchangeDifferencesOnTranslation",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9ab3bd61fbc541c0b2da284a12554b35_87": {
   "value": "-128000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeThatWillNotBeReclassifiedToProfitOrLossBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Acc20dbceb344405188750142eda9f213_88": {
   "value": "-187000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeThatWillNotBeReclassifiedToProfitOrLossBeforeTax",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A61345b071f2a46f7bf162e81a2cd17ad_89": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTaxGainsLossesOnRevaluation",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae39bfc6ec0eb4bc7a26ea31fa5d32f2a_90": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTaxGainsLossesOnRevaluation",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A4ce8a8dc3b954382ad6626fbf77f0e43_91": {
   "value": "-128000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTaxGainsLossesOnRemeasurementsOfDefinedBenefitPlans",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3f9e00e093f3444bb1146b3b40f777b6_92": {
   "value": "-187000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncomeBeforeTaxGainsLossesOnRemeasurementsOfDefinedBenefitPlans",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A0ef3d06a7c1247f0938a85fe61a061ad_93": {
   "value": "-25000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncomeTaxRelatingToComponentsOfOtherComprehensiveIncomeThatWillNotBeReclassifiedToProfitOrLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Adfc66e841732411697d04fbe8ce9ee1c_94": {
   "value": "-35000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncomeTaxRelatingToComponentsOfOtherComprehensiveIncomeThatWillNotBeReclassifiedToProfitOrLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A13c0038633da4a1d84d457740857f202_95": {
   "value": "-140000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A23b39c2e2ac24e67a8918b943fbc8a98_96": {
   "value": "-176000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A62f0c41a8fef4d8f87c90d9db009151f_97": {
   "value": "44542000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A88cdd57cd64c4dfc8702f4efa1ba5248_98": {
   "value": "31256000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac990af34812b43778916dd7a26fe6517_99": {
   "value": "44542000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncomeAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae5f0e9668094433fb389beba5a120f96_100": {
   "value": "31256000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncomeAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abdc59ed96a224c629df67581e2e048bd_101": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncomeAttributableToNoncontrollingInterests",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab3078c9ffc8a474c910c1772e0a88f19_102": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncomeAttributableToNoncontrollingInterests",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Adb0243854a0d4d7facf706248f9f4f96_103": {
   "value": "282145000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A55a7d113632549ea96beb718b404ec21_104": {
   "value": "257982000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Afaba8559c34643f1a294f0da447df160_105": {
   "value": "222016000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PropertyPlantAndEquipment",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A5dd8a17b8e3947959c4893f8ce7c8491_106": {
   "value": "203154000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PropertyPlantAndEquipment",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A00853246f5774e16addb4a24d6e4fde4_107": {
   "value": "2044000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Goodwill",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae37cbef56aed43b8a9500e6c47cccf15_108": {
   "value": "2044000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Goodwill",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A502385e09fc147d4bd171536f8a8ee91_109": {
   "value": "764000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IntangibleAssetsOtherThanGoodwill",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A14ede3af3fc749909e02abf72b365d81_110": {
   "value": "1144000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IntangibleAssetsOtherThanGoodwill",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aae0d7fe9d21343c787e7b9365e3caeb0_111": {
   "value": "1298000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherNoncurrentFinancialAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab6a88654d2a9417d8fcd021e10934948_112": {
   "value": "933000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherNoncurrentFinancialAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A5faddccd158841ba87be0cfe43964232_113": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A4859ff574cb4495e82f9cec06a19b6a5_114": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9eddc0b94e154be880e030d85cf76cfb_115": {
   "value": "10174000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DeferredTaxAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abaa49c8656f241f2927052d063c5e3df_116": {
   "value": "9924000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DeferredTaxAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab84e0787da6b4d99a23baaea8494c16c_117": {
   "value": "45849000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:InvestmentProperty",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abaaf39d7b91a44cf900486a24e8d4dad_118": {
   "value": "40783000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:InvestmentProperty",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A1ea46c9e5a4d4a13bdfe4454312911be_119": {
   "value": "339116000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3af4947f358d4dd6b3836584e66acb02_120": {
   "value": "263408000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A556c88505b7f459ca4d9f9677d2982ce_121": {
   "value": "225530000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Inventories",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad9cc18dc0f98400582eb118ba685c375_122": {
   "value": "124096000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Inventories",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A55d66cfa7a6442f2b99c55b948039c17_123": {
   "value": "101815000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:TradeAndOtherCurrentReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae3ae0472511a45e0a68456dd1d97ac43_124": {
   "value": "95862000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:TradeAndOtherCurrentReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Acf569aaf374f4f92b7b36c89f68f3715_125": {
   "value": "82000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentTaxAssetsCurrent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab631769c168c482ea2bb80efd384f9ff_126": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentTaxAssetsCurrent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A563da58b53634e3dbb1377447e460ce6_127": {
   "value": "744000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentContractAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A17c1f997d6c848f787816e8a5bd052ca_128": {
   "value": "9377000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentContractAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af138317996de40c297239f0f41fc7511_129": {
   "value": "9702000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6ae594217722468688345d1c62c9869f_130": {
   "value": "33748000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9c8ab412d7514f90ac95d5cdf9b7126a_131": {
   "value": "1243000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherCurrentFinancialAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A43cbf8d21ecc43eaadc8b169cc911560_132": {
   "value": "325000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherCurrentFinancialAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af0a0037566ca481b972e66f0eaae6607_133": {
   "value": "339116000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentAssetsOtherThanAssetsOrDisposalGroupsClassifiedAsHeldForSaleOrAsHeldForDistributionToOwners",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3b218556ed5c4f5c9636218954912567_134": {
   "value": "263408000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentAssetsOtherThanAssetsOrDisposalGroupsClassifiedAsHeldForSaleOrAsHeldForDistributionToOwners",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Adb4a07ae5c2f408f82697da68d58488a_135": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentAssetsOrDisposalGroupsClassifiedAsHeldForSaleOrAsHeldForDistributionToOwners",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2318c8fe36c5468ea5114cd4631fd5bf_136": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentAssetsOrDisposalGroupsClassifiedAsHeldForSaleOrAsHeldForDistributionToOwners",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aeeaf309d35ad48a2853245b549756a1d_137": {
   "value": "621261000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Assets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A8e6d190db6f94a69812c98263d32f41e_138": {
   "value": "521390000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Assets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A5b560de0456549d49f6b92f92bf96b03_139": {
   "value": "376940000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A268797d29dad4b67bfd16849830384e3_140": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A0887d71cfdbc4160819f66e8445a8d8b_141": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssuedCapital",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Adbab3a960da6494dabc0758e7dcce720_142": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssuedCapital",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae68f4ed0a49c4222ac55d7e04a30ad54_143": {
   "value": "32280000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:TreasuryShares",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae695538867194cd79cf731d550914418_144": {
   "value": "36552000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:TreasuryShares",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af9926a0cc37d4ec498f1df47239af6b2_145": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:SharePremium",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2c96088f423a4d4da05110ba2e897fb9_146": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:SharePremium",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae67e38a6bb5943e199c81dd545576b63_147": {
   "value": "126600000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherReserves",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A21a8c32505a44a31a46f26efa9b2a572_148": {
   "value": "123892000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherReserves",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af94fd8750ef44fdfad6214cf4afa892b_149": {
   "value": "227677000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:RetainedEarnings",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6ada6644fc19406f90cbcee373b10b72_150": {
   "value": "194057000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:RetainedEarnings",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Acdf7c643fb324682a3b050e244497606_151": {
   "value": "376940000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:EquityAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A29a90b3c23364c2b8a8eb196e1fdc033_152": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:EquityAttributableToOwnersOfParent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A970a867c62d342eaa8d293f0ef2cae17_153": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncontrollingInterests",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A11158012f6644219b789bc65922437e8_154": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncontrollingInterests",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac2b2dd6fc9a84951adcce09596976b1c_155": {
   "value": "60138000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A089592dbf2c8484681bc830bd725eef3_156": {
   "value": "63805000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abf80f2acd01c4a1e800ec779471b6762_157": {
   "value": "4831000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentPayables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab54dacb45fa84293a899fda9693bc319_158": {
   "value": "5776000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentPayables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aa8433fb4151b405ab3db48296bb99bed_159": {
   "value": "17917000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentPortionOfNoncurrentLoansReceived",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A5280bd4833ac4ea1a48e4740292064c7_160": {
   "value": "18914000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentPortionOfNoncurrentLoansReceived",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Afe5852b4086a4860ba05c88a17dbaa29_161": {
   "value": "584000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentLeaseLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac4b79eaef2f9457ab83b927d650c5597_162": {
   "value": "804000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentLeaseLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab42c6518833546439e490e13e52f5190_163": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentDerivativeFinancialLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af8787d1c42854345a09c4e6b1e29cf44_164": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentDerivativeFinancialLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abe347ccd1e8b4b83bce9fe90e72e56a1_165": {
   "value": "1662000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentProvisions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2baa07405d2c420f9e195e89c345a387_166": {
   "value": "1762000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:NoncurrentProvisions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A82b6b3383e35459a94080d9211c05d6f_167": {
   "value": "35144000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DeferredTaxLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Acea911c433ee4989a85cb58bb49c6f1c_168": {
   "value": "36549000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DeferredTaxLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A16bc3186c2e34c2eacc2e25446cd2f09_169": {
   "value": "184183000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aeaafb4a3dc2f46a9991cc57af9a9a491_170": {
   "value": "121245000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A94de0985553f4503bfa87ae473173bda_171": {
   "value": "96604000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:TradeAndOtherCurrentPayables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aad0b3dde0bbd4dc2bc2355e2ee0afb11_172": {
   "value": "94803000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:TradeAndOtherCurrentPayables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2173ab7b74e0488cb1d26512ffd7d172_173": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentDerivativeFinancialLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7a819474548949fd8188961071998dec_174": {
   "value": "1418000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentDerivativeFinancialLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6889f1d3052a43eaa7ddbf6d5f8abcb1_175": {
   "value": "62031000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLoansReceivedAndCurrentPortionOfNoncurrentLoansReceived",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A77d9fb8abd824be3889fc036f26863a5_176": {
   "value": "3465000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLoansReceivedAndCurrentPortionOfNoncurrentLoansReceived",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A281ca2afca594ea8ad28aa2493d71a98_177": {
   "value": "391000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLeaseLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A99cbd2118a1549a697cbb12a92c60cf7_178": {
   "value": "678000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLeaseLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6947a69003664612af4098276de7165f_179": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherCurrentFinancialLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac2a0ecb63bf6470eb9079f183602a527_180": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherCurrentFinancialLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3884ea3305704e39b166dd1182e15b2d_181": {
   "value": "6580000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentTaxLiabilitiesCurrent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A341c5d2c60fe49f7bab40a5dcd947924_182": {
   "value": "6498000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentTaxLiabilitiesCurrent",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A477b41e07cbf4170910d82b570035850_183": {
   "value": "18577000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentProvisions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A21c40f5a453e4e048607b1c4953a7e27_184": {
   "value": "14383000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentProvisions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aa27a9a17f3034ed7be5915b108d982de_185": {
   "value": "184183000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLiabilitiesOtherThanLiabilitiesIncludedInDisposalGroupsClassifiedAsHeldForSale",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aa55ea11917d14d3190a252b53346d6d8_186": {
   "value": "121245000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CurrentLiabilitiesOtherThanLiabilitiesIncludedInDisposalGroupsClassifiedAsHeldForSale",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7274611820ea414fb87c014b88e755a5_187": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:LiabilitiesIncludedInDisposalGroupsClassifiedAsHeldForSale",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A36745bb5b02e419fa29605e159ada418_188": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:LiabilitiesIncludedInDisposalGroupsClassifiedAsHeldForSale",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A48fbc9ef69a648cb97f31018737ab8e7_189": {
   "value": "244321000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Liabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A13af9053efac41a0806535864924ea0c_190": {
   "value": "185050000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Liabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Adc610d5b26944ea1845d6569a8daa4b9_191": {
   "value": "621261000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:EquityAndLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2cc38723da0c4ecca3e872cd7e16e2ad_192": {
   "value": "521390000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:EquityAndLiabilities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab7a8af2dfac8401c9d60e3435d6bc7c9_193": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A3aecab8c85a1442baedbe0042771400d_194": {
   "value": "-36552000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa86950d0f47b40b7a3f0743808da16ab_195": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1eedae600f7d4d0d85cfe20b5f3974a9_196": {
   "value": "123892000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A15e7cd822d934c3690991d88946531d1_197": {
   "value": "194057000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "Af83b370f0710494cb394f511744b3b34_198": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A92b384f02d1c4e15b2c425cf522bfc25_199": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A43766809a3914d25b65666e10d8aa93c_200": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A825ecddbd7d04c85a6bc8ab76817b4ee_201": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A55f942e4ce464f06b8dc5f38c7aa8e0f_202": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Abfc93a5fe4eb481cbc651de6548e1a8b_203": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa13232c1dd504ce0a7854af9e71688a3_204": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A6e071582470c4ca2896bc8d9755b40b6_205": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A758c442cf9b54e47a69f20002a18310d_206": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8e91fee1950140c38dd782b16ac858c2_207": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ada6859d63b30434bb3e9b6fc3e35228c_208": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Af17e38abfc84475fb8dcd0c51c2c8e8d_209": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab8858c7f659d470eb9d5c2c0bbdb61e0_210": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab27748366e8b41949927e76fefbceb3c_211": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A4f4109ad9aa9432a81a17730487f2101_212": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A034e4322384743938a905fcfe99dcf3b_213": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A0263adc237ab489181952f33c3603aea_214": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab21e328daa82401e8edf657f9b7f9dc4_215": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Adc28c25949df461185aebd994e2a8c52_216": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A038a3b233f9440369d05f96259571db9_217": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A0219b45479da4edb90516ff30501c8dd_218": {
   "value": "-36552000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad35a48e5c44b4b229d0f01dd5a3ad028_219": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1eb521df7a874294b8c59bfcb14a5b0e_220": {
   "value": "123892000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A6db83b9761e944668dbc9c7a5c9da841_221": {
   "value": "194057000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A2b0c419bacf64b10be0d7d402a8adc11_222": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1e9b1969d37f43d391b30ca48f617a8c_223": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A268797d29dad4b67bfd16849830384e3_224": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad1f12d8a314a4e94950d10df85d57ea2_225": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aeb8ca4449b3647cb8776ddbf2ace6e21_226": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad8cba42370a84a75bc09540337d73ac4_227": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A5c1e5be0fa734caca1cd1c07397a32fd_228": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A88257f99afe242a5b2469129e7c61058_229": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad6811d8ebabc429aa76cb40929fdc210_230": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A2ab90fd362684a8d9de7c045fe886957_231": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A222d5ab4534b4422bd35fa45a5ac0530_232": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A01e781ec4c9342bf9690423fc5721063_233": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab9a73144e4f24300bae44a6ebc32a676_234": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A2789f1758db44442ba5ddd7ff3b29f93_235": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa93529edf46f434c9e8a3a3d5a956f7f_236": {
   "value": "-140000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A54d2d1b9b8864142aa2e3b737b9fbcf9_237": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aff1748d2594b4d47965c9929ec3ef29d_238": {
   "value": "-140000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A688c79869fb84a0281748be85587033c_239": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A13c0038633da4a1d84d457740857f202_240": {
   "value": "-140000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A49f1efe83a01469d9cf4da9e79f46b0b_241": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa62bf9e10d184d99b2670be37333a6b4_242": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A9574d084ca1342a3bbce0b8069a02170_243": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A7aab2b85fd8d41948cfddfb36fa37b77_244": {
   "value": "-140000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad377fd4f18a5465fa42e875942a2f0e0_245": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Afa6f270bf36e419fbd5c49c85718af1e_246": {
   "value": "44542000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad74f4948e0a34ab79fe027b1f7148cd2_247": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A62f0c41a8fef4d8f87c90d9db009151f_248": {
   "value": "44542000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A5e945d9c8599465ca4f1b4eeb63f8c3d_249": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad7fefba933404abfbfae431f262a9914_250": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A4718ddba1ef64a6caf2589e00a37b9a8_251": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad64fdd8f0fa64bdd822ee7a2ff0ee6b5_252": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa57cdc9251614a8982ce6f0499eded4a_253": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A224a6a7f497144e5ad5ebbd41471795d_254": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A358e39b500a04586b9485dda259fd2e3_255": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Acdcc9657eca14f15b30c5e6f64649f04_256": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9c5e068976544024971e4a116a1d2a16_257": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A34f9969437b34fab8575d65d98ec587e_258": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A35da0d858a1a47baa12ac42a9b5667d8_259": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1c9c4f78bd02425fb90af70614182036_260": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A15961142abfb4afb9da5e31109b2fe49_261": {
   "value": "10902000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ae0d9c07e556e44768546f54ac6440c01_262": {
   "value": "10902000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A695a7d4966f14de1b74e192c612cccb8_263": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A77a87a0d5aba422cbe8ed5ba9a73ccee_264": {
   "value": "10902000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A1fe9b172b2ef4104a61f71c281a6b1fb_265": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8558ee1cece541bd9d0aa2268ddcd420_266": {
   "value": "4272000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A7a5f2ad564c14a0fbd5e3175977c133d_267": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "Abb57575aac994a279583e5613e670064_268": {
   "value": "2848000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A41659dd2442a4c93be6dd849a14cea24_269": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Adf0c019435e841d895f52244a1c6b40e_270": {
   "value": "7120000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aca487ee682a94d9b8e71b11944b922e7_271": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A09071354aa384a3b8809515e4917394b_272": {
   "value": "7120000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A81b32683810e4584b82de5218776b87b_273": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aed68ebf0c88643dc919a719720ba2c95_274": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ae49c989de63d4b65a0b107edc411456a_275": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A916455182f5b44fa801bb19810d1c1c4_276": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ae0741c5b171344be975f41a24eb11b6a_277": {
   "value": "-160000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A17e17561b411417db19f285bbe3a7566_278": {
   "value": "-160000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A2832fc655b954064aaaa64621c693b4b_279": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A0b656f1f96da43cebf94dee39caa6856_280": {
   "value": "-160000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aec9f552ce15c444aa63e7e4e79e3b4e1_281": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1f35b66945644e3fa714c656d407faab_282": {
   "value": "4272000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A084a35eec6e24c2893b9f9c8e417fd7e_283": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A5bea0a3cca9041d1a03f5f0694612c66_284": {
   "value": "2708000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A93b0994a2767412888c70e1077f2754f_285": {
   "value": "33620000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ac32c46275dca4f7988ce16d740c9871c_286": {
   "value": "40600000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A6c4cfae056034e9ab234d113a3259949_287": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8ed85b5ea0714edab7ba7a87b0d76f08_288": {
   "value": "40600000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A27606b92aee44d46a5d3ff767db15356_289": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ae641ba8f6f0c413f9982d0e82159a534_290": {
   "value": "-32280000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A48a37a207f9c48bfbf3c6d3e45980dc1_291": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A55e6d083be484f168d96e0e0b52a7699_292": {
   "value": "126600000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad802e244e29349539533470c0417fbe0_293": {
   "value": "227677000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Af911f2cfb9f2440bb03392f2eed6de0f_294": {
   "value": "376940000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A332a7871cdaf4bc384cfd9960264b01f_295": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A5b560de0456549d49f6b92f92bf96b03_296": {
   "value": "376940000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2b816270c36744f49ea45117ba71248b_297": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A9fb0a9ee78564c339e4f7ea0a313fd15_298": {
   "value": "-40034000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A9c04699db71c4cf39f2249a81b8d3bc3_299": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A4dd15de1b7ff47f88d4bea569aff9b66_300": {
   "value": "122243000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A194fb379f8f54899a7946c69cc19b3d5_301": {
   "value": "169955000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aea7124ea9a8843f4b0ea4b11bfb74339_302": {
   "value": "307107000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "Add1fb5c721284040ae0ae398a15a2e83_303": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ac69cf718a0b84b928f74c0a3e1b385ae_304": {
   "value": "307107000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:PreviouslyStatedMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1a434f168547430f90ee3b9e92d00d8e_305": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Af7fd56101cc94be1b4f0775c7aafce7b_306": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab5132c302b6f4afeb261ab898eb54572_307": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A4ca5e33638a749a4bc7e4cefc1bbcb2f_308": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A9603d4bf30454b5fabe872dcbd1598a2_309": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A50fb0eabfd2d49c3a04e98d07b6a733b_310": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ae688a791abec4806ab15237b644d1e77_311": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A57d72cd7574646bca8535ade48a0ecb1_312": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:IncreaseDecreaseDueToChangesInAccountingPolicyRequiredByIFRSsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A46592390e1924e909ea72f32434e7148_313": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A846ec5f7091b41ad91793d7204605453_314": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa51d0e9325384234b31967e5a9b35690_315": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab24d23458f3f4c9fab7a2347d76a2c55_316": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A212170ce472949e0be0a35002d7b059e_317": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Adc201a10dbd94158bb206ab8934fc4d6_318": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A7caec401ac3141ffbec8961220e0536f_319": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1843f3e85b2e42458c3987d8b52231a7_320": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:RetrospectiveApplicationAndRetrospectiveRestatementAxis": "ifrs-full:FinancialEffectOfCorrectionsOfAccountingErrorsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A40949c33daec4c21998a7265e6854d9a_321": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1fd5df6b75be477a9c318c28587da6c9_322": {
   "value": "-40034000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A872d2fccecc14dd1894559cde5b81f6d_323": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A3abc2ed235264a33ad601e04605d9ba5_324": {
   "value": "122243000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ac955eb5339284d0db4511f05a233c9a5_325": {
   "value": "169955000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A4e0e606fd31c4f02b854b1c2a92fd61a_326": {
   "value": "307107000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A10ad27d3b1354a638d3cc9c38dc73655_327": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A20beafdb346246a69bf893de1461112a_328": {
   "value": "307107000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af52dd30aae91485c9c958f14a4f3278e_329": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Abcb91abc59d14974a72abaccfc19d79d_330": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Af2cbdcd13901482398191190897e456f_331": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A942f82e588954717924d376d5d7c5892_332": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A389e5b2d0071487fa158c37541734e01_333": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A7481b805df964460902dab1c70539bb8_334": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ac2a8eb021f3646388f37becf234b1a0a_335": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad94bf657843f410ba2aff21f0712917b_336": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3c825345f44944078d5996bad00afec8_337": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A7b9dd7e359174e838ac563802c728ee7_338": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A5f3d6661cd3d4cbd84dfc2ef13f97fe8_339": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A29d2f00fd7d540b591c57aeea0eab7eb_340": {
   "value": "-176000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab983879cac734eee80df338cc1005573_341": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A2a617ecc003c4f6a81add21551e22dc6_342": {
   "value": "-176000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab92b71efcfa84758901ecb0951cf2d97_343": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A23b39c2e2ac24e67a8918b943fbc8a98_344": {
   "value": "-176000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3d807b420efd440e8eb5cb989165e3d0_345": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab3a6f08edadc452589a6ab1537711d83_346": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8a0fe1d4389945418bbf7639959c9363_347": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A65495f8bd49e4648b1d08b552fb82784_348": {
   "value": "-176000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A76c681dc037b4f3eaac1780fb5821db6_349": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8c973aac3b494162903c99fe8bcc1a54_350": {
   "value": "31256000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ac6ebe1648f02430990931dea30a9dfd5_351": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A88cdd57cd64c4dfc8702f4efa1ba5248_352": {
   "value": "31256000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ComprehensiveIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Afa816e7307404f23bac3e8861efdfc5d_353": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A0331d7bb61574ad3b29149acff7c56da_354": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1f363f4381c84a35ab81b89734b80619_355": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A9ad4016e9ad348f49034aa1e191593de_356": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A55ae79e696084745b7fdd524196280c7_357": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A3ba65234adbf4645a06850db04faa399_358": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A678536a497404cae97fa438d774516da_359": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A62646161d08a4b829ddf1c30b4606849_360": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IssueOfEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Afebb2fad96394eda8e777f455bb769e5_361": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8562aa6a70fe43a8accc512681ad8c93_362": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A9ba0844cf8eb476db2b8d5da1bb3be45_363": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8a0cf2830bab474b9f773274f3971d66_364": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa488a3f0ca4042e9b6038bb7c5f67e2c_365": {
   "value": "7210000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A194a83a5aab14ff181b81a7b26a903af_366": {
   "value": "7210000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A4bdc39c42f80403685fee43700355470_367": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ab0767afa2df84e5fbb4698aad8503b90_368": {
   "value": "7210000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaid",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abe8603312db647bbb9af860282153286_369": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ac339b673ba64486f81d8b5c371bbf4a0_370": {
   "value": "3482000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Af3f4b5c7b8de460aa92fb90aa7632b5d_371": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aff58ff308efd4815a9f7d50481c6fc34_372": {
   "value": "1825000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A9e55f1998c384fc8b0309336f0ffb61e_373": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Abfc534825d8144689916d4d1bebe5650_374": {
   "value": "5307000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ae45b813ff0e744dbad8a854ddcae772a_375": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Aa48d9c4a4bb14d4ea30908d8daf99e72_376": {
   "value": "5307000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughSharebasedPaymentTransactions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A44eedc8c752d4588beaf7c075f200616_377": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1de08e90f3f74034a5e505d84c4fe4ca_378": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A851c09efa362457fa1a11f92c1f892b0_379": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A5ccf10bd22c84cf1a69b69f337ba0258_380": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A254369602f26417181ab57ed1b77f51c_381": {
   "value": "-120000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A7deb9603a2474bb59af1f36ea6ba4ebb_382": {
   "value": "-120000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ac8c4d770c06440538ee14c651ac5aea5_383": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A3f1e476358344b1b824b2894f323b61a_384": {
   "value": "-120000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseThroughTransfersAndOtherChangesEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aa5beb8aec9f54bdab22e783f667aefb9_385": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A3099f18f705b4984a135a57cae9c926b_386": {
   "value": "3482000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A7454563793e3492aac1c2a988959299b_387": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "Abedf366abf0441aa8908792ec6ba8dde_388": {
   "value": "1649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1203104716f646e28322af3e6053f28f_389": {
   "value": "24102000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ae78201167cd64a66a3e6592abd7569e6_390": {
   "value": "29233000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A5e3c5a2460fb40d79abc16fb5eea1062_391": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A8f0d0060e0984d1e8e70d62887d9b216_392": {
   "value": "29233000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ChangesInEquity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A038a3b233f9440369d05f96259571db9_393": {
   "value": "15649000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:IssuedCapitalMember",
    "unit": "iso4217:PLN"
   }
  },
  "A0219b45479da4edb90516ff30501c8dd_394": {
   "value": "-36552000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:TreasurySharesMember",
    "unit": "iso4217:PLN"
   }
  },
  "Ad35a48e5c44b4b229d0f01dd5a3ad028_395": {
   "value": "39294000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:SharePremiumMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1eb521df7a874294b8c59bfcb14a5b0e_396": {
   "value": "123892000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:OtherReservesMember",
    "unit": "iso4217:PLN"
   }
  },
  "A6db83b9761e944668dbc9c7a5c9da841_397": {
   "value": "194057000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:RetainedEarningsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A2b0c419bacf64b10be0d7d402a8adc11_398": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:EquityAttributableToOwnersOfParentMember",
    "unit": "iso4217:PLN"
   }
  },
  "A1e9b1969d37f43d391b30ca48f617a8c_399": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "ifrs-full:ComponentsOfEquityAxis": "ifrs-full:NoncontrollingInterestsMember",
    "unit": "iso4217:PLN"
   }
  },
  "A268797d29dad4b67bfd16849830384e3_400": {
   "value": "336340000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:Equity",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A222d5ab4534b4422bd35fa45a5ac0530_401": {
   "value": "44682000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad94bf657843f410ba2aff21f0712917b_402": {
   "value": "31432000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A8c99b2d418b04f9086adfda0a18813da_403": {
   "value": "-65899000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForReconcileProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abcf42e8bfa8549c9ac4dfab6f957b5c8_404": {
   "value": "12889000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForReconcileProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3d903c58bcd141b3820287fd60497680_405": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForUndistributedProfitsOfAssociates",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9432f7949ffe469c976ec888d8c1f068_406": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForUndistributedProfitsOfAssociates",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7331e61cdc634daabc56108f1c530563_407": {
   "value": "12796000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDepreciationAndAmortisationExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab48d3045eca04cc7917ef24c9834d141_408": {
   "value": "12482000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDepreciationAndAmortisationExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac3daa83cba904167840a48c5df598f1f_409": {
   "value": "-2722000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForUnrealisedForeignExchangeLossesGains",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Abdf1dba66e3a40fd8afa18384377f4c4_410": {
   "value": "-366000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForUnrealisedForeignExchangeLossesGains",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae6051e4ef98442b1b3b2ef72c64610ea_411": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForInterestIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab6cd702f3e7c44c0b920a25da7cd09bd_412": {
   "value": "24000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForInterestIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ab6297a1df0af4d90a0e37c53223b5a06_413": {
   "value": "4611000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForInterestExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A66c7d31d81e2488989d6661295ffedce_414": {
   "value": "471000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForInterestExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A71b05f216b974ecfb53f3e569dec5d58_415": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDividendIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac35ff392c4e34ff7af8f015304f4745a_416": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDividendIncome",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A89a1bcdaf5314afdabc257d2bb2703ed_417": {
   "value": "-235000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForLossesGainsOnDisposalOfNoncurrentAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aeb93c8a0c5aa4c25b059afe0b07be58a_418": {
   "value": "-183000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForLossesGainsOnDisposalOfNoncurrentAssets",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A50294304304540f6beb1ef61f5a1328b_419": {
   "value": "2562000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForProvisions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad59f7dc225434655b2d1d0de7538a46a_420": {
   "value": "9470000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForProvisions",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A334a6d5b34694e87a033de1093489a21_421": {
   "value": "-100794000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDecreaseIncreaseInInventories",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3e4885ebce9e4e25a86022d696d54533_422": {
   "value": "-38000000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDecreaseIncreaseInInventories",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A69828d8f26084c3fb18b3b9c87d554a6_423": {
   "value": "545000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDecreaseIncreaseInTradeAndOtherReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A36d7ace9683b4e5494ec43d31ec8b819_424": {
   "value": "-42284000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForDecreaseIncreaseInTradeAndOtherReceivables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2d25f382d7cb4516a6341caee89b0aea_425": {
   "value": "-3383000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForIncreaseDecreaseInTradeAndOtherPayables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac2a861f9d4c54419bf8d1bc65ab43438_426": {
   "value": "53921000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForIncreaseDecreaseInTradeAndOtherPayables",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A756bc3c7ad074026aa1305f482ef97c9_427": {
   "value": "13694000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForIncomeTaxExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A5d5ba38b60094c3291eb57399ae6d668_428": {
   "value": "12214000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:AdjustmentsForIncomeTaxExpense",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A8c4c84a5b2874e679cbca98c99f0bb27_429": {
   "value": "7027000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherAdjustmentsToReconcileProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A47c1a2a7c1ba48b1b971b40e4997de55_430": {
   "value": "5188000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherAdjustmentsToReconcileProfitLoss",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aee5d2d2efd4944339d5fcaf806a4b104_431": {
   "value": "-21217000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2fe5cbb6dea149ad8f2dce02a904e56a_432": {
   "value": "44321000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInOperations",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A625c6d616b804a9382125fe5ebdb02fd_433": {
   "value": "13693000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncomeTaxesPaidRefundClassifiedAsOperatingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A29a92c81f22a4d40a6fda9b234d1f684_434": {
   "value": "5875000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncomeTaxesPaidRefundClassifiedAsOperatingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad3152321d3964a5a9485e9be9d8159da_435": {
   "value": "-34910000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInOperatingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af38fc7b1bb7d416e97e259d7f60b1027_436": {
   "value": "38446000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInOperatingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A253f10f9b93b47f187dfaff2ba4fbe3a_437": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromSalesOfIntangibleAssetsClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A0f59b8cf9d874e89b3b479d5b1cc37bf_438": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromSalesOfIntangibleAssetsClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3e03995b4aa94089b96b0b0c9b704973_439": {
   "value": "540000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromSalesOfPropertyPlantAndEquipmentClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A196f18faf4e54439817328cbd5d370d8_440": {
   "value": "107000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromSalesOfPropertyPlantAndEquipmentClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2c78e833f5b945e2b7ddbba89667bec0_441": {
   "value": "135000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PurchaseOfIntangibleAssetsClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A72ae8245b1b8438e925edf738f220de9_442": {
   "value": "729000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PurchaseOfIntangibleAssetsClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Acd0c652583824028a9c8d290e04cd0d2_443": {
   "value": "30827000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PurchaseOfPropertyPlantAndEquipmentClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A958caacd37c24e5ba7205d007007b777_444": {
   "value": "18598000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PurchaseOfPropertyPlantAndEquipmentClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Acfe43bf92ce9470098387bea592c03f1_445": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherInflowsOutflowsOfCashClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A32f19667a63d4cbdbdcbf16796bf531a_446": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherInflowsOutflowsOfCashClassifiedAsInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A44d52e5abeab4a809281543d29ac406b_447": {
   "value": "-30422000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aef5da4e569244811b746791efeb18e7b_448": {
   "value": "-19220000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInInvestingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A32e0eb92091f4834b455ce2cbf2fdccc_449": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromIssuingShares",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9e1195a24d8f443f87195cbe58cf2470_450": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromIssuingShares",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ad383cd63337749bba73840711b557719_451": {
   "value": "60869000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromBorrowingsClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae7101bca7df54c799916c941e5d3f6e0_452": {
   "value": "2000000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:ProceedsFromBorrowingsClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A898c1429da954a488572ec41206c83a8_453": {
   "value": "10902000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaidClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3c45452f82fb464582badc4ae320da36_454": {
   "value": "7210000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:DividendsPaidClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A87711b4e4fef4681b347257dba9af8b4_455": {
   "value": "3743000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:RepaymentsOfBorrowingsClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A3fb20234c830469283741c58941784e7_456": {
   "value": "12323000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:RepaymentsOfBorrowingsClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Aff40939883d24fd5914ef57a0c38e6ba_457": {
   "value": "774000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PaymentsOfLeaseLiabilitiesClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6f4a0703db0f40f68dfbcb9b93b3caaf_458": {
   "value": "835000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:PaymentsOfLeaseLiabilitiesClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7158902dde84407bb3a44d43a457b4c5_459": {
   "value": "4213000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:InterestPaidClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7eced667ba5d4a158a31ec21e2b55291_460": {
   "value": "446000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:InterestPaidClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A980b94a5dcf14e99a2379931270ee9e3_461": {
   "value": "49000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherInflowsOutflowsOfCashClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A7f719653899448a1b6d384477e9a7fee_462": {
   "value": "3603000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:OtherInflowsOutflowsOfCashClassifiedAsFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A2ed2b23362ee473bb03b6154161884be_463": {
   "value": "41286000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A9d65ba786bcf4295a76da427ce8e5e4c_464": {
   "value": "-15211000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashFlowsFromUsedInFinancingActivities",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A681603637b8a44aa85a850a70fe9aea5_465": {
   "value": "-24046000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseInCashAndCashEquivalentsBeforeEffectOfExchangeRateChanges",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A111866b838fa4947b629c086c496aef6_466": {
   "value": "4015000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseInCashAndCashEquivalentsBeforeEffectOfExchangeRateChanges",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A1abef953b3574afba1b7b5a7816c98e6_467": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:EffectOfExchangeRateChangesOnCashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae5a22d052ea7431db72caa0fd76b14a5_468": {
   "value": "0",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:EffectOfExchangeRateChangesOnCashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ac3a34b6dbe5345c9901e798b3c496abd_469": {
   "value": "-24046000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseInCashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A87db677d61c54f6b97502d8955a100c6_470": {
   "value": "4015000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:IncreaseDecreaseInCashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6ae594217722468688345d1c62c9869f_471": {
   "value": "33748000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A50ae8ce3853a405bbeceaf78efcc878d_472": {
   "value": "29733000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-02T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Af138317996de40c297239f0f41fc7511_473": {
   "value": "9702000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2023-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "A6ae594217722468688345d1c62c9869f_474": {
   "value": "33748000",
   "decimals": -3,
   "dimensions": {
    "concept": "ifrs-full:CashAndCashEquivalents",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00",
    "unit": "iso4217:PLN"
   }
  },
  "Ae2eac654a00b46d9b3072c1b5ccaaa5c_476": {
   "value": "<h4 class=\"pt-Nagwek4-000392\"><a class=\"pt-000114\" id=\"XBRLBlock_198081742_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1847377678_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">I.\u00a0 PODSTAWY SPORZ\u0104DZENIA SKONSOLIDOWANEGO SPRAWOZDANIA FINANSOWEGO</span></h4><p class=\"pt-Normalny-000014\"><span class=\"pt-000393\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000393\"></span></h5><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1263475907_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zgodno\u015b\u0107 z Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-000393\">\u00a0</span></p><p class=\"pt-Normalny-000394\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Niniejsze skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej sporz\u0105dzone zosta\u0142o zgodnie z\u00a0Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej (dalej \u201eMSSF\u201d), zatwierdzonymi przez Uni\u0119 Europejsk\u0105, obowi\u0105zuj\u0105cymi dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1263475907_end\"></a></p><p class=\"pt-Normalny-000394\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sprawozdanie to obejmuje okres od 1\u00a0stycznia do 31 grudnia 2022 roku i okres por\u00f3wnywalny od 1 stycznia do 31 grudnia 2021 roku.\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Niniejsze  skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej powinno by\u0107 czytane \u0142\u0105cznie z jednostkowym sprawozdaniem finansowym jednostki dominuj\u0105cej sporz\u0105dzonym na dzie\u0144 31 grudnia 2022 roku, zatwierdzonym do publikacji przez Zarz\u0105d i\u00a0opublikowanym tego samego dnia, co skonsolidowane sprawozdanie finansowe, celem uzyskania pe\u0142nej informacji o\u00a0sytuacji maj\u0105tkowej i finansowej Grupy Kapita\u0142owej na dzie\u0144 31 grudnia 2022 roku oraz o wyniku finansowym za okres od 1\u00a0stycznia do 31 grudnia 2022 roku zgodnie z\u00a0Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej zatwierdzonymi przez Uni\u0119 Europejsk\u0105.\u00a0</span></p><h4 class=\"pt-Nagwek4-000395\"><span class=\"pt-000396\"></span></h4><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_2146489276_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZA\u0141O\u017bENIE KONTYNUACJI DZIA\u0141ALNO\u015aCI GOSPODARCZEJ I POR\u00d3WNYWALNO\u015a\u0106 SKONSOLIDOWANYCH SPRAWOZDA\u0143 FINANSOWYCH</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000393\"></span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe zosta\u0142o sporz\u0105dzone przy za\u0142o\u017ceniu kontynuowania dzia\u0142alno\u015bci gospodarczej przez sp\u00f3\u0142ki Grupy w daj\u0105cej si\u0119 przewidzie\u0107 przysz\u0142o\u015bci. Na dzie\u0144 zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego nie stwierdza si\u0119 istnienia okoliczno\u015bci wskazuj\u0105cych na zagro\u017cenie kontynuowania dzia\u0142alno\u015bci przez Grup\u0119.</span><a class=\"pt-000114\" id=\"XBRLBlock_198081742_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1847377678_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2146489276_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfBasisOfPreparationOfFinancialStatementsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ae17ac5118b5f47de839cba34cfd3b825_478": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1263475907_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zgodno\u015b\u0107 z Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-000393\">\u00a0</span></p><p class=\"pt-Normalny-000394\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Niniejsze skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej sporz\u0105dzone zosta\u0142o zgodnie z\u00a0Mi\u0119dzynarodowymi Standardami Sprawozdawczo\u015bci Finansowej (dalej \u201eMSSF\u201d), zatwierdzonymi przez Uni\u0119 Europejsk\u0105, obowi\u0105zuj\u0105cymi dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1263475907_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:StatementOfIFRSCompliance",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A8ad06b13ba084cd3bca547c20ef228e8_479": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_2146489276_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">ZA\u0141O\u017bENIE KONTYNUACJI DZIA\u0141ALNO\u015aCI GOSPODARCZEJ I POR\u00d3WNYWALNO\u015a\u0106 SKONSOLIDOWANYCH SPRAWOZDA\u0143 FINANSOWYCH</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000393\"></span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe zosta\u0142o sporz\u0105dzone przy za\u0142o\u017ceniu kontynuowania dzia\u0142alno\u015bci gospodarczej przez sp\u00f3\u0142ki Grupy w daj\u0105cej si\u0119 przewidzie\u0107 przysz\u0142o\u015bci. Na dzie\u0144 zatwierdzenia niniejszego skonsolidowanego sprawozdania finansowego nie stwierdza si\u0119 istnienia okoliczno\u015bci wskazuj\u0105cych na zagro\u017cenie kontynuowania dzia\u0142alno\u015bci przez Grup\u0119.</span><a class=\"pt-000114\" id=\"XBRLBlock_198081742_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1847377678_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2146489276_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfGoingConcernExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A6abd4dfc9a7b41a0a2250c5da66dc372_1605436302": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1973855001_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1300193502_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1935455949_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">ZMIANY STANDARD\u00d3W LUB INTERPRETACJI I ZMIANY POLITYKI RACHUNKOWO\u015aCI</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zasady (polityka) rachunkowo\u015bci zastosowane do sporz\u0105dzenia niniejszego skonsolidowanego sprawozdania finansowego za 2022 rok s\u0105 sp\u00f3jne z zasadami, stosowanymi w poprzednim roku, za wyj\u0105tkiem przyj\u0119cia nowych i\u00a0zmienionych standard\u00f3w opisanych poni\u017cej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000001\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Nowe lub znowelizowane standardy i interpretacje, kt\u00f3re obowi\u0105zuj\u0105 od 1 stycznia 20</span><span class=\"pt-Domylnaczcionkaakapitu-000397\">22</span><span class=\"pt-Domylnaczcionkaakapitu-000195\"> roku oraz ich wp\u0142yw na skonsolidowane sprawozdanie finansowe</span><span class=\"pt-Domylnaczcionkaakapitu-000397\"></span><span class=\"pt-Domylnaczcionkaakapitu-000195\">Grupy Kapita\u0142owej</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000399\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany MSSF 9, przyk\u0142ady do MSSF 16, MSR 41 w ramach Annual Improvements 2018 \u2013 2020:</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 1: dodatkowe zwolnienie dotycz\u0105ce ustalania skumulowanych r\u00f3\u017cnic kursowych z konsolidacji;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9: (1) przy te\u015bcie 10% dokonywanym w celu stwierdzenia, czy modyfikacja powinna skutkowa\u0107 usuni\u0119ciem zobowi\u0105zania, nale\u017cy uwzgl\u0119dni\u0107 tylko op\u0142aty, kt\u00f3re s\u0105 wymieniane mi\u0119dzy d\u0142u\u017cnikiem a\u00a0wierzycielem; (2) doprecyzowano, \u017ce op\u0142aty poniesione w przypadku usuni\u0119cia zobowi\u0105zania s\u0105 ujmowane w wyniku, a w przypadku, gdy zobowi\u0105zanie nie podlega usuni\u0119ciu, nale\u017cy je odnie\u015b\u0107 na warto\u015b\u0107 zobowi\u0105zania;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 16: z przyk\u0142adu nr 13 usuni\u0119to zagadnienie zach\u0119ty od leasingodawcy w postaci pokrycia koszt\u00f3w fit-out\u00f3w poniesionych przez leasingobiorc\u0119, kt\u00f3ra budzi\u0142a w\u0105tpliwo\u015bci interpretacyjne;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSR 41: wykre\u015blono zakaz ujmowania przep\u0142yw\u00f3w podatkowych w wycenie aktyw\u00f3w biologicznych.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany obowi\u0105zuj\u0105 dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej (z wyj\u0105tkiem zmiany przyk\u0142adu do MSSF 16, kt\u00f3ra obowi\u0105zuje od momentu publikacji). </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany nie mia\u0142y wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 16 \u201eRzeczowe aktywa trwa\u0142e\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana doprecyzowuje, \u017ce produkcja przeprowadzana w ramach test\u00f3w \u015brodka trwa\u0142ego przed rozpocz\u0119ciem u\u017cytkowania \u015brodka trwa\u0142ego powinna by\u0107 ujmowana jako (1) zapas zgodnie z MSR 2 i (2) przych\u00f3d, gdy nast\u0105pi jego sprzeda\u017c (a nie wp\u0142ywa\u0107 na warto\u015b\u0107 \u015brodka trwa\u0142ego). Testowanie \u015brodka trwa\u0142ego jest elementem jego kosztu, natomiast koszt produkcji jest ujmowany w wyniku w momencie uj\u0119cia przychodu ze zbycia zapasu powsta\u0142ego podczas testowania. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 37 \u201eRezerwy, zobowi\u0105zania warunkowe i aktywa warunkowe\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana precyzuje, \u017ce koszty wype\u0142nienia um\u00f3w rodz\u0105cych obci\u0105\u017cenia obejmuj\u0105 koszty przyrostowe (np. koszty pracy) i alokowan\u0105 cz\u0119\u015b\u0107 innych koszt\u00f3w bezpo\u015brednio zwi\u0105zanych z kosztem wype\u0142nienia, np. amortyzacj\u0119.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSSF 3 \u201ePo\u0142\u0105czenia przedsi\u0119wzi\u0119\u0107\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Doprecyzowano odniesienia do definicji zobowi\u0105za\u0144 zawartych w za\u0142o\u017ceniach koncepcyjnych i definicji zobowi\u0105za\u0144 warunkowych z MSR 37. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSSF 16 \u201eLeasing\u201d </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2020 roku Rada MSR opublikowa\u0142a uproszczenia dla leasingobiorc\u00f3w otrzymuj\u0105cych ulgi ze wzgl\u0119du na pandemi\u0119 COVID-19. Jednym z warunk\u00f3w by\u0142o by ulgi dotyczy\u0142y tylko p\u0142atno\u015bci zapadaj\u0105cych do ko\u0144ca czerwca 2021 roku. Wskutek zmiany przesuni\u0119to ten termin na czerwiec 2022 roku. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 kwietnia 2021 roku lub p\u00f3\u017aniej z mo\u017cliwo\u015bci\u0105 wcze\u015bniejszego zastosowania.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy, poniewa\u017c Grupa nie skorzysta\u0142a z\u00a0uproszczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Standardy i interpretacje obowi\u0105zuj\u0105ce w wersji opublikowanej przez IASB, lecz niezatwierdzone przez Uni\u0119 Europejsk\u0105, wykazywane s\u0105 poni\u017cej w punkcie dotycz\u0105cym standard\u00f3w i interpretacji, kt\u00f3re nie wesz\u0142y w \u017cycie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Zastosowanie standardu lub interpretacji przed dat\u0105 ich wej\u015bcia w \u017cycie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W niniejszym skonsolidowanym sprawozdaniu finansowym nie skorzystano z dobrowolnego wcze\u015bniejszego zastosowania standardu lub interpretacji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Opublikowane standardy i interpretacje, kt\u00f3re nie wesz\u0142y w \u017cycie dla okres\u00f3w rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku i ich wp\u0142yw na sprawozdanie Grupy </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do dnia sporz\u0105dzenia niniejszego skonsolidowanego sprawozdania finansowego zosta\u0142y opublikowane nowe lub znowelizowane standardy i interpretacje, obowi\u0105zuj\u0105ce dla okres\u00f3w rocznych nast\u0119puj\u0105cych po 2022 roku. Lista obejmuje r\u00f3wnie\u017c zmiany, standardy i interpretacje opublikowane ale niezaakceptowane jeszcze przez Uni\u0119 Europejsk\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000402\"><span class=\"pt-000403\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nowy MSSF 17 \u201eInsurance Contracts\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nowy standard reguluj\u0105cy uj\u0119cie, wycen\u0119, prezentacj\u0119 i ujawnienia dotycz\u0105ce um\u00f3w ubezpieczeniowych i\u00a0reasekuracyjnych. Standard zast\u0119puje dotychczasowy MSSF 4.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Standard obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce nowy standard nie wp\u0142ynie na jej skonsolidowane sprawozdania finansowe, poniewa\u017c nie prowadzi ona dzia\u0142alno\u015bci ubezpieczeniowej. </span></p><p class=\"pt-000402\"><span class=\"pt-000403\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 1 \u201ePrezentacja sprawozda\u0144 finansowych\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada MSR doprecyzowa\u0142a zasady klasyfikacji zobowi\u0105za\u0144 do d\u0142ugo- lub kr\u00f3tkoterminowych przede wszystkim w dw\u00f3ch aspektach:</span></p><p class=\"pt-000404\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">doprecyzowano, \u017ce klasyfikacja jest zale\u017cna od praw jakie posiada jednostka na dzie\u0144 bilansowy,</span></p><p class=\"pt-000406\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">intencje kierownictwa w odniesieniu do przyspieszenia lub op\u00f3\u017anienia p\u0142atno\u015bci zobowi\u0105zania nie s\u0105 brane pod uwag\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany obowi\u0105zuj\u0105 dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa analizuje wp\u0142yw zmian na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 1 \u201ePrezentacja sprawozda\u0144 finansowych\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada MSR doprecyzowa\u0142a, kt\u00f3re informacje dotycz\u0105ce polityki rachunkowo\u015bci stosowanej przez jednostk\u0119 s\u0105 istotne i\u00a0wymagaj\u0105 ujawnienia w sprawozdaniu finansowym. Zasady skupiaj\u0105 si\u0119 na dostosowaniu ujawnie\u0144 do indywidualnych okoliczno\u015bci jednostki. Rada przestrzega przed stosowaniem wystandaryzowanych zapis\u00f3w skopiowanych z MSSF oraz oczekuje, \u017ce podstawa wyceny instrument\u00f3w finansowych jest istotn\u0105 informacj\u0105. Grupa nie oszacowa\u0142a jeszcze wp\u0142ywu zmiany na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 8 \u201eZasady (polityka) rachunkowo\u015bci, zmiany warto\u015bci szacunkowych i korygowanie b\u0142\u0119d\u00f3w\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada wprowadzi\u0142a do standardu definicj\u0119 szacunku ksi\u0119gowego: Szacunki ksi\u0119gowe to kwoty pieni\u0119\u017cne w\u00a0sprawozdaniu finansowym, kt\u00f3re podlegaj\u0105 niepewno\u015bci wyceny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie oszacowa\u0142a jeszcze wp\u0142ywu zmiany na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000405\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSR 12 \u201ePodatek dochodowy\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada wprowadzi\u0142a zasad\u0119, i\u017c je\u015bli w wyniku transakcji powstaj\u0105 r\u00f3wnocze\u015bnie dodatnie i ujemne r\u00f3\u017cnice przej\u015bciowe w\u00a0tej samej kwocie, nale\u017cy uj\u0105\u0107 aktywa i rezerw\u0119 na odroczony podatek dochodowy nawet w\u00f3wczas, gdy transakcja nie wynika z po\u0142\u0105czenia, ani nie ma wp\u0142ywu na wynik ksi\u0119gowy lub podatkowy. Oznacza to konieczno\u015b\u0107 ujmowania aktyw\u00f3w i rezerwy na podatek odroczony np. gdy r\u00f3\u017cnice przej\u015bciowe w r\u00f3wnych kwotach wyst\u0119puj\u0105 w przypadku leasingu (odr\u0119bna r\u00f3\u017cnica przej\u015bciowa od zobowi\u0105zania i od prawa do u\u017cytkowania) lub w przypadku zobowi\u0105za\u0144 z tytu\u0142u rekultywacji. Nie zosta\u0142a zmieniona zasada m\u00f3wi\u0105ca o tym, \u017ce aktywa i zobowi\u0105zania z tytu\u0142u odroczonego podatku dochodowego kompensuje si\u0119, je\u015bli kompensacie podlegaj\u0105 aktywa i zobowi\u0105zania z tytu\u0142u podatku bie\u017c\u0105cego. Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej skonsolidowane sprawozdania finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSSF 17 \u201eUmowy ubezpieczenia\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada ustanowi\u0142a przepisy przej\u015bciowe dotycz\u0105ce danych por\u00f3wnawczych dla podmiot\u00f3w, kt\u00f3re r\u00f3wnocze\u015bnie wdra\u017caj\u0105 MSSF 17 i MSSF 9, aby zmniejszy\u0107 potencjalne niedopasowania ksi\u0119gowe wynikaj\u0105ce z r\u00f3\u017cnic mi\u0119dzy tymi standardami. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej skonsolidowane sprawozdania finansowe, poniewa\u017c nie prowadzi dzia\u0142alno\u015bci ubezpieczeniowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><a class=\"pt-000114\" id=\"_Hlk132132874\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSSF 16 \u201eLeasing\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana doprecyzowuje wymogi w odniesieniu do wyceny zobowi\u0105zania leasingowego powstaj\u0105cego wskutek transakcji sprzeda\u017cy i leasingu zwrotnego. Ma zapobiec nieprawid\u0142owemu ujmowaniu wyniku na transakcji w cz\u0119\u015bci dotycz\u0105cej zachowanego prawa do u\u017cytkowania w przypadku, gdy p\u0142atno\u015bci leasingowe s\u0105 zmienne i nie zale\u017c\u0105 od indeksu lub stawki. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2024 roku lub p\u00f3\u017aniej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej sprawozdania finansowe, poniewa\u017c nie zawiera transakcji, kt\u00f3rych dotyczy\u0142aby zmiana.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Grupa zamierza wdro\u017cy\u0107 powy\u017csze regulacje w terminach przewidzianych do zastosowania przez standardy lub interpretacje.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Inne zmiany wprowadzone dobrowolnie przez Grup\u0119 Kapita\u0142ow\u0105</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock__1973855001_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1300193502_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1935455949_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfChangesInAccountingPoliciesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ae99ecfbcbc6b45799cfd5bf285a1369d_647636620": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1973855001_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1300193502_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1935455949_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">ZMIANY STANDARD\u00d3W LUB INTERPRETACJI I ZMIANY POLITYKI RACHUNKOWO\u015aCI</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zasady (polityka) rachunkowo\u015bci zastosowane do sporz\u0105dzenia niniejszego skonsolidowanego sprawozdania finansowego za 2022 rok s\u0105 sp\u00f3jne z zasadami, stosowanymi w poprzednim roku, za wyj\u0105tkiem przyj\u0119cia nowych i\u00a0zmienionych standard\u00f3w opisanych poni\u017cej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000001\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Nowe lub znowelizowane standardy i interpretacje, kt\u00f3re obowi\u0105zuj\u0105 od 1 stycznia 20</span><span class=\"pt-Domylnaczcionkaakapitu-000397\">22</span><span class=\"pt-Domylnaczcionkaakapitu-000195\"> roku oraz ich wp\u0142yw na skonsolidowane sprawozdanie finansowe</span><span class=\"pt-Domylnaczcionkaakapitu-000397\"></span><span class=\"pt-Domylnaczcionkaakapitu-000195\">Grupy Kapita\u0142owej</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000399\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany MSSF 9, przyk\u0142ady do MSSF 16, MSR 41 w ramach Annual Improvements 2018 \u2013 2020:</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 1: dodatkowe zwolnienie dotycz\u0105ce ustalania skumulowanych r\u00f3\u017cnic kursowych z konsolidacji;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9: (1) przy te\u015bcie 10% dokonywanym w celu stwierdzenia, czy modyfikacja powinna skutkowa\u0107 usuni\u0119ciem zobowi\u0105zania, nale\u017cy uwzgl\u0119dni\u0107 tylko op\u0142aty, kt\u00f3re s\u0105 wymieniane mi\u0119dzy d\u0142u\u017cnikiem a\u00a0wierzycielem; (2) doprecyzowano, \u017ce op\u0142aty poniesione w przypadku usuni\u0119cia zobowi\u0105zania s\u0105 ujmowane w wyniku, a w przypadku, gdy zobowi\u0105zanie nie podlega usuni\u0119ciu, nale\u017cy je odnie\u015b\u0107 na warto\u015b\u0107 zobowi\u0105zania;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 16: z przyk\u0142adu nr 13 usuni\u0119to zagadnienie zach\u0119ty od leasingodawcy w postaci pokrycia koszt\u00f3w fit-out\u00f3w poniesionych przez leasingobiorc\u0119, kt\u00f3ra budzi\u0142a w\u0105tpliwo\u015bci interpretacyjne;</span></p><p class=\"pt-000398\"><span class=\"pt-000400\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSR 41: wykre\u015blono zakaz ujmowania przep\u0142yw\u00f3w podatkowych w wycenie aktyw\u00f3w biologicznych.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany obowi\u0105zuj\u0105 dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej (z wyj\u0105tkiem zmiany przyk\u0142adu do MSSF 16, kt\u00f3ra obowi\u0105zuje od momentu publikacji). </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany nie mia\u0142y wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 16 \u201eRzeczowe aktywa trwa\u0142e\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana doprecyzowuje, \u017ce produkcja przeprowadzana w ramach test\u00f3w \u015brodka trwa\u0142ego przed rozpocz\u0119ciem u\u017cytkowania \u015brodka trwa\u0142ego powinna by\u0107 ujmowana jako (1) zapas zgodnie z MSR 2 i (2) przych\u00f3d, gdy nast\u0105pi jego sprzeda\u017c (a nie wp\u0142ywa\u0107 na warto\u015b\u0107 \u015brodka trwa\u0142ego). Testowanie \u015brodka trwa\u0142ego jest elementem jego kosztu, natomiast koszt produkcji jest ujmowany w wyniku w momencie uj\u0119cia przychodu ze zbycia zapasu powsta\u0142ego podczas testowania. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 37 \u201eRezerwy, zobowi\u0105zania warunkowe i aktywa warunkowe\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana precyzuje, \u017ce koszty wype\u0142nienia um\u00f3w rodz\u0105cych obci\u0105\u017cenia obejmuj\u0105 koszty przyrostowe (np. koszty pracy) i alokowan\u0105 cz\u0119\u015b\u0107 innych koszt\u00f3w bezpo\u015brednio zwi\u0105zanych z kosztem wype\u0142nienia, np. amortyzacj\u0119.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSSF 3 \u201ePo\u0142\u0105czenia przedsi\u0119wzi\u0119\u0107\u201d</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Doprecyzowano odniesienia do definicji zobowi\u0105za\u0144 zawartych w za\u0142o\u017ceniach koncepcyjnych i definicji zobowi\u0105za\u0144 warunkowych z MSR 37. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000398\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSSF 16 \u201eLeasing\u201d </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2020 roku Rada MSR opublikowa\u0142a uproszczenia dla leasingobiorc\u00f3w otrzymuj\u0105cych ulgi ze wzgl\u0119du na pandemi\u0119 COVID-19. Jednym z warunk\u00f3w by\u0142o by ulgi dotyczy\u0142y tylko p\u0142atno\u015bci zapadaj\u0105cych do ko\u0144ca czerwca 2021 roku. Wskutek zmiany przesuni\u0119to ten termin na czerwiec 2022 roku. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 kwietnia 2021 roku lub p\u00f3\u017aniej z mo\u017cliwo\u015bci\u0105 wcze\u015bniejszego zastosowania.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana nie mia\u0142a wp\u0142ywu na skonsolidowane sprawozdanie finansowe Grupy, poniewa\u017c Grupa nie skorzysta\u0142a z\u00a0uproszczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Standardy i interpretacje obowi\u0105zuj\u0105ce w wersji opublikowanej przez IASB, lecz niezatwierdzone przez Uni\u0119 Europejsk\u0105, wykazywane s\u0105 poni\u017cej w punkcie dotycz\u0105cym standard\u00f3w i interpretacji, kt\u00f3re nie wesz\u0142y w \u017cycie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Zastosowanie standardu lub interpretacji przed dat\u0105 ich wej\u015bcia w \u017cycie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W niniejszym skonsolidowanym sprawozdaniu finansowym nie skorzystano z dobrowolnego wcze\u015bniejszego zastosowania standardu lub interpretacji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Opublikowane standardy i interpretacje, kt\u00f3re nie wesz\u0142y w \u017cycie dla okres\u00f3w rozpoczynaj\u0105cych si\u0119 1 stycznia 2022 roku i ich wp\u0142yw na sprawozdanie Grupy </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000194\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do dnia sporz\u0105dzenia niniejszego skonsolidowanego sprawozdania finansowego zosta\u0142y opublikowane nowe lub znowelizowane standardy i interpretacje, obowi\u0105zuj\u0105ce dla okres\u00f3w rocznych nast\u0119puj\u0105cych po 2022 roku. Lista obejmuje r\u00f3wnie\u017c zmiany, standardy i interpretacje opublikowane ale niezaakceptowane jeszcze przez Uni\u0119 Europejsk\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000402\"><span class=\"pt-000403\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nowy MSSF 17 \u201eInsurance Contracts\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nowy standard reguluj\u0105cy uj\u0119cie, wycen\u0119, prezentacj\u0119 i ujawnienia dotycz\u0105ce um\u00f3w ubezpieczeniowych i\u00a0reasekuracyjnych. Standard zast\u0119puje dotychczasowy MSSF 4.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Standard obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce nowy standard nie wp\u0142ynie na jej skonsolidowane sprawozdania finansowe, poniewa\u017c nie prowadzi ona dzia\u0142alno\u015bci ubezpieczeniowej. </span></p><p class=\"pt-000402\"><span class=\"pt-000403\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 1 \u201ePrezentacja sprawozda\u0144 finansowych\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada MSR doprecyzowa\u0142a zasady klasyfikacji zobowi\u0105za\u0144 do d\u0142ugo- lub kr\u00f3tkoterminowych przede wszystkim w dw\u00f3ch aspektach:</span></p><p class=\"pt-000404\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">doprecyzowano, \u017ce klasyfikacja jest zale\u017cna od praw jakie posiada jednostka na dzie\u0144 bilansowy,</span></p><p class=\"pt-000406\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">intencje kierownictwa w odniesieniu do przyspieszenia lub op\u00f3\u017anienia p\u0142atno\u015bci zobowi\u0105zania nie s\u0105 brane pod uwag\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiany obowi\u0105zuj\u0105 dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa analizuje wp\u0142yw zmian na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 1 \u201ePrezentacja sprawozda\u0144 finansowych\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada MSR doprecyzowa\u0142a, kt\u00f3re informacje dotycz\u0105ce polityki rachunkowo\u015bci stosowanej przez jednostk\u0119 s\u0105 istotne i\u00a0wymagaj\u0105 ujawnienia w sprawozdaniu finansowym. Zasady skupiaj\u0105 si\u0119 na dostosowaniu ujawnie\u0144 do indywidualnych okoliczno\u015bci jednostki. Rada przestrzega przed stosowaniem wystandaryzowanych zapis\u00f3w skopiowanych z MSSF oraz oczekuje, \u017ce podstawa wyceny instrument\u00f3w finansowych jest istotn\u0105 informacj\u0105. Grupa nie oszacowa\u0142a jeszcze wp\u0142ywu zmiany na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana MSR 8 \u201eZasady (polityka) rachunkowo\u015bci, zmiany warto\u015bci szacunkowych i korygowanie b\u0142\u0119d\u00f3w\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada wprowadzi\u0142a do standardu definicj\u0119 szacunku ksi\u0119gowego: Szacunki ksi\u0119gowe to kwoty pieni\u0119\u017cne w\u00a0sprawozdaniu finansowym, kt\u00f3re podlegaj\u0105 niepewno\u015bci wyceny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie oszacowa\u0142a jeszcze wp\u0142ywu zmiany na jej skonsolidowane sprawozdanie finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000405\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSR 12 \u201ePodatek dochodowy\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada wprowadzi\u0142a zasad\u0119, i\u017c je\u015bli w wyniku transakcji powstaj\u0105 r\u00f3wnocze\u015bnie dodatnie i ujemne r\u00f3\u017cnice przej\u015bciowe w\u00a0tej samej kwocie, nale\u017cy uj\u0105\u0107 aktywa i rezerw\u0119 na odroczony podatek dochodowy nawet w\u00f3wczas, gdy transakcja nie wynika z po\u0142\u0105czenia, ani nie ma wp\u0142ywu na wynik ksi\u0119gowy lub podatkowy. Oznacza to konieczno\u015b\u0107 ujmowania aktyw\u00f3w i rezerwy na podatek odroczony np. gdy r\u00f3\u017cnice przej\u015bciowe w r\u00f3wnych kwotach wyst\u0119puj\u0105 w przypadku leasingu (odr\u0119bna r\u00f3\u017cnica przej\u015bciowa od zobowi\u0105zania i od prawa do u\u017cytkowania) lub w przypadku zobowi\u0105za\u0144 z tytu\u0142u rekultywacji. Nie zosta\u0142a zmieniona zasada m\u00f3wi\u0105ca o tym, \u017ce aktywa i zobowi\u0105zania z tytu\u0142u odroczonego podatku dochodowego kompensuje si\u0119, je\u015bli kompensacie podlegaj\u0105 aktywa i zobowi\u0105zania z tytu\u0142u podatku bie\u017c\u0105cego. Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej skonsolidowane sprawozdania finansowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000407\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSSF 17 \u201eUmowy ubezpieczenia\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rada ustanowi\u0142a przepisy przej\u015bciowe dotycz\u0105ce danych por\u00f3wnawczych dla podmiot\u00f3w, kt\u00f3re r\u00f3wnocze\u015bnie wdra\u017caj\u0105 MSSF 17 i MSSF 9, aby zmniejszy\u0107 potencjalne niedopasowania ksi\u0119gowe wynikaj\u0105ce z r\u00f3\u017cnic mi\u0119dzy tymi standardami. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2023 roku lub p\u00f3\u017aniej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej skonsolidowane sprawozdania finansowe, poniewa\u017c nie prowadzi dzia\u0142alno\u015bci ubezpieczeniowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000401\">\uf076</span><a class=\"pt-000114\" id=\"_Hlk132132874\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana do MSSF 16 \u201eLeasing\u201d</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zmiana doprecyzowuje wymogi w odniesieniu do wyceny zobowi\u0105zania leasingowego powstaj\u0105cego wskutek transakcji sprzeda\u017cy i leasingu zwrotnego. Ma zapobiec nieprawid\u0142owemu ujmowaniu wyniku na transakcji w cz\u0119\u015bci dotycz\u0105cej zachowanego prawa do u\u017cytkowania w przypadku, gdy p\u0142atno\u015bci leasingowe s\u0105 zmienne i nie zale\u017c\u0105 od indeksu lub stawki. Zmiana obowi\u0105zuje dla okres\u00f3w rocznych rozpoczynaj\u0105cych si\u0119 1 stycznia 2024 roku lub p\u00f3\u017aniej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa szacuje, \u017ce zmiana nie b\u0119dzie mia\u0142a wp\u0142ywu na jej sprawozdania finansowe, poniewa\u017c nie zawiera transakcji, kt\u00f3rych dotyczy\u0142aby zmiana.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Grupa zamierza wdro\u017cy\u0107 powy\u017csze regulacje w terminach przewidzianych do zastosowania przez standardy lub interpretacje.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">Inne zmiany wprowadzone dobrowolnie przez Grup\u0119 Kapita\u0142ow\u0105</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock__1973855001_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1300193502_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1935455949_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfChangesInAccountingPoliciesAccountingEstimatesAndErrorsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A42cda5aa6c9740c4aca2b97262575638_483": {
   "value": "<h4 class=\"pt-Nagwek4-000409\"><a class=\"pt-000114\" id=\"XBRLBlock_2115538080_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__68595076_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">II.\u00a0OPIS PRZYJ\u0118TYCH I ZASTOSOWANYCH ZASAD (POLITYKI) RACHUNKOWO\u015aCI, W TYM METOD WYCENY AKTYW\u00d3W I PASYW\u00d3W ORAZ PRZYCHOD\u00d3W I KOSZT\u00d3W</span></h4><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zasady (polityka) rachunkowo\u015bci przedstawione poni\u017cej stosowane by\u0142y w odniesieniu do wszystkich okres\u00f3w zaprezentowanych w skonsolidowanym sprawozdaniu finansowym Grupy Kapita\u0142owej.</span><a class=\"pt-000114\" id=\"XBRLBlock_2115538080_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__68595076_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__138393745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000412\">Waluta funkcjonalna i waluta prezentacji </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000413\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej sporz\u0105dzane jest w j\u0119zyku polskim i w walucie polskiej (PLN), kt\u00f3ra jest walut\u0105 funkcjonaln\u0105 i walut\u0105 prezentacji Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">PLN (polski z\u0142oty) jest \u201ewalut\u0105 funkcjonaln\u0105\u201d, gdy\u017c polskie \u015brodowisko gospodarcze ma najwi\u0119kszy wp\u0142yw na dzia\u0142alno\u015b\u0107 Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__138393745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2037961467_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1612691348_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Skonsolidowane sprawozdanie finansowe</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000414\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe zosta\u0142o sporz\u0105dzone zgodnie z zasad\u0105 kosztu historycznego, </span><a class=\"pt-000114\" id=\"_Hlk38904620\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z wyj\u0105tkiem tych pozycji sprawozdania, kt\u00f3re powinny by\u0107 wycenione w inny spos\u00f3b, zgodnie z wymogami innych MSR/MSSF.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">Prezentacja skonsolidowanych sprawozda\u0144 finansowych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe prezentowane jest zgodnie z MSR 1. Grupa prezentuje odr\u0119bnie \u201eSkonsolidowany rachunek zysk\u00f3w i strat\u201d, kt\u00f3ry zamieszczony jest bezpo\u015brednio przed \u201eSkonsolidowanym sprawozdaniem z ca\u0142kowitych dochod\u00f3w\u201d. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__422829037_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u201eSkonsolidowany rachunek zysk\u00f3w i strat\u201d prezentowany jest w wariancie kalkulacyjnym, natomiast \u201eSkonsolidowane sprawozdanie z przep\u0142yw\u00f3w pieni\u0119\u017cnych\u201d sporz\u0105dzane jest metod\u0105 po\u015bredni\u0105.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__422829037_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku retrospektywnego wprowadzenia zmian zasad rachunkowo\u015bci, prezentacji lub korekty b\u0142\u0119d\u00f3w, Grupa prezentuje skonsolidowane sprawozdanie z sytuacji finansowej sporz\u0105dzone dodatkowo na pocz\u0105tek okresu por\u00f3wnawczego, je\u017celi powy\u017csze zmiany s\u0105 istotne dla danych prezentowanych na pocz\u0105tek okresu por\u00f3wnawczego. W\u00a0takiej sytuacji prezentacja not do trzeciego skonsolidowanego sprawozdania z sytuacji finansowej nie jest wymagana.</span><a class=\"pt-000114\" id=\"XBRLBlock__2037961467_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1612691348_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Jednostki zale\u017cne i zasady konsolidacji</span></h5><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe obejmuje sprawozdanie finansowe Sp\u00f3\u0142ki dominuj\u0105cej (Sp\u00f3\u0142ki Zak\u0142ady Magnezytowe \u201eROPCZYCE\" S.A.) oraz sprawozdania finansowe sp\u00f3\u0142ek, nad kt\u00f3rymi Grupa sprawuje kontrol\u0119, tj. sp\u00f3\u0142ek zale\u017cnych, sporz\u0105dzone na dzie\u0144 31 grudnia 2022 roku. Grupa ocenia, czy posiada kontrol\u0119 stosuj\u0105c jej definicj\u0119 zawart\u0105 w MSSF 10. Zgodnie z definicj\u0105 inwestor sprawuje kontrol\u0119 nad jednostk\u0105, w kt\u00f3r\u0105 dokona\u0142 inwestycji, je\u017celi z tytu\u0142u swojego zaanga\u017cowania w t\u0119 jednostk\u0119 podlega ekspozycji na zmienne zwroty lub gdy ma prawa do zmiennych zwrot\u00f3w, oraz ma mo\u017cliwo\u015b\u0107 wywierania wp\u0142ywu na te zwroty poprzez sprawowanie w\u0142adzy nad jednostk\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sprawozdania finansowe Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych obj\u0119tych skonsolidowanym sprawozdaniem finansowym, sporz\u0105dza si\u0119 na ten sam dzie\u0144 bilansowy tj. na 31 grudnia. W przypadkach gdy jest to konieczne, w\u00a0sprawozdaniach finansowych sp\u00f3\u0142ek zale\u017cnych dokonuje si\u0119 korekt maj\u0105cych na celu ujednolicenie zasad rachunkowo\u015bci stosowanych przez sp\u00f3\u0142k\u0119 z zasadami stosowanymi przez Grup\u0119 Kapita\u0142ow\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wy\u0142\u0105czeniu z konsolidacji mog\u0105 podlega\u0107 sp\u00f3\u0142ki, kt\u00f3rych sprawozdania finansowe s\u0105 nieistotne z punktu widzenia skonsolidowanego sprawozdania finansowego Grupy Kapita\u0142owej. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Inwestycje w sp\u00f3\u0142kach zale\u017cnych zaklasyfikowane jako przeznaczone do sprzeda\u017cy ujmuje si\u0119 zgodnie z MSSF 5.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki zale\u017cne obejmowane s\u0105 konsolidacj\u0105 metod\u0105 pe\u0142n\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Metoda konsolidacji pe\u0142nej polega na \u0142\u0105czeniu sprawozda\u0144 finansowych Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych poprzez zsumowanie, w pe\u0142nej warto\u015bci, poszczeg\u00f3lnych pozycji aktyw\u00f3w, zobowi\u0105za\u0144, kapita\u0142u w\u0142asnego, przychod\u00f3w oraz koszt\u00f3w. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu zaprezentowania Grupy Kapita\u0142owej w taki spos\u00f3b, jak gdyby stanowi\u0142a ona pojedyncz\u0105 jednostk\u0119 gospodarcz\u0105 dokonuje si\u0119 nast\u0119puj\u0105cych wy\u0142\u0105cze\u0144:</span></p><p class=\"pt-000416\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">na moment nabycia kontroli ujmowana jest warto\u015b\u0107 firmy lub zysk zgodnie z MSSF 3,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">okre\u015blane s\u0105 i prezentowane oddzielnie udzia\u0142y niedaj\u0105ce kontroli,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">salda rozlicze\u0144 mi\u0119dzy sp\u00f3\u0142kami Grupy Kapita\u0142owej i transakcje (przychody, koszty, dywidendy) wy\u0142\u0105cza si\u0119 w\u00a0ca\u0142o\u015bci,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wy\u0142\u0105czeniu podlegaj\u0105 zyski i straty z tytu\u0142u transakcji zawieranych wewn\u0105trz Grupy Kapita\u0142owej, kt\u00f3re s\u0105 uj\u0119te w warto\u015bci bilansowej aktyw\u00f3w takich jak zapasy i \u015brodki trwa\u0142e. Straty z tytu\u0142u transakcji wewn\u0105trz Grupy analizowane s\u0105 pod k\u0105tem utraty warto\u015bci aktyw\u00f3w z perspektywy Grupy,</span></p><p class=\"pt-000418\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ujmuje si\u0119 podatek odroczony z tytu\u0142u r\u00f3\u017cnic przej\u015bciowych wynikaj\u0105cych z wy\u0142\u0105czenia zysk\u00f3w i strat osi\u0105gni\u0119tych na transakcjach zawartych wewn\u0105trz Grupy Kapita\u0142owej (zgodnie z MSR 12).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_end\"></a></p><p class=\"pt-Normalny-000415\"><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niekontroluj\u0105ce wykazywane s\u0105 w odr\u0119bnej pozycji kapita\u0142\u00f3w w\u0142asnych i reprezentuj\u0105 t\u0119 cz\u0119\u015b\u0107 dochod\u00f3w ca\u0142kowitych oraz aktyw\u00f3w netto sp\u00f3\u0142ek zale\u017cnych, kt\u00f3re przypadaj\u0105 na podmioty inne ni\u017c sp\u00f3\u0142ki Grupy Kapita\u0142owej. Grupa alokuje dochody ca\u0142kowite sp\u00f3\u0142ek zale\u017cnych pomi\u0119dzy akcjonariuszy Sp\u00f3\u0142ki dominuj\u0105cej oraz podmioty niekontroluj\u0105ce na podstawie ich udzia\u0142u we w\u0142asno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_start\"></a><a class=\"pt-000114\" id=\"_Hlk4172290\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Po\u0142\u0105czenia przedsi\u0119wzi\u0119\u0107 i po\u0142\u0105czenia pod wsp\u00f3ln\u0105 kontrol\u0105</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku po\u0142\u0105cze\u0144 jednostek znajduj\u0105cych si\u0119 pod wsp\u00f3ln\u0105 kontrol\u0105, Grupa nie stosuje regulacji wynikaj\u0105cych z\u00a0MSSF 3, lecz rozlicza takie transakcje metod\u0105 \u0142\u0105czenia udzia\u0142\u00f3w w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">aktywa i pasywa jednostki przejmowanej ujmowane s\u0105 w warto\u015bci bilansowej wynikaj\u0105cej z jednostkowego sprawozdania finansowego jednostki przejmowanej. </span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015bci niematerialne oraz zobowi\u0105zania warunkowe ujmowane s\u0105 na zasadach stosowanych przez jednostk\u0119 przed po\u0142\u0105czeniem, zgodnie z w\u0142a\u015bciwymi MSSF,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nie powstaje warto\u015b\u0107 firmy - r\u00f3\u017cnica pomi\u0119dzy przekazan\u0105 zap\u0142at\u0105 a nabytymi aktywami netto jednostki kontrolowanej ujmowana jest bezpo\u015brednio w kapitale, w pozycji zyski zatrzymane,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">udzia\u0142y niedaj\u0105ce kontroli wyceniane s\u0105 w proporcji do warto\u015bci bilansowej aktyw\u00f3w netto kontrolowanej jednostki,</span></p><p class=\"pt-000421\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dokonywane jest przekszta\u0142cenie danych por\u00f3wnawczych, je\u015bli brak takiej korekty istotnie zniekszta\u0142ca\u0142by por\u00f3wnywalno\u015b\u0107 danych. Przekszta\u0142cenie jest dokonywane w taki spos\u00f3b, jakby po\u0142\u0105czenie mia\u0142o miejsce na pocz\u0105tek okresu por\u00f3wnawczego lub od momentu, kiedy po raz pierwszy powsta\u0142 stosunek podporz\u0105dkowania, je\u017celi data powstania stosunku podporz\u0105dkowania nad jednostk\u0105 jest p\u00f3\u017aniejsza ni\u017c pocz\u0105tek okresu por\u00f3wnawczego.</span><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_2051333756_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__856112146_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1659125636_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Transakcje i salda w walutach obcych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Waluta obca jest walut\u0105 inn\u0105 ni\u017c waluta funkcjonalna Grupy. Transakcja w walucie obcej jest transakcj\u0105, kt\u00f3ra jest wyra\u017cona lub wymaga uregulowania w walucie obcej, dotyczy to m.in. transakcji maj\u0105cych miejsce w\u00f3wczas, gdy Grupa:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabywa lub sprzedaje produkty, towary lub us\u0142ugi, kt\u00f3rych cena zosta\u0142a wyra\u017cona w walucie obcej,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zaci\u0105ga lub udziela po\u017cyczek, kt\u00f3re s\u0105 p\u0142atne lub nale\u017cne w walucie obcej lub,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w inny spos\u00f3b nabywa lub zbywa aktywa lub te\u017c zaci\u0105ga lub reguluje zobowi\u0105zania wyra\u017cone w walucie obcej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 pocz\u0105tkowego uj\u0119cia transakcje w walutach obcych przelicza si\u0119 na walut\u0119 funkcjonaln\u0105 z zastosowaniem kursu wymiany obowi\u0105zuj\u0105cego na dzie\u0144 zawarcia transakcji tj. wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego ten dzie\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Transakcje przeprowadzone w walutach obcych, na moment rozliczenia przeliczane s\u0105 na walut\u0119 funkcjonaln\u0105\u2014 przy zastosowaniu natychmiastowych kurs\u00f3w wymiany obowi\u0105zuj\u0105cych w dniu przeprowadzenia operacji w taki spos\u00f3b, \u017ce:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku transakcji pieni\u0119\u017cnych na rachunkach w PLN (np. sprzeda\u017cy walut obcych i transakcji sp\u0142aty nale\u017cno\u015bci oraz zakupu walut obcych i transakcji sp\u0142aty zobowi\u0105za\u0144) - jako natychmiastowy kurs wymiany waluty obcej na walut\u0119 funkcjonaln\u0105 przyjmuje si\u0119 kurs faktycznie wynegocjowany z bankiem na dzie\u0144 przeprowadzenia operacji,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku transakcji pieni\u0119\u017cnych na rachunkach dewizowych (np. sprzeda\u017cy walut obcych i transakcji sp\u0142aty nale\u017cno\u015bci oraz zakupu walut obcych i transakcji sp\u0142aty zobowi\u0105za\u0144) - jako natychmiastowy kurs wymiany waluty </span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">obcej na walut\u0119 funkcjonaln\u0105 przyjmuje si\u0119 kurs \u015bredni og\u0142aszany przez Narodowy Bank Polski z ostatniego dnia roboczego poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji (brak tu jest bowiem kursu faktycznie zastosowanego przez bank, wi\u0119c Grupa wycenia te \u015brodki samodzielnie).</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku uregulowania nale\u017cno\u015bci lub zobowi\u0105za\u0144 drog\u0105 ich kompensaty \u2013 wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia kompensaty.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w pozosta\u0142ych przypadkach wy\u017cej nie wymienionych (dla kt\u00f3rych nie da si\u0119 ustali\u0107 kursu faktycznie zastosowanego do rozliczenia) - wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 realizacji transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki pieni\u0119\u017cne w walutach obcych ujmuje si\u0119 w ksi\u0119gach rachunkowych na kontach syntetyczno-analitycznych w warto\u015bci nominalnej, przeliczonej na walut\u0119 funkcjonaln\u0105 (PLN) - wed\u0142ug kursu faktycznie wynegocjowanego z bankiem na dzie\u0144 przeprowadzenia operacji lub gdy nie jest mo\u017cliwe uwzgl\u0119dnienie faktycznie zastosowanego kursu waluty w danym dniu wg kursu \u015bredniego NBP dla danej waluty obcej z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji na bankowym rachunku walutowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Powy\u017csze zasady wyceny dla transakcji wyra\u017conych w walutach obcych na walut\u0119 PLN s\u0105 stosowane dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych jako podstawa do ustalenia dodatnich i ujemnych r\u00f3\u017cnic kursowych (b\u0119d\u0105cych wynikiem zmiany kursu mi\u0119dzy dniem zawarcia transakcji a jej rozliczeniem) i s\u0105 zgodne z wymogami Ustawy o podatku dochodowym od os\u00f3b prawnych (art. 15a Ustawy o PDOP).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wycena na dzie\u0144 bilansowy</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pozycje pieni\u0119\u017cne tj. pozycje, kt\u00f3re zostan\u0105 rozliczone poprzez przekazanie \u015brodk\u00f3w pieni\u0119\u017cnych (np. waluty, nale\u017cno\u015bci i\u00a0zobowi\u0105zania handlowe, rezerwy na przysz\u0142e zobowi\u0105zania przypadaj\u0105ce do otrzymania lub do zap\u0142aty w ustalonej lub mo\u017cliwej do ustalenia liczbie jednostek waluty), wykazane wed\u0142ug kosztu historycznego wyra\u017conego w walucie obcej i\u00a0przeliczonego na PLN wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji, przeliczane s\u0105 na dzie\u0144 bilansowy przy zastosowaniu kursu zamkni\u0119cia, kt\u00f3rym jest kurs \u015bredni NBP z dnia bilansowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niepieni\u0119\u017cne pozycje bilansowe (w tym: zaliczki na towary i us\u0142ugi, zapasy, warto\u015bci niematerialne i prawne, rzeczowe aktywa trwa\u0142e oraz rezerwy, kt\u00f3re maj\u0105 by\u0107 rozliczone w postaci aktyw\u00f3w niepieni\u0119\u017cnych) ewidencjonowane wed\u0142ug kosztu historycznego wyra\u017conego w walucie obcej wykazywane s\u0105 przy zastosowaniu kursu wymiany z dnia przeprowadzenia transakcji (tj. kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niepieni\u0119\u017cne pozycje bilansowe ewidencjonowane w warto\u015bci godziwej wyra\u017conej w walucie obcej, wykazywane s\u0105 przy zastosowaniu kurs\u00f3w wymiany, kt\u00f3re obowi\u0105zywa\u0142y w czasie ustalenia warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zyski i straty kursowe (r\u00f3\u017cnice kursowe) powsta\u0142e z tytu\u0142u rozliczenia tych transakcji oraz wyceny bilansowej aktyw\u00f3w i\u00a0zobowi\u0105za\u0144 pieni\u0119\u017cnych wyra\u017conych w walutach obcych ujmuje si\u0119 w zysku lub stracie (tj. w przychodach i kosztach) w okresie, w kt\u00f3rym powsta\u0142y, o ile nie odracza si\u0119 ich w pozosta\u0142ych ca\u0142kowitych dochodach, gdy kwalifikuj\u0105 si\u0119 do uznania za zabezpieczenie przep\u0142yw\u00f3w pieni\u0119\u017cnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_2051333756_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__856112146_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1659125636_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_675970967_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_86916596_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_440154344_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rzeczowe aktywa trwa\u0142e</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do rzeczowych aktyw\u00f3w trwa\u0142ych zaliczane s\u0105 \u015brodki trwa\u0142e, kt\u00f3re s\u0105 utrzymywane w celu wykorzystania ich w procesie produkcyjnym lub przy dostawach d\u00f3br i \u015bwiadczeniu us\u0142ug, w celu oddania do u\u017cywania innym podmiotom na podstawie umowy najmu lub w celach administracyjnych, oraz kt\u00f3rym towarzyszy oczekiwanie, i\u017c b\u0119d\u0105 wykorzystywane przez czas d\u0142u\u017cszy ni\u017c jeden rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rzeczowy maj\u0105tek nale\u017cy wy\u0142\u0105cznie wykazywa\u0107 w aktywach je\u017celi istnieje prawdopodobie\u0144stwo uzyskania w przysz\u0142o\u015bci korzy\u015bci ekonomicznych powi\u0105zanych z t\u0105 pozycj\u0105 maj\u0105tku oraz warto\u015b\u0107 mo\u017ce zosta\u0107 obliczona w spos\u00f3b wiarygodny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rzeczowymi aktywami trwa\u0142ymi w Grupie s\u0105: </span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nieruchomo\u015bci \u2013 w tym grunty, budowle (obiekty in\u017cynierii l\u0105dowej i wodnej), budynki, a tak\u017ce b\u0119d\u0105ce odr\u0119bn\u0105 w\u0142asno\u015bci\u0105 lokale, jak sp\u00f3\u0142dzielcze w\u0142asno\u015bciowe prawa do lokalu mieszkalnego i u\u017cytkowego,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">maszyny, urz\u0105dzenia i \u015brodki transportowe, inne rzeczy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przyj\u0119te do u\u017cywania ulepszenia w obcych \u015brodkach trwa\u0142ych,</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W rzeczowych aktywach trwa\u0142ych Grupa ujmuje tak\u017ce </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawa do u\u017cywania w rozumieniu MSSF 16.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki trwa\u0142e b\u0119d\u0105ce w\u0142asno\u015bci\u0105 Grupy s\u0105 ewidencjonowane zgodnie z klasyfikacj\u0105 \u015brodk\u00f3w trwa\u0142ych GUS (K\u015aT).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Prawo wieczystego u\u017cytkowania gruntu, zgodnie z MSSF 16,  prezentowane jest w pozycji \u015brodk\u00f3w trwa\u0142ych w kategorii grunt\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105tkow\u0105 warto\u015b\u0107 sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych ustala si\u0119 jako cen\u0119 nabycia, a w przypadku wytworzenia \u015brodka trwa\u0142ego we w\u0142asnym zakresie, w wysoko\u015bci kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po pocz\u0105tkowym uj\u0119ciu sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych wg ceny nabycia lub kosztu wytworzenia, Grupa ustala warto\u015b\u0107 bilansow\u0105:</span></p><p class=\"pt-000408\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieruchomo\u015bci - jako warto\u015b\u0107 przeszacowan\u0105 odpowiadaj\u0105c\u0105 ich warto\u015bci godziwej na dzie\u0144 ostatniego przeszacowania, pomniejszon\u0105 o p\u00f3\u017aniejsze \u0142\u0105czne odpisy amortyzacyjne (umorzenie) i p\u00f3\u017aniejsze \u0142\u0105czne straty z\u00a0tytu\u0142u utraty warto\u015bci, </span></p><p class=\"pt-000408\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozosta\u0142ych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych - wed\u0142ug cen nabycia lub koszt\u00f3w wytworzenia pomniejszonych o \u0142\u0105czne odpisy amortyzacyjne (umorzenie), a tak\u017ce o \u0142\u0105czne straty z tytu\u0142u utraty warto\u015bci. </span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__522509986_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zastosowane stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Budynki i obiekty in\u017c. l\u0105dowej i wodnej (K\u015aT gr. 1 i 2) 1,5 % - 4,5 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Urz\u0105dzenia techniczne i maszyny(K\u015aT gr. 3-6) 4,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki transportu (K\u015aT gr. 7) 6,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e \u015brodki trwa\u0142e (K\u015aT gr. 8) 6,0 % - 30,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grunty w\u0142asne, prawa wieczystego u\u017cytkowania gruntu - nie podlegaj\u0105 umorzeniu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpis\u00f3w amortyzacyjnych dokonuje si\u0119 przy zastosowaniu metody liniowej. Przy ustalaniu okresu amortyzacji i rocznej stawki amortyzacyjnej uwzgl\u0119dnia si\u0119 okres ekonomicznej u\u017cyteczno\u015bci poszczeg\u00f3lnych tytu\u0142\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych, na okre\u015blenie kt\u00f3rych wp\u0142ywa w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> liczba zmian na kt\u00f3rym pracuje \u015brodek trwa\u0142y,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> tempo post\u0119pu techniczno-ekonomicznego,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> wydajno\u015b\u0107 \u015brodka trwa\u0142ego mierzona liczb\u0105 godzin jego pracy lub liczb\u0105 wytworzonych produkt\u00f3w albo innym w\u0142a\u015bciwym miernikiem,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> prawne lub inne ograniczenia czasu u\u017cywania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych \u015brodk\u00f3w trwa\u0142ych tj. \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej nieprzekraczaj\u0105cej 10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119 odpisywania ich warto\u015bci bezpo\u015brednio w koszty zu\u017cycia materia\u0142\u00f3w, w\u00a0dacie oddania ich do u\u017cywania (za po\u015brednictwem magazynu niskocennych sk\u0142adnik\u00f3w maj\u0105tku) i\u00a0bez obejmowania ich dalsz\u0105 ewidencj\u0105 pozabilansow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zarz\u0105dy sp\u00f3\u0142ek nale\u017c\u0105cych do Grupy wyznaczy\u0142y jako warto\u015b\u0107 graniczn\u0105 warto\u015b\u0107 \u015brodka trwa\u0142ego na poziomie nie przekraczaj\u0105cym 10 tys. z\u0142, poniewa\u017c przy jej ustalaniu wzi\u0119to pod uwag\u0119 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przypuszczaln\u0105 \u0142\u0105czn\u0105 warto\u015b\u0107 pocz\u0105tkow\u0105 sk\u0142adnik\u00f3w, do kt\u00f3rych stosowane b\u0119d\u0105 uproszczenia w por\u00f3wnaniu do rocznej sumy koszt\u00f3w i aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunek, \u017ce zastosowanie uproszcze\u0144 nie zniekszta\u0142ci istotnie obrazu sytuacji maj\u0105tkowej, finansowej i wyniku finansowego jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">potrzeby ochrony mienia jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przepisy podatkowe (co nie przeczy zasadzie istotno\u015bci), gdzie za doln\u0105 granic\u0119 warto\u015bci pocz\u0105tkowej sk\u0142adnik\u00f3w uznawanych za \u015brodki trwa\u0142e mo\u017cna przyj\u0105\u0107 kwot\u0119 okre\u015blon\u0105 w przepisach o podatku dochodowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych \u015brodk\u00f3w trwa\u0142ych:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">z grupy K\u015aT 525 \u201eFormy do pras hydraulicznych\u201d,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">u\u017cytkowanych na podstawie umowy leasingu,  dla kt\u00f3rych ustala si\u0119 stawki amortyzacyjne na dzie\u0144 zawarcia umowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015brodk\u00f3w transportu, kt\u00f3re zosta\u0142y zarejestrowane w Centralnej Ewidencji Pojazd\u00f3w i Kierowc\u00f3w i dopuszczone do ruchu drogowego, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sfinansowanych w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Naliczanie odpis\u00f3w amortyzacyjnych rozpoczyna si\u0119 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym \u015brodek trwa\u0142y zosta\u0142 przyj\u0119ty do u\u017cywania i wprowadzony do ewidencji, do ko\u0144ca miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tych odpis\u00f3w z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym dany sk\u0142adnik postawiono w stan likwidacji, sprzedano lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5.</span><a class=\"pt-000114\" id=\"XBRLBlock__522509986_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy wykazywane s\u0105 jako odr\u0119bna pozycja aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie zbycia sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych, warto\u015b\u0107 pocz\u0105tkowa i dotychczasowe umorzenie s\u0105 wyksi\u0119gowywane, a wynik zbycia jest odnoszony w ci\u0119\u017car rachunku zysk\u00f3w i strat, w pozosta\u0142e przychody b\u0105d\u017a koszty operacyjne. Wynik na zbyciu \u015brodk\u00f3w trwa\u0142ych prezentowany jest per saldo jako zysk albo strata w rachunku zysk\u00f3w i strat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku \u015brodk\u00f3w trwa\u0142ych, dla kt\u00f3rych skutek przeszacowania zosta\u0142 uj\u0119ty pozosta\u0142ych kapita\u0142ach rezerwowych (przed </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">raportowaniem w formacie ESEF \u2013 w kapitale z aktualizacji wyceny), w momencie ich usuni\u0119cia z ewidencji bilansowej,  nadwy\u017cka z przeszacowania jest zatrzymywana w kapitale.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego ustala si\u0119 stawki (okresy) dla poszczeg\u00f3lnych \u015brodk\u00f3w trwa\u0142ych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza si\u0119 weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych maj\u0105tku trwa\u0142ego, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania, niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i\u00a0zatwierdzane s\u0105 przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na koniec ka\u017cdego roku obrotowego Grupa dokonuje weryfikacji i oceny warto\u015bci bilansowej kluczowych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych, aby nie dopu\u015bci\u0107 do wyst\u0105pienia istotnej r\u00f3\u017cnicy pomi\u0119dzy warto\u015bci\u0105 bilansow\u0105 a warto\u015bci\u0105, kt\u00f3ra zosta\u0142aby ustalona na dzie\u0144 bilansowy przy zastosowaniu warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku stwierdzenia wyst\u0105pienia istotnych r\u00f3\u017cnic dla analizowanych sk\u0142adnik\u00f3w, Grupa powinna dokona\u0107 przeszacowania ca\u0142ej grupy rzeczowych aktyw\u00f3w trwa\u0142ych, do kt\u00f3rej dany sk\u0142adnik nale\u017cy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zaistnienia przes\u0142anek do przeszacowania \u2013 nieruchomo\u015bci (grunty, budynki i budowle) - nale\u017cy je wyceni\u0107 przez niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi warto\u015b\u0107 bilansowa sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych wzro\u015bnie wskutek przeszacowania, zwi\u0119kszenie ujmuje si\u0119 w innych ca\u0142kowitych dochodach i akumuluje w kapitale w\u0142asnym (w pozycji pozosta\u0142ych kapita\u0142\u00f3w rezerwowych) jako nadwy\u017ck\u0119 z przeszacowania. Jednak\u017ce wzrost z tytu\u0142u przeszacowania ujmuje si\u0119 w wyniku jako pozosta\u0142e przychody operacyjne w stopniu, w jakim odwraca on zmniejszenie z tytu\u0142u przeszacowania tego samego sk\u0142adnika aktyw\u00f3w, kt\u00f3re wcze\u015bniej uj\u0119to w wyniku. Je\u015bli warto\u015b\u0107 bilansowa sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych ulegnie obni\u017ceniu na skutek przeszacowania, spadek warto\u015bci ujmuje si\u0119 w ci\u0119\u017car wyniku jako pozosta\u0142e koszty operacyjne. Jednak\u017ce zmniejszenie wynikaj\u0105ce z przeszacowania ujmuje si\u0119 w innych ca\u0142kowitych dochodach w wysoko\u015bci, w jakiej zmniejszenie nie przewy\u017csza kwoty figuruj\u0105cej jako nadwy\u017cka z przeszacowania dotycz\u0105ca tego samego sk\u0142adnika aktyw\u00f3w. Zmniejszenie wynikaj\u0105ce z\u00a0przeszacowania ujmowane w innych ca\u0142kowitych dochodach zmniejsza kwot\u0119 zakumulowan\u0105 </span><a class=\"pt-000114\" id=\"_Hlk65099786\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">w pozosta\u0142ych kapita\u0142ach rezerwowych jako nadwy\u017cka z przeszacowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u0141\u0105czna nadwy\u017cka z przeszacowania zaliczona do </span><a class=\"pt-000114\" id=\"_Hlk65099815\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozosta\u0142ych kapita\u0142\u00f3w rezerwowych</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">  jest przenoszona bezpo\u015brednio do zysk\u00f3w zatrzymanych w momencie zbycia lub wycofania z u\u017cytkowania sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi pozycja rzeczowych aktyw\u00f3w trwa\u0142ych jest przeszacowywana, umorzenie na dzie\u0144 przeszacowania jest odliczane od warto\u015bci bilansowej brutto sk\u0142adnika aktyw\u00f3w, a jego warto\u015b\u0107 netto jest przekszta\u0142cana do warto\u015bci przeszacowanej sk\u0142adnika aktyw\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_675970967_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_86916596_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_440154344_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u015arodki trwa\u0142e w budowie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w pozostaj\u0105cych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci. W uzasadnionych przypadkach do ceny nabycia lub kosztu wytworzenia \u015brodk\u00f3w trwa\u0142ych w budowie zalicza si\u0119 odsetki od zobowi\u0105za\u0144 finansuj\u0105cych wytworzenie lub nabycie \u015brodk\u00f3w trwa\u0142ych oraz r\u00f3\u017cnice kursowe w stopniu w jakim s\u0105 uznawane za korekt\u0119 koszt\u00f3w odsetek (w\u00a0przypadku korzystania z po\u017cyczek i kredyt\u00f3w w walucie obcej). \u015arodki trwa\u0142e w budowie obejmuj\u0105 w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wydatki na nabycie grunt\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">roboty i us\u0142ugi wykonane przez jednostki obce, w tym tak\u017ce zakup \u015brodk\u00f3w trwa\u0142ych w budowie od innych jednostek,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyroby, roboty i us\u0142ugi w\u0142asnej dzia\u0142alno\u015bci gospodarczej wykonane na rzecz \u015brodk\u00f3w trwa\u0142ych w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty cz\u0119\u015bciowej likwidacji (rozbi\u00f3rki, demonta\u017cu) obiekt\u00f3w przebudowywanych lub modernizowanych,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nieodp\u0142atnie otrzymane \u015brodki trwa\u0142e w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">maszyny i urz\u0105dzenia przekazane do monta\u017cu lub zainstalowania przed oddaniem do eksploatacji, a tak\u017ce maszyny i urz\u0105dzenia nie wymagaj\u0105ce monta\u017cu lub zainstalowania,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki, prowizje od kredyt\u00f3w i po\u017cyczek za okres realizacji \u015brodka trwa\u0142ego w budowie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w \u015brodk\u00f3w trwa\u0142ych w budowie nie zalicza si\u0119 odsetek od kredyt\u00f3w inwestycyjnych po zako\u0144czeniu budowy, kar i odszkodowa\u0144 umownych oraz koszt\u00f3w przetarg\u00f3w, og\u0142osze\u0144, zawierania um\u00f3w, sk\u0142adania zam\u00f3wie\u0144 zwi\u0105zanych z\u00a0\u015brodkami trwa\u0142ymi w budowie (obci\u0105\u017caj\u0105 one koszty dzia\u0142alno\u015bci podstawowej).</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_521078412_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na koniec okresu sprawozdawczego warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w na \u015brodki trwa\u0142e w budowie jest poddawana ocenie, w celu stwierdzenia, czy wyst\u0119puj\u0105 przes\u0142anki wskazuj\u0105ce na utrat\u0119 ich warto\u015bci (zgodnie z wytycznymi wynikaj\u0105cymi z MSR 36). W przypadku wyst\u0105pienia takich przes\u0142anek Grupa dokonuje szacunku ich warto\u015bci odzyskiwalnej i w zale\u017cno\u015bci od wyniku takich oszacowa\u0144 mo\u017ce dokona\u0107 odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy spowodowane trwa\u0142\u0105 utrat\u0105 warto\u015bci \u015brodk\u00f3w trwa\u0142ych w budowie ksi\u0119gowane s\u0105 w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych. W przypadku ustania przyczyny utworzenia odpisu aktualizuj\u0105cego z tytu\u0142u trwa\u0142ej utraty warto\u015bci zwi\u0119ksza si\u0119 warto\u015b\u0107 \u015brodka trwa\u0142ego w budowie o odpowiedni\u0105 cz\u0119\u015b\u0107 odpisu i odpis podlega zaliczeniu do przychod\u00f3w operacyjnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_521078412_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy \u015brodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w poniesionych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1734395480_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1255501511_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1692231497_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Leasing oraz sk\u0142adniki rzeczowych aktyw\u00f3w trwa\u0142ych u\u017cytkowane na podstawie um\u00f3w leasingu </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000429\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000430\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Identyfikacja leasingu</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Umowa jest leasingiem lub zawiera leasing, je\u017celi na jej mocy przekazuje si\u0119 prawo do kontroli u\u017cytkowania zidentyfikowanego sk\u0142adnika aktyw\u00f3w na dany okres w zamian za wynagrodzenie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym celu analizuje si\u0119 trzy podstawowe aspekty:</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy umowa dotyczy zidentyfikowanego sk\u0142adnika aktyw\u00f3w, kt\u00f3ry albo jest wyra\u017anie okre\u015blony w umowie lub te\u017c w\u00a0spos\u00f3b dorozumiany w momencie udost\u0119pnienia sk\u0142adnika aktyw\u00f3w Grupie,</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy Grupa ma prawo do uzyskania zasadniczo wszystkich korzy\u015bci ekonomicznych z u\u017cytkowania sk\u0142adnika aktyw\u00f3w przez ca\u0142y okres u\u017cytkowania w zakresie okre\u015blonym umow\u0105,</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy Grupa ma prawo do kierowania u\u017cytkowaniem zidentyfikowanego sk\u0142adnika aktyw\u00f3w przez ca\u0142y okres u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ustala okres leasingu jako nieodwo\u0142alny okres leasingu wraz z: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) okresami, w kt\u00f3rych istnieje opcja przed\u0142u\u017cenia leasingu, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z tej opcji, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) okresami, w kt\u00f3rych istnieje opcja wypowiedzenia leasingu, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa nie skorzysta z tej opcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Oceniaj\u0105c, czy mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z opcji przed\u0142u\u017cenia leasingu, lub \u017ce nie skorzysta z opcji wypowiedzenia leasingu, Grupa uwzgl\u0119dnia wszystkie istotne fakty i okoliczno\u015bci, kt\u00f3re stanowi\u0105 dla Sp\u00f3\u0142ki zach\u0119t\u0119 ekonomiczn\u0105 do tego, aby skorzysta\u0142a z opcji przed\u0142u\u017cenia leasingu lub nie skorzysta\u0142a z opcji wypowiedzenia leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zwolnienia z ujmowania</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa zdecydowa\u0142a o nie stosowaniu si\u0119 do wymog\u00f3w ustalania aktyw\u00f3w i zobowi\u0105za\u0144 z tyt. leasingu w stosunku do leasing\u00f3w kr\u00f3tkoterminowych, oraz do leasing\u00f3w, w kt\u00f3rych bazowy sk\u0142adnik aktyw\u00f3w ma nisk\u0105 warto\u015b\u0107. Grupa ujmuje w\u00a0takich umowach op\u0142aty leasingowe jako koszty metod\u0105 liniow\u0105 w trakcie okresu leasingu lub w inny systematyczny spos\u00f3b.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje zwolnienia dla leasingu kr\u00f3tkoterminowego wed\u0142ug klasy bazowego sk\u0142adnika aktyw\u00f3w, do kt\u00f3rego odnosi si\u0119 prawo u\u017cytkowania. Wyb\u00f3r zwolnienia dla leasing\u00f3w, w przypadku kt\u00f3rych bazowy sk\u0142adnik aktyw\u00f3w ma nisk\u0105 warto\u015b\u0107, Grupa dokonuje w odniesieniu do poszczeg\u00f3lnych leasing\u00f3w.  Poniewa\u017c standard nie definiuje warto\u015bci pieni\u0119\u017cnej uznanej za \u201enisk\u0105\u201d, ale stanowi, \u017ce podstaw\u0105 oceny powinna by\u0107 warto\u015b\u0107 nowego sk\u0142adnika aktyw\u00f3w (nawet je\u017celi u\u017cytkowany jest w ramach leasingu) dlatego przyj\u0119to warto\u015b\u0107 bezwzgl\u0119dn\u0105, jako nieprzekraczaj\u0105c\u0105 kwoty 20 tys. z\u0142.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa posiada prawo wieczystego u\u017cytkowania grunt\u00f3w, kt\u00f3re w latach obowi\u0105zywania MSR 17 nie spe\u0142nia\u0142o definicji leasingu, ale traktowane by\u0142o na r\u00f3wni z prawem w\u0142asno\u015bci gruntu i jako takie by\u0142o prezentowane w rzeczowych aktywach trwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 pierwszego zastosowania MSSF 16 tj. na 01.01.2019 r. Grupa skorzysta\u0142a ze zwolnienia przewidzianego dla leasingobiorc\u00f3w (par. C.3. MSSF 16), jak\u0105 by\u0142a mo\u017cliwo\u015b\u0107 zachowania dotychczasowej klasyfikacji leasing \u2013 nie leasing do um\u00f3w wa\u017cnych w\u00a0dniu pierwszego zastosowania MSSF 16. Oznacza to, \u017ce je\u015bli przed 1 stycznia 2019 roku aktywo z prawem u\u017cytkowania by\u0142o traktowane jako</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> niespe\u0142niaj\u0105ce definicji leasingu w rozumieniu MSR 17</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">, to po 1 stycznia 2019 roku takie podej\u015bcie jest kontynuowane dla starych um\u00f3w. Dlatego prawo u\u017cytkowania wieczystego nabyte przed 2019 rokiem jest traktowane na dotychczasowych zasadach, a wi\u0119c jako grunty w ramach rzeczowych aktyw\u00f3w trwa\u0142ych. Wszystkie nowe umowy (zawarte od 2019 roku) traktowane s\u0105 wed\u0142ug zasad zgodnych z regulacjami MSSF 16. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Ujmowanie leasingu</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000435\"><span class=\"pt-Domylnaczcionkaakapitu-000436\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pocz\u0105tkowa wycena</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa ujmuje sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania oraz zobowi\u0105zanie z tytu\u0142u leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania wed\u0142ug kosztu. Koszt sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania powinien obejmowa\u0107: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) kwot\u0119 pocz\u0105tkowej wyceny zobowi\u0105zania z tytu\u0142u leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) wszelkie op\u0142aty leasingowe zap\u0142acone w dacie rozpocz\u0119cia lub przed t\u0105 dat\u0105, pomniejszone o wszelkie otrzymane zach\u0119ty leasingowe, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) wszelkie pocz\u0105tkowe koszty bezpo\u015brednie poniesione przez sp\u00f3\u0142ki Grupy, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) szacunek koszt\u00f3w, kt\u00f3re maj\u0105 zosta\u0107 poniesione przez Grup\u0119 w zwi\u0105zku z demonta\u017cem i usuni\u0119ciem bazowego sk\u0142adnika aktyw\u00f3w, przeprowadzeniem renowacji miejsca, w kt\u00f3rym si\u0119 znajdowa\u0142, lub przeprowadzeniem renowacji bazowego sk\u0142adnika aktyw\u00f3w do stanu wymaganego przez warunki leasingu, chyba \u017ce te koszty s\u0105 ponoszone w celu wytworzenia zapas\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa wycenia zobowi\u0105zanie z tytu\u0142u leasingu w wysoko\u015bci warto\u015bci bie\u017c\u0105cej op\u0142at leasingowych pozostaj\u0105cych do zap\u0142aty w tej dacie. Op\u0142aty leasingowe dyskontuje si\u0119 z zastosowaniem stopy procentowej leasingu, je\u017celi stop\u0119 t\u0119 mo\u017cna z \u0142atwo\u015bci\u0105 ustali\u0107. W przeciwnym razie Grupa stosuje kra\u0144cow\u0105 stop\u0119  leasingobiorcy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia op\u0142aty leasingowe zawarte w wycenie zobowi\u0105zania z tytu\u0142u leasingu obejmuj\u0105 nast\u0119puj\u0105ce op\u0142aty za prawo do u\u017cytkowania bazowego sk\u0142adnika aktyw\u00f3w podczas okresu leasingu, kt\u00f3re pozostaj\u0105 do zap\u0142aty w tej dacie: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) sta\u0142e op\u0142aty leasingowe (w tym zasadniczo sta\u0142e op\u0142aty leasingowe) pomniejszone o wszelkie nale\u017cne zach\u0119ty leasingowe; </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmienne op\u0142aty leasingowe, kt\u00f3re zale\u017c\u0105 od indeksu lub stawki, wycenione pocz\u0105tkowo z zastosowaniem tego indeksu lub tej stawki zgodnie z ich warto\u015bci\u0105 w dacie rozpocz\u0119cia,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) kwoty, kt\u00f3rych zap\u0142aty przez Grup\u0119 oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) cen\u0119 wykonania opcji kupna, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z tej opcji, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) kary pieni\u0119\u017cne za wypowiedzenie leasingu, je\u017celi w warunkach leasingu przewidziano, \u017ce Grupa mo\u017ce skorzysta\u0107 z opcji wypowiedzenia leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">P\u00f3\u017aniejsza wycena sk\u0142adnika aktyw\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania, stosuj\u0105c model kosztu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W celu zastosowania modelu kosztu Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania wed\u0142ug kosztu: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) pomniejszonego o \u0142\u0105czne odpisy amortyzacyjne (umorzenie) i \u0142\u0105czne straty z tytu\u0142u utraty warto\u015bci; oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) skorygowanego z tytu\u0142u jakiejkolwiek aktualizacji wyceny zobowi\u0105zania z tytu\u0142u leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa stosuje wymogi w zakresie amortyzacji przewidziane w MSR 16 Rzeczowe aktywa trwa\u0142e do amortyzowania sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w ramach leasingu przeniesione zostanie prawo w\u0142asno\u015bci do bazowego sk\u0142adnika aktyw\u00f3w na rzecz Grupy pod koniec okresu leasingu lub je\u017celi koszt sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania uwzgl\u0119dnia to, \u017ce Grupa skorzysta z opcji kupna, Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania, pocz\u0105wszy od daty rozpocz\u0119cia a\u017c do ko\u0144ca okresu u\u017cytkowania bazowego sk\u0142adnika aktyw\u00f3w. W przeciwnym razie Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania od daty rozpocz\u0119cia leasingu a\u017c do ko\u0144ca okresu u\u017cytkowania tego sk\u0142adnika lub do ko\u0144ca okresu leasingu, w zale\u017cno\u015bci od tego, kt\u00f3ra z tych dat jest wcze\u015bniejsza.</span><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa stosuje MSR 36 Utrata warto\u015bci aktyw\u00f3w w celu okre\u015blenia, czy sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania utraci\u0142 warto\u015b\u0107 oraz w celu uj\u0119cia jakiejkolwiek zidentyfikowanej straty z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">P\u00f3\u017aniejsza wycena zobowi\u0105zania leasingowego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia Grupa wycenia zobowi\u0105zanie z tytu\u0142u leasingu poprzez: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zwi\u0119kszenie warto\u015bci bilansowej w celu odzwierciedlenia odsetek od zobowi\u0105zania z tytu\u0142u leasingu, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmniejszenie warto\u015bci bilansowej w celu uwzgl\u0119dnienia zap\u0142aconych op\u0142at leasingowych oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) zaktualizowanie wyceny warto\u015bci bilansowej w celu uwzgl\u0119dnienia wszelkiej ponownej oceny lub zmiany leasingu, lub w\u00a0celu uwzgl\u0119dnienia zaktualizowanych zasadniczo sta\u0142ych op\u0142at leasingowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia, o ile koszty nie zosta\u0142y uwzgl\u0119dnione w warto\u015bci bilansowej innego sk\u0142adnika aktyw\u00f3w zgodnie z\u00a0innymi obowi\u0105zuj\u0105cymi standardami, Grupa ujmuje w wyniku zar\u00f3wno: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) odsetki od zobowi\u0105zania z tytu\u0142u leasingu oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmienne op\u0142aty leasingowe nieuwzgl\u0119dnione w wycenie zobowi\u0105zania z tytu\u0142u leasingu w okresie, w kt\u00f3rym ma miejsce zdarzenie lub zachodzi warunek, kt\u00f3re uruchamiaj\u0105 te p\u0142atno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Ponowna ocena zobowi\u0105zania leasingowego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa aktualizuje wycen\u0119 zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych, stosuj\u0105c zaktualizowan\u0105 stop\u0119 dyskontow\u0105, je\u017celi: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zaistnieje zmiana w odniesieniu do okresu leasingu. Grupa okre\u015bla zaktualizowane op\u0142aty leasingowe na podstawie zaktualizowanego okresu leasingu lub </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zaistnieje zmiana dotycz\u0105ca oceny opcji kupna bazowego sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje aktualizacji wyceny zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych, gdy: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zaistnieje zmiana w kwocie, kt\u00f3rej zap\u0142aty oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej. Grupa ustala zaktualizowane op\u0142aty leasingowe w celu uwzgl\u0119dnienia zmiany w kwotach, kt\u00f3rych zap\u0142aty oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zaistnieje zmiana w przysz\u0142ych op\u0142atach leasingowych wynikaj\u0105ca ze zmiany w indeksie lub stawce stosowanej do ustalania tych op\u0142at, wliczaj\u0105c w to na przyk\u0142ad zmian\u0119 w celu uwzgl\u0119dnienia zmian w stawkach czynsz\u00f3w na wolnym rynku w nast\u0119pstwie przegl\u0105du tych czynsz\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W powy\u017cszych przypadkach Grupa stosuje niezmienion\u0105 stop\u0119 dyskontow\u0105, chyba \u017ce zmiana w op\u0142atach leasingowych wynika ze zmiany zmiennych st\u00f3p procentowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zmiany leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje zmian\u0119 leasingu jako odr\u0119bny leasing, je\u017celi: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zmiana zwi\u0119ksza zakres leasingu poprzez przyznanie prawa do u\u017cytkowania jednego lub wi\u0119kszej liczby bazowych sk\u0142adnik aktyw\u00f3w oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) wynagrodzenie za leasing zwi\u0119ksza si\u0119 o kwot\u0119 wsp\u00f3\u0142miern\u0105 do ceny jednostkowej za zwi\u0119kszenie zakresu oraz wszelkie w\u0142a\u015bciwe korekty tej ceny jednostkowej w celu uwzgl\u0119dnienia okoliczno\u015bci danej umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zmiany leasingu, kt\u00f3ra nie jest ujmowana jako odr\u0119bny leasing, w dacie uzgodnienia zmiany Grupa: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) alokuje wynagrodzenie w zmodyfikowanej umowie, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) ustala okres zmodyfikowanego leasingu, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) aktualizuje wycen\u0119 zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych z\u00a0zastosowaniem zaktualizowanej stopy dyskontowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zmiany leasingu, kt\u00f3ra nie jest ujmowana jako odr\u0119bny leasing, Grupa ujmuje aktualizacj\u0119 wyceny zobowi\u0105zania z tytu\u0142u leasingu poprzez: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zmniejszenie warto\u015bci bilansowej sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania w celu uwzgl\u0119dnienia cz\u0119\u015bciowego lub ca\u0142kowitego zako\u0144czenia leasingu w przypadku zmian leasingu, kt\u00f3re zmniejszaj\u0105 zakres leasingu. Grupa ujmuje w\u00a0wyniku wszelki zysk lub strat\u0119 odnosz\u0105c\u0105 si\u0119 do cz\u0119\u015bciowego lub ca\u0142kowitego zako\u0144czenia leasingu, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) skorygowanie sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania w odniesieniu do wszystkich pozosta\u0142ych zmian leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Prezentacja</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa prezentuje w sprawozdaniu z sytuacji finansowej albo ujawnia w informacji dodatkowej:</span></p><p class=\"pt-000408\"><span class=\"pt-000439\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">aktywa z tytu\u0142u prawa do u\u017cytkowania w tych samych pozycjach sprawozdania z sytuacji finansowej, co bazowe sk\u0142adniki aktyw\u00f3w, a wi\u0119c w rzeczowych aktywach trwa\u0142ych z pozosta\u0142ymi rzeczowymi aktywami trwa\u0142ymi, </span></p><p class=\"pt-000408\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u leasingu oddzielnie od innych zobowi\u0105za\u0144. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W rachunku zysk\u00f3w i strat i sprawozdaniu z ca\u0142kowitych dochod\u00f3w Grupa przedstawia koszt odsetek od zobowi\u0105zania z\u00a0tytu\u0142u leasingu odr\u0119bnie od kosztu amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W sprawozdaniu z przep\u0142yw\u00f3w pieni\u0119\u017cnych Grupa klasyfikuje: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) p\u0142atno\u015bci pieni\u0119\u017cne g\u0142\u00f3wnej cz\u0119\u015bci zobowi\u0105zania z tytu\u0142u leasingu w ramach dzia\u0142alno\u015bci finansowej, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) p\u0142atno\u015bci pieni\u0119\u017cne cz\u0119\u015bci odsetkowej zobowi\u0105zania z tytu\u0142u leasingu, stosuj\u0105c wymogi MSR 7 Sprawozdanie z\u00a0przep\u0142yw\u00f3w pieni\u0119\u017cnych w odniesieniu do odsetek zap\u0142aconych, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) op\u0142aty z tytu\u0142u leasingu kr\u00f3tkoterminowego, op\u0142aty za leasingi obejmuj\u0105ce aktywa o niskiej warto\u015bci oraz zmienne op\u0142aty leasingowe nieuwzgl\u0119dnione w wycenie zobowi\u0105zania z tytu\u0142u leasingu w ramach dzia\u0142alno\u015bci operacyjnej.</span><a class=\"pt-000114\" id=\"XBRLBlock_1734395480_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1255501511_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1692231497_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__230073643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015bci niematerialne</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych zalicza si\u0119 mo\u017cliwe do zidentyfikowania niepieni\u0119\u017cne sk\u0142adniki aktyw\u00f3w, nie posiadaj\u0105ce postaci fizycznej spe\u0142niaj\u0105ce podane poni\u017cej kryteria:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) mo\u017cliwo\u015b\u0107 zidentyfikowania \u2013 kryterium to jest spe\u0142nione gdy:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 niematerialna jest odr\u0119bna to znaczy, \u017ce mo\u017ce by\u0107 oddzielona od sp\u00f3\u0142ki i sprzedana, przeniesiona, licencjonowana, wynaj\u0119ta lub wymieniona zar\u00f3wno samodzielnie jak i wsp\u00f3lnie z powi\u0105zanymi umowami, sk\u0142adnikami aktyw\u00f3w lub zobowi\u0105zaniami; </span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">powsta\u0142a w wyniku umowy/kontraktu lub innych tytu\u0142\u00f3w prawnych bez wzgl\u0119du na to, czy te prawa s\u0105 transferowane lub oddzielne od jednostki albo innych praw i obowi\u0105zk\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kontrola - kryterium to jest spe\u0142nione, gdy Grupa jest uprawniona do uzyskiwania przysz\u0142ych korzy\u015bci ekonomicznych powstaj\u0105cych za przyczyn\u0105 danego \u015brodka i jest w stanie ograniczy\u0107 dost\u0119p do tych korzy\u015bci osobom trzecim</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) przysz\u0142e korzy\u015bci ekonomiczne \u2013 mog\u0105 wyst\u0119powa\u0107 w postaci przychod\u00f3w ze sprzeda\u017cy b\u0105d\u017a w postaci oszcz\u0119dno\u015bci koszt\u00f3w </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) mo\u017cliwo\u015b\u0107 wiarygodnego ustalenia ceny nabycia lub kosztu wytworzenia</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych w Grupie zalicza si\u0119 m.in.:</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie           </span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 firmy.</span></p><p class=\"pt-Normalny-000441\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105tkowo sk\u0142adnik warto\u015bci niematerialnych wykazuje si\u0119 w cenie nabycia lub koszcie wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 uj\u0119cia sk\u0142adnika warto\u015bci niematerialnych Grupa ocenia, czy okres u\u017cytkowania jest okre\u015blony czy nieokre\u015blony, a\u00a0w przypadku gdy jest okre\u015blony, ustala metod\u0119 i stawk\u0119 amortyzacji. Odpisy amortyzacyjne warto\u015bci niematerialnych ujmowane s\u0105 jako koszt amortyzacji i dokonywane s\u0105 wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">amortyzacja naliczana jest metod\u0105 liniow\u0105 w okresach miesi\u0119cznych;</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisy dokonywane s\u0105 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym warto\u015b\u0107 niematerialna zosta\u0142a przyj\u0119ta do u\u017cywania i wprowadzona do ewidencji, do ko\u0144ca tego miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie sumy odpis\u00f3w umorzeniowych z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym sk\u0142adnik warto\u015bci niematerialnych przestaje by\u0107 ujmowany lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zastosowane roczne stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie: 10,0% - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji: 20,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych: 20,0% - 50,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego Grupa ustala stawki (okresy) dla poszczeg\u00f3lnych warto\u015bci niematerialnych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z\u00a0ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i zatwierdzone przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych sk\u0142adnik\u00f3w warto\u015bci niematerialnych tj. warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej nie przekraczaj\u0105cej  10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119, \u017ce ten sk\u0142adnik nie podlega wpisowi do ewidencji warto\u015bci niematerialnych, a wydatki poniesione na jego nabycie odnosi si\u0119 bezpo\u015brednio w ci\u0119\u017car koszt\u00f3w us\u0142ug obcych pod dat\u0105 ich uj\u0119cia w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, sfinansowane w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy warto\u015bci niematerialne wyceniane s\u0105 wed\u0142ug warto\u015bci pocz\u0105tkowej pomniejszonej o \u0142\u0105czne odpisy amortyzacyjne, a tak\u017ce o ewentualne straty z tytu\u0142u utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__230073643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_751268897_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Badania i rozw\u00f3j</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dzieli proces powstawania aktyw\u00f3w na dwa etapy: etap prac badawczych i etap prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wydatki poniesione na etapie prac badawczych z zamiarem pozyskania nowej wiedzy naukowej lub technicznej, ujmowane s\u0105 w kosztach bie\u017c\u0105cego okresu w momencie ich poniesienia, poniewa\u017c Grupa nie jest w stanie na tym etapie udowodni\u0107 istnienia sk\u0142adnika warto\u015bci niematerialnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nak\u0142ady poniesione na prace rozwojowe, kt\u00f3rych efekty dzia\u0142a\u0144 znajduj\u0105 zastosowanie w opracowaniu lub wytworzeniu nowego lub w znacznym stopniu ulepszonego produktu podlegaj\u0105 aktywowaniu w przypadku, gdy wytworzenie nowego produktu (lub procesu) jest technicznie mo\u017cliwe i jest ekonomicznie uzasadnione oraz Grupa posiada techniczne, finansowe oraz inne niezb\u0119dne \u015brodki do uko\u0144czenia prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap prac rozwojowych jest etapem bardziej zaawansowanym ni\u017c prace badawcze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik warto\u015bci niematerialnych powsta\u0142y w wyniku prac rozwojowych powinien by\u0107 uj\u0119ty wtedy i tylko wtedy, gdy Grupa jest w stanie udowodni\u0107:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">mo\u017cliwo\u015b\u0107 i zamiar uko\u0144czenia, oraz przysz\u0142ego u\u017cytkowania lub sprzeda\u017cy sk\u0142adnika warto\u015bci niematerialnych, w\u00a0tym dost\u0119pno\u015b\u0107 \u015brodk\u00f3w niezb\u0119dnych do jego uko\u0144czenia, u\u017cytkowania lub sprzeda\u017cy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">spos\u00f3b, w jaki sk\u0142adnik warto\u015bci niematerialnych b\u0119dzie wytwarza\u0142 prawdopodobne przysz\u0142e korzy\u015bci ekonomiczne (np. istnienie rynku na produkty wytwarzane przy jego zastosowaniu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi Grupa nie jest w stanie rozdzieli\u0107 prac badawczych od rozwojowych, og\u00f3\u0142 tych prac traktuje si\u0119 jako badawcze i\u00a0ujmuje bezpo\u015brednio w koszty okresu, w kt\u00f3rym zosta\u0142y poniesione.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty prac rozwojowych ujmowane s\u0105 jako warto\u015bci niematerialne na dzie\u0144 bilansowy w oparciu o ich cen\u0119 nabycia lub koszt wytworzenia pomniejszon\u0105 o skumulowane odpisy amortyzacyjne oraz odpisy z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105wszy od 01.01.2020 r., dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych nak\u0142ady na prace rozwojowe poniesione w roku obrotowym, a nie rozliczone bilansowo na warto\u015bci niematerialne,  Grupa ujmuje w ca\u0142o\u015bci jako koszt uzyskania przychodu w ramach tego roku kalendarzowego, w kt\u00f3rym nak\u0142ady te zosta\u0142y poniesione i zaewidencjonowane.</span><a class=\"pt-000114\" id=\"XBRLBlock_751268897_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015b\u0107 Firmy </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 firmy ujmowana jest pocz\u0105tkowo zgodnie z MSSF 3 (patrz akapit \u201ePO\u0141\u0104CZENIA PRZEDSI\u0118WZI\u0118\u0106 I PO\u0141\u0104CZENIA POD WSP\u00d3LN\u0104 KONTROL\u0104).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><a class=\"pt-000114\" id=\"XBRLBlock__129765661_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015bci firmy nie amortyzuje si\u0119, zamiast tego corocznie przeprowadzany jest test na utrat\u0119 warto\u015bci zgodnie z MSR 36.</span><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__129765661_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__947081601_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_694437996_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1410525058_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Nieruchomo\u015bci Inwestycyjne</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000444\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015b\u0107 inwestycyjn\u0105 ujmuje si\u0119 w aktywach wtedy i tylko wtedy, gdy: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) uzyskanie przez jednostk\u0119 przysz\u0142ych korzy\u015bci ekonomicznych zwi\u0105zanych z t\u0105 nieruchomo\u015bci\u0105 jest prawdopodobne; oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) mo\u017cna wiarygodnie wyceni\u0107 jej cen\u0119 nabycia lub koszt wytworzenia. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne to grunty, budynki lub ich cz\u0119\u015bci utrzymywane w celu uzyskiwania przychod\u00f3w z czynsz\u00f3w lub z tytu\u0142u wzrostu ich warto\u015bci kapita\u0142owej, albo te\u017c w obu tych celach \u0142\u0105cznie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne wycenia si\u0119 zgodnie z MSR 40 pocz\u0105tkowo w cenie nabycia lub koszcie wytworzenia. Przy pocz\u0105tkowej wycenie uwzgl\u0119dnia si\u0119 koszty przeprowadzenia transakcji. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po pocz\u0105tkowym uj\u0119ciu Grupa dokonuje wyceny na koniec ka\u017cdego roku obrotowego wed\u0142ug warto\u015bci godziwej, a wahania warto\u015bci godziwej wykazuje w rachunku zysk\u00f3w i strat. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa w zwi\u0105zku z wyborem modelu wyceny w warto\u015bci godziwej, wycenia konsekwentnie w warto\u015bci godziwej wszystkie nieruchomo\u015bci inwestycyjne, z wyj\u0105tkiem tych, kt\u00f3rych warto\u015b\u0107 godziwa nie jest mo\u017cliwa do ustalenia. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w momencie nabycia konkretnej nieruchomo\u015bci wyst\u0119puj\u0105 wyra\u017ane dowody wskazuj\u0105ce na to, \u017ce Grupa nie b\u0119dzie mog\u0142a ustala\u0107 jej warto\u015bci godziwej z zachowaniem ci\u0105g\u0142o\u015bci tej metody, w\u00f3wczas do takiej nieruchomo\u015bci stosuje model ceny nabycia lub kosztu wytworzenia i kontynuuje jego stosowanie do czasu zbycia danej nieruchomo\u015bci.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszelkie przychody i koszty zwi\u0105zane z utrzymywaniem nieruchomo\u015bci inwestycyjnych, w tym tak\u017ce zwi\u0105zane z aktualizacj\u0105 warto\u015bci tych inwestycji, prezentowane s\u0105 w pozosta\u0142ych kosztach b\u0105d\u017a przychodach operacyjnych. Koszty ulepsze\u0144, utraty warto\u015bci nieruchomo\u015bci inwestycyjnych, r\u00f3\u017cnice pomi\u0119dzy warto\u015bci\u0105 pocz\u0105tkow\u0105 inwestycji a warto\u015bci\u0105 godziw\u0105 na dzie\u0144 bilansowy wp\u0142ywaj\u0105 zawsze na wynik okresu, w kt\u00f3rym wyst\u0105pi\u0142y, i koryguj\u0105 pozycje pozosta\u0142ych przychod\u00f3w i koszt\u00f3w operacyjnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne s\u0105 prezentowane w skonsolidowanym sprawozdaniu z sytuacji finansowej, jako aktywa d\u0142ugoterminowe w wyodr\u0119bnionej pozycji.</span><a class=\"pt-000114\" id=\"XBRLBlock__947081601_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_694437996_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1410525058_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_851226636_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa klasyfikuje aktywa trwa\u0142e (lub grup\u0119 aktyw\u00f3w) jako przeznaczone do sprzeda\u017cy, je\u017celi uzna, \u017ce ich warto\u015b\u0107 bilansowa zostanie odzyskana w drodze transakcji sprzeda\u017cy, a nie poprzez ich dalsze wykorzystanie w prowadzonej dzia\u0142alno\u015bci gospodarczej. Warunek ten uznaje si\u0119 za spe\u0142niony w\u00f3wczas, gdy wyst\u0105pienie transakcji sprzeda\u017cy jest wysoce prawdopodobne, a sk\u0142adnik aktyw\u00f3w (grupa aktyw\u00f3w) jest dost\u0119pny w swoim obecnym stanie do natychmiastowej sprzeda\u017cy. Sklasyfikowanie aktyw\u00f3w trwa\u0142ych do grupy przeznaczonych do sprzeda\u017cy zak\u0142ada zamiar kierownictwa jednostki do zako\u0144czenia transakcji sprzeda\u017cy w czasie jednego roku od dnia zmiany klasyfikacji aktyw\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wycenia sk\u0142adnik aktyw\u00f3w trwa\u0142ych (lub grup\u0119 aktyw\u00f3w do zbycia) zaklasyfikowanych jako przeznaczone do sprzeda\u017cy w kwocie ni\u017cszej z jego warto\u015bci bilansowej i warto\u015bci godziwej pomniejszonej o koszty sprzeda\u017cy. W momencie przeznaczenia sk\u0142adnika aktyw\u00f3w trwa\u0142ych do grupy do zbycia zaprzestaje si\u0119 jego amortyzacji.</span><a class=\"pt-000114\" id=\"XBRLBlock_851226636_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_819805576_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_343162065_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1080286730_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Instrumenty finansowe \u2013  zasady klasyfikacji i metody wyceny</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000445\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Instrumentem finansowym jest ka\u017cda umowa, kt\u00f3ra skutkuje powstaniem sk\u0142adnika aktyw\u00f3w finansowych u jednej ze stron i jednocze\u015bnie zobowi\u0105zania finansowego lub instrumentu kapita\u0142owego u drugiej ze stron.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych lub zobowi\u0105zanie finansowe jest wykazywane w sprawozdaniu z sytuacji finansowej, gdy Grupa staje si\u0119 stron\u0105 umowy tego instrumentu. Standaryzowane transakcje kupna i sprzeda\u017cy aktyw\u00f3w i zobowi\u0105za\u0144 finansowych ujmuje si\u0119 na dzie\u0144 zawarcia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__933655366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wy\u0142\u0105cza si\u0119 ze sprawozdania z sytuacji finansowej w przypadku, gdy wygasaj\u0105 umowne prawa do przep\u0142yw\u00f3w pieni\u0119\u017cnych ze sk\u0142adnika aktyw\u00f3w finansowych lub gdy sk\u0142adnik aktyw\u00f3w finansowych oraz zasadniczo ca\u0142e ryzyko i korzy\u015bci z nim zwi\u0105zane zostaj\u0105 przeniesione na inny podmiot.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wy\u0142\u0105cza ze sprawozdania z sytuacji finansowej zobowi\u0105zanie finansowe wtedy, gdy zobowi\u0105zanie przesta\u0142o istnie\u0107, to znaczy, kiedy obowi\u0105zek okre\u015blony w umowie zosta\u0142 wype\u0142niony, umorzony lub wygas\u0142.</span><a class=\"pt-000114\" id=\"XBRLBlock__933655366_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do g\u0142\u00f3wnych instrument\u00f3w finansowych, kt\u00f3re wyst\u0119puj\u0105 w Grupie nale\u017c\u0105:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">1. Po\u017cyczki i nale\u017cno\u015bci w\u0142asne tj. po\u017cyczki udzielone, nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e nale\u017cno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">2. Instrumenty pochodne, tj. terminowe transakcje walutowe typu forward, transakcje zamiany st\u00f3p procentowych IRS.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">3. Inwestycje d\u0142ugoterminowe inne ni\u017c nieruchomo\u015bci tj. udzia\u0142y i akcje w jednostkach innych ni\u017c podporz\u0105dkowane.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">4. Zobowi\u0105zania finansowe, tj. zobowi\u0105zania z tyt. kredyt\u00f3w bankowych, zobowi\u0105zania z tyt. dostaw i us\u0142ug i pozosta\u0142e zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa oraz zobowi\u0105zania finansowe wyceniane s\u0105 wed\u0142ug zasad przedstawionych poni\u017cej.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_819805576_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_343162065_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1080286730_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa finansowe</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zgodnie z MSSF 9 Grupa klasyfikuje aktywa finansowe do nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane wed\u0142ug zamortyzowanego kosztu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez wynik finansowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kategorii aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie klasyfikowane s\u0105 wszystkie aktywa finansowe, kt\u00f3re spe\u0142niaj\u0105 \u0142\u0105cznie oba nast\u0119puj\u0105ce warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utrzymywanie tych aktyw\u00f3w finansowych, w celu uzyskania umownych przep\u0142yw\u00f3w pieni\u0119\u017cnych, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">postanowienia umowne dotycz\u0105ce sk\u0142adnika aktyw\u00f3w powoduj\u0105 w okre\u015blonych terminach przep\u0142ywy pieni\u0119\u017cne, kt\u00f3re s\u0105 wy\u0142\u0105cznie sp\u0142atami nierozliczonej kwoty nominalnej i odsetek od tej kwoty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych jest wyceniany w warto\u015bci godziwej przez inne ca\u0142kowite dochody, je\u017celi spe\u0142nione s\u0105 oba poni\u017csze warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sk\u0142adnik aktyw\u00f3w finansowych jest utrzymywany zgodnie z modelem biznesowym, kt\u00f3rego celem jest zar\u00f3wno otrzymywanie przep\u0142yw\u00f3w pieni\u0119\u017cnych wynikaj\u0105cych z umowy, jak i sprzeda\u017c sk\u0142adnik\u00f3w aktyw\u00f3w finansowych; oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunki umowy dotycz\u0105cej sk\u0142adnika aktyw\u00f3w finansowych powoduj\u0105 powstawanie w okre\u015blonych terminach przep\u0142yw\u00f3w pieni\u0119\u017cnych, kt\u00f3re s\u0105 jedynie sp\u0142at\u0105 kwoty g\u0142\u00f3wnej i odsetek od kwoty g\u0142\u00f3wnej pozosta\u0142ej do sp\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie inne aktywa finansowe klasyfikowane s\u0105 do kategorii aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 w warto\u015bci godziwej przez wynik, je\u017celi nie spe\u0142nia kryteri\u00f3w wyceny w\u00a0zamortyzowanym koszcie lub w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody oraz nie jest instrumentem kapita\u0142owym wyznaczonym w momencie pocz\u0105tkowego uj\u0119cia do wyceny w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody. Grupa mo\u017ce jednak w momencie pocz\u0105tkowego uj\u0119cia dokona\u0107 nieodwo\u0142alnego wyboru odno\u015bnie do okre\u015blonych inwestycji w instrumenty kapita\u0142owe, kt\u00f3re w przeciwnym razie by\u0142yby wyceniane w warto\u015bci godziwej przez wynik finansowy, aby ujmowa\u0107 p\u00f3\u017aniejsze zmiany warto\u015bci godziwej przez inne ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niezale\u017cnie od wskazanych wy\u017cej postanowie\u0144, Grupa mo\u017ce w momencie pocz\u0105tkowego uj\u0119cia nieodwo\u0142alnie wyznaczy\u0107 sk\u0142adnik aktyw\u00f3w finansowych, jako wyceniany w warto\u015bci godziwej przez wynik finansowy, je\u015bli w ten spos\u00f3b eliminuje lub znacz\u0105co zmniejsza niesp\u00f3jno\u015b\u0107 wyceny lub uj\u0119cia.</span><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280082\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych aktyw\u00f3w finansowych, z wyj\u0105tkiem wycenianych w warto\u015bci godziwej przez wynik finansowy i nale\u017cno\u015bci handlowych, dla kt\u00f3rych warto\u015b\u0107 pocz\u0105tkow\u0105 ustala si\u0119 zgodnie z MSSF 15.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__179532967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja aktyw\u00f3w finansowych jest dokonywana w momencie pocz\u0105tkowego uj\u0119cia i mo\u017ce by\u0107 zmieniona jedynie w\u00f3wczas, gdy zmieni\u0142 si\u0119 biznesowy model zarz\u0105dzania aktywami finansowymi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje zmiany klasyfikacji sk\u0142adnika aktyw\u00f3w finansowych, czyni to prospektywnie, pocz\u0105wszy od dnia przeklasyfikowania. Grupa nie przekszta\u0142ca \u017cadnych uprzednio uj\u0119tych zysk\u00f3w, strat (w tym zysk\u00f3w lub strat z tytu\u0142u utraty warto\u015bci) ani odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, warto\u015b\u0107</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w wyniku finansowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, warto\u015b\u0107 godziwa tego sk\u0142adnika na dzie\u0144 przeklasyfikowania staje si\u0119 jego now\u0105 warto\u015bci\u0105 bilansow\u0105 brutto.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, warto\u015b\u0107 godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w\u00a0innych ca\u0142kowitych dochodach. Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, sk\u0142adnik ten zostaje przeklasyfikowany w jego warto\u015bci godziwej na dzie\u0144 przeklasyfikowania. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 jednak usuni\u0119te z pozycji kapita\u0142u w\u0142asnego i koryguj\u0105 warto\u015b\u0107 godziw\u0105 sk\u0142adnika aktyw\u00f3w finansowych na dzie\u0144 przeklasyfikowania. W zwi\u0105zku z tym sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 na dzie\u0144 przeklasyfikowania tak, jak gdyby zawsze by\u0142 wyceniany w zamortyzowanym koszcie. Korekta ta wp\u0142ywa na inne ca\u0142kowite dochody, lecz nie wp\u0142ywa na wynik finansowy i w zwi\u0105zku z tym nie stanowi korekty wynikaj\u0105cej z przeklasyfikowania (zob. MSR 1 Prezentacja sprawozda\u0144 finansowych). Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 przeklasyfikowane z pozycji kapita\u0142u w\u0142asnego do wyniku finansowego w formie korekty wynikaj\u0105cej z\u00a0przeklasyfikowania (zob. MSR 1) na dzie\u0144 przeklasyfikowania.</span><a class=\"pt-000114\" id=\"XBRLBlock__179532967_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje sk\u0142adnik aktyw\u00f3w finansowych lub zobowi\u0105zanie finansowe w sprawozdaniu z sytuacji finansowej, w\u00a0przypadku, kiedy staje si\u0119 stron\u0105 kontraktu i jest zwi\u0105zana jego postanowieniami w zakresie dotycz\u0105cym danego instrumentu finansowego. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280258\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa finansowe na dzie\u0144 nabycia wycenia si\u0119  warto\u015bci godziwej, czyli najcz\u0119\u015bciej wed\u0142ug warto\u015bci godziwej uiszczonej zap\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do d\u0142u\u017cnych aktyw\u00f3w finansowych takich jak nale\u017cno\u015bci w\u0142asne i udzielone po\u017cyczki, mo\u017cliwe s\u0105 do zastosowania trzy modele zarz\u0105dzania biznesowego:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(1) utrzymywane w celu \u015bci\u0105gni\u0119cia,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(2) utrzymywane w celu \u015bci\u0105gni\u0119cia i sprzeda\u017cy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(3) model inny ni\u017c model (1) i (2) (efektywnie oznaczaj\u0105cy \u017ce jednostka posiada aktywa w celu ich zbycia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy modelu biznesowego Grupa bierze pod uwag\u0119 w szczeg\u00f3lno\u015bci zawarte umowy faktoringu oraz ich charakter. W obecnie stosowanym modelu faktoringu jest to faktoring z regresem, w zwi\u0105zku z czym model biznesowy to \u015bci\u0105gni\u0119cie umownych przep\u0142yw\u00f3w (sp\u0142at nale\u017cno\u015bci przez klient\u00f3w). W przypadku gdyby stosowano inny model faktoringu (bez regresu), w zale\u017cno\u015bci od szczeg\u00f3\u0142owych zapis\u00f3w um\u00f3w faktoringowych mog\u0105 one spowodowa\u0107 klasyfikacj\u0119 nale\u017cno\u015bci do modelu Utrzymanie oraz sprzeda\u017c lub sprzeda\u017c, co skutkowa\u0107 b\u0119dzie konieczno\u015bci\u0105 wyceny tych instrument\u00f3w finansowych do warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy czy umowne przep\u0142ywy pieni\u0119\u017cne reprezentuj\u0105 jedynie sp\u0142at\u0119 kwoty g\u0142\u00f3wnej oraz odsetki Grupa dokonuje szczeg\u00f3\u0142owej analizy zapis\u00f3w d\u0142u\u017cnych instrument\u00f3w finansowych (po\u017cyczek). W przypadku gdy konieczna jest dodatkowa analiza, czyli tzw. benchmark test, na przyk\u0142ad w sytuacji gdy wyst\u0119puje niedopasowanie okres\u00f3w i\u00a0formu\u0142 naliczania odsetek, Grupa por\u00f3wnuje dany instrument do warunk\u00f3w instrumentu modelowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli por\u00f3wnuj\u0105c dla obu instrument\u00f3w poszczeg\u00f3lne kwoty odsetek Grupa stwierdzi, \u017ce nie r\u00f3\u017cni\u0105 si\u0119 istotnie (powy\u017cej 10%), w\u00f3wczas zgodnie z MSSF 9 dany instrument spe\u0142nia kryterium sp\u0142aty kwoty g\u0142\u00f3wnej oraz odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy modelu biznesowego oraz test\u00f3w klasyfikacyjnych TKiO (Tylko Kapita\u0142 i Odsetki) Grupa dokona\u0142a klasyfikacji istotnych pozycji aktyw\u00f3w finansowych jak poni\u017cej:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000446\"></td><td class=\"pt-000446\"></td><td class=\"pt-000447\"></td></tr><tr class=\"pt-000448\"><td class=\"pt-000449\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie klasyfikacji </span></p></td><td class=\"pt-000450\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Metoda wyceny</span></p></td><td class=\"pt-000451\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Uj\u0119cie skutk\u00f3w wyceny</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe i pozosta\u0142e (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia) </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po\u017cyczki udzielone (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000455\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y i akcje w innych jednostkach ni\u017c podporz\u0105dkowane </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000448\"><td class=\"pt-000456\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Instrumenty pochodne </span></p></td><td class=\"pt-000457\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000458\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa dla instrument\u00f3w pochodnych jest okre\u015blana w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla walutowych transakcji terminowych typu forward jako r\u00f3\u017cnica warto\u015bci bie\u017c\u0105cej (zdyskontowanej) pomi\u0119dzy jednostkami waluty kupowanej i waluty p\u0142aconej,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla transakcji zamiany st\u00f3p procentowych (swap) na podstawie zdyskontowanych przep\u0142yw\u00f3w \u015brodk\u00f3w pieni\u0119\u017cnych do momentu wyga\u015bni\u0119cia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa udzia\u0142\u00f3w i akcji w innych jednostkach ni\u017c podporz\u0105dkowane mo\u017ce by\u0107 okre\u015blona w zale\u017cno\u015bci od sytuacji na podstawie danych rynkowych (np. akcje notowane na gie\u0142dzie) lub oszacowana za pomoc\u0105 innych metod (np. mno\u017cnikowa, dochodowa).</span><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_500231066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na ka\u017cdy dzie\u0144 bilansowy Grupa dokonuje weryfikacji aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie pod k\u0105tem utraty warto\u015bci zgodnie z MSSF 9.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa finansowe zaliczone do kategorii wycenianych w zamortyzowanym koszcie oraz wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody ze wzgl\u0119du na model biznesowy i charakter przep\u0142yw\u00f3w z nimi zwi\u0105zanych podlegaj\u0105 ocenie na ka\u017cdy dzie\u0144 bilansowy w celu uj\u0119cia oczekiwanych strat kredytowych, niezale\u017cnie od tego, czy wyst\u0105pi\u0142y przes\u0142anki utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Spos\u00f3b dokonywania tej oceny i szacowania odpis\u00f3w z tytu\u0142u oczekiwanych strat kredytowych r\u00f3\u017cni si\u0119 dla poszczeg\u00f3lnych klas aktyw\u00f3w finansowych:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug Grupa stosuje uproszczone podej\u015bcie zak\u0142adaj\u0105ce kalkulacj\u0119 odpis\u00f3w z\u00a0tytu\u0142u oczekiwanych strat kredytowych dla ca\u0142ego okresu \u017cycia instrumentu. Szacunki odpis\u00f3w s\u0105 dokonywane na zasadzie zbiorowej, a nale\u017cno\u015bci zosta\u0142y pogrupowane wed\u0142ug okresu przeterminowania. Szacunek odpisu jest oparty przede wszystkim o historycznie kszta\u0142tuj\u0105ce si\u0119 przeterminowania i powi\u0105zanie zalegania z faktyczn\u0105 sp\u0142acalno\u015bci\u0105 z ostatnich 5 lat, z uwzgl\u0119dnieniem dost\u0119pnych informacji dotycz\u0105cych przysz\u0142o\u015bci.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla \u015brodk\u00f3w pieni\u0119\u017cnych Grupa analizuje poziom ewentualnego odpisu zwi\u0105zanego ze \u015brodkami ulokowanymi w bankach na podstawie ich rating\u00f3w oraz sytuacji finansowej. Je\u015bli poziom ewentualnego odpisu okaza\u0142by si\u0119 nieistotny to Grupa, zgodnie z zasad\u0105 istotno\u015bci, mo\u017ce odst\u0105pi\u0107 od jego ujmowania w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa z tytu\u0142u um\u00f3w z klientami rozpoznane zgodnie z zasadami MSSF 15 s\u0105 r\u00f3wnie\u017c poddane zasadom i\u00a0przepisom utraty warto\u015bci zgodnie z wy\u017cej opisan\u0105 metodologi\u0105.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65323460\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy z tytu\u0142u oczekiwanych strat kredytowych ujmowane s\u0105 (per saldo) w wyniku finansowym odpowiednio po stronie przychod\u00f3w lub koszt\u00f3w operacyjnych, lub przychod\u00f3w / koszt\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa stosuje trzystopniowy model utraty warto\u015bci dla aktyw\u00f3w finansowych: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 1 \u2013 salda, dla kt\u00f3rych ryzyko kredytowe nie wzros\u0142o znacz\u0105co od pocz\u0105tkowego uj\u0119cia. Oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania w ci\u0105gu 12 miesi\u0119cy (tj. ca\u0142kowita oczekiwana strata kredytowa pomno\u017cona jest przez prawdopodobie\u0144stwo, \u017ce strata wyst\u0105pi w ci\u0105gu nast\u0119pnych 12 miesi\u0119cy);</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 2 \u2013 obejmuje salda, dla kt\u00f3rych nast\u0105pi\u0142 znaczny wzrost ryzyka kredytowego od pocz\u0105tkowego uj\u0119cia, ale brak jest obiektywnych przes\u0142anek utraty warto\u015bci; oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania przez ca\u0142y umowny okres \u017cycia danego aktywa;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 3 \u2013 obejmuje salda z obiektywn\u0105 przes\u0142ank\u0105 utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_500231066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_end\"></a></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__754024481_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do aktyw\u00f3w finansowych wycenianych w terminie p\u00f3\u017aniejszym w warto\u015bci godziwej nale\u017c\u0105 m.in. udzia\u0142y i akcje w\u00a0innych jednostkach ni\u017c podporz\u0105dkowane oraz instrumenty pochodne b\u0119d\u0105ce aktywami. Zyski lub straty na sk\u0142adniku aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe.</span><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__754024481_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1915350674_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1043212311_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1112328155_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000007\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280716\"></a><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 pocz\u0105tkowego uj\u0119cia Grupa ujmuje nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug zgodnie z MSSF 15 tj. w toku realizacji \u015bwiadczenia na rzecz klienta (przekazania mu kontroli nad dobrami lub us\u0142ugami) i uznania prawa do wynagrodzenia. W\u00a0praktyce uj\u0119cie nale\u017cno\u015bci handlowych nast\u0119puje w momencie zrealizowania dostawy wg warto\u015bci nominalnej, na podstawie wystawionej faktury (przy za\u0142o\u017ceniu \u017ce jedynym warunkiem wymagalno\u015bci wynagrodzenia jest up\u0142yw okre\u015blonego czasu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tak ustalona warto\u015b\u0107 bilansowa dla nale\u017cno\u015bci o kr\u00f3tkim terminie p\u0142atno\u015bci nie jest korygowana o dyskonto, poniewa\u017c Grupa przyj\u0119\u0142a uproszczenie, \u017ce jest to warto\u015b\u0107 stanowi\u0105ca rozs\u0105dne przybli\u017cenie warto\u015bci godziwej. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9 wymaga aby wszystkie d\u0142u\u017cne instrumenty finansowe (w tym nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug), kt\u00f3re s\u0105 wyceniane wed\u0142ug zamortyzowanego kosztu lub warto\u015bci godziwej poprzez pozosta\u0142e ca\u0142kowite dochody, by\u0142y poddane testowaniu na utrat\u0119 warto\u015bci u\u017cywaj\u0105c metody oczekiwanej straty kredytowej. MSSF 9 jasno wskazuje, \u017ce oczekiwane straty kredytowe s\u0105 zawsze wi\u0119ksze od zera (nie mo\u017cna przyj\u0105\u0107 za\u0142o\u017cenia, \u017ce nale\u017cne kwoty b\u0119d\u0105 zawsze sp\u0142acone w\u00a0ca\u0142o\u015bci). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Oczekiwane straty kredytowe aktualizuj\u0105ce warto\u015b\u0107 nale\u017cno\u015bci w postaci odpis\u00f3w, s\u0105 szacowane wed\u0142ug macierzy odpis\u00f3w, opracowanej na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na rok 2022 szacunki dla nale\u017cno\u015bci w PLN kszta\u0142towa\u0142y si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 90% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 70% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 28% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 0,5% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,1 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Natomiast dla nale\u017cno\u015bci w walutach obcych (EUR) \u2013 jak ni\u017cej:</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 79% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 41% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 20% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 3% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,9 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki dokonywane s\u0105 co roku w oparciu o zaktualizowane dane dotycz\u0105ce d\u0142u\u017cnik\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, aktyw\u00f3w z tytu\u0142u um\u00f3w Grupa wycenia odpis na oczekiwane straty kredytowe w kwocie r\u00f3wnej oczekiwanym stratom kredytowym w ca\u0142ym okresie \u017cycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy ustalaniu odpis\u00f3w, poza w/w macierz\u0105 odpis\u00f3w Grupa analizuje nale\u017cno\u015bci uwzgl\u0119dniaj\u0105c w szacunkach indywidualne przypadki, o kt\u00f3rych mowa poni\u017cej:  </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku  d\u0142u\u017cnik\u00f3w postawionych w stan likwidacji lub upad\u0142o\u015bci \u2013 w\u00f3wczas ujmuje si\u0119 odpis w pe\u0142nej wysoko\u015bci nale\u017cno\u015bci lub do wysoko\u015bci nale\u017cno\u015bci nieobj\u0119tej gwarancj\u0105 lub innym zabezpieczeniem, zg\u0142oszonej likwidatorowi lub s\u0119dziemu komisarzowi w post\u0119powaniu upad\u0142o\u015bciowym,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku nale\u017cno\u015bci nieprzeterminowanych, kt\u00f3rych ryzyko nie\u015bci\u0105galno\u015bci jest znaczne wed\u0142ug indywidualnej oceny Grupy \u2013 odpis w wysoko\u015bci wiarygodnie oszacowanej kwoty, tj. obiektywnej, wa\u017conej</span></p><p class=\"pt-000424\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawdopodobie\u0144stwem kwoty wynikaj\u0105cej z oceny zakresu mo\u017cliwych warto\u015bci, uwzgl\u0119dniaj\u0105cej warto\u015b\u0107 pieni\u0105dza w czasie; do takich przypadk\u00f3w zalicza si\u0119 zdarzenia maj\u0105ce charakter si\u0142y wy\u017cszej,  czy czynniki polityczne, gospodarcze b\u0105d\u017a inne czynniki makroekonomiczne na kt\u00f3re Grupa nie ma wp\u0142ywu, a kt\u00f3re generuj\u0105 wysokie ryzyko utraty nale\u017cno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ze wzgl\u0119du na zasad\u0119 ostro\u017cno\u015bci naliczone odsetki z tytu\u0142u zw\u0142oki w regulowaniu nale\u017cno\u015bci przez odbiorc\u00f3w s\u0105 obejmowane odpisem aktualizuj\u0105cym w wysoko\u015bci 100% kwoty naliczonej od razu w momencie naliczenia i\u00a0uj\u0119cia w ksi\u0119gach rachunkowych odsetek (odpis ujmowany jest w ci\u0119\u017car koszt\u00f3w finansowych); </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy </span><a class=\"pt-000114\" id=\"_Hlk67610640\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z tytu\u0142u oczekiwanych strat kredytowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, zale\u017cnie od rodzaju danej nale\u017cno\u015bci, ujmuje si\u0119 odpowiednio  w\u00a0pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy tworzeniu odpis\u00f3w warto\u015b\u0107 nale\u017cno\u015bci stosowana jest analiza indywidualna i portfelowa. W\u00a0analizie odpisu metod\u0105 portfelow\u0105 Grupa stosuje analiz\u0119 grupow\u0105 portfeli w podziale na walut\u0119 transakcji \u2013 PLN, EUR lub USD. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Proces oszacowania poziom\u00f3w odpis\u00f3w dla poszczeg\u00f3lnych op\u00f3\u017anie\u0144 p\u0142atniczych rozpoczyna si\u0119 od analiz sp\u0142acalno\u015bci wystawionych faktur z ostatnich kilku lat na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. Na bazie analizy Grupa uzyskuje prawdopodobie\u0144stwo tego, jaka cz\u0119\u015b\u0107 danego salda nie zostanie sp\u0142acona na moment powstania nale\u017cno\u015bci oraz na ka\u017cd\u0105 kolejn\u0105 dat\u0119 op\u00f3\u017anie\u0144 p\u0142atniczych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z kolei w analizie indywidualnej ustalanie odpisu odbywa si\u0119 poprzez analiz\u0119 odpisu dla najbardziej istotnych sald (kontrahent\u00f3w), kt\u00f3re nie spe\u0142niaj\u0105 kryterium homogeniczno\u015bci portfela z uwagi na znacz\u0105co wy\u017csze saldo nale\u017cno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci przeterminowane, przedawnione lub nie\u015bci\u0105galne zmniejszaj\u0105 dokonane uprzednio odpisy aktualizuj\u0105ce ich warto\u015b\u0107. Je\u015bli od wy\u017cej wymienionych nale\u017cno\u015bci nie dokonano odpis\u00f3w lub dokonano ich w niepe\u0142nej wysoko\u015bci, to odpisy dodatkowe na te nale\u017cno\u015bci ujmuje si\u0119 r\u00f3wnie\u017c w pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli przyczyna, dla kt\u00f3rej dokonano odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci ustanie, to r\u00f3wnowarto\u015b\u0107 kwoty, na kt\u00f3r\u0105 wcze\u015bniej utworzono odpis, zwi\u0119ksza warto\u015b\u0107 danej nale\u017cno\u015bci, a tak\u017ce odpowiednio pozosta\u0142e przychody operacyjne lub przychody finansowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Prezentacja odpis\u00f3w aktualizuj\u0105cych w rachunku zysk\u00f3w i strat odbywa si\u0119 per saldo tj. odpowiednio w\u00a0przychodach b\u0105d\u017a kosztach finansowych w przypadku nale\u017cno\u015bci finansowych, np. z tytu\u0142u odsetek za zw\u0142ok\u0119 w\u00a0zap\u0142acie, albo w pozosta\u0142ych kosztach lub pozosta\u0142ych przychodach operacyjnych dla pozosta\u0142ych nale\u017cno\u015bci, np. z\u00a0tytu\u0142u dostaw i us\u0142ug. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci w walucie obcej na dzie\u0144 powstania s\u0105 wyceniane wed\u0142ug \u015bredniego kursu NBP z dnia poprzedzaj\u0105cego dzie\u0144 powstania nale\u017cno\u015bci (np. wystawienia faktury). Na dzie\u0144 bilansowy nale\u017cno\u015bci w walucie obcej wyceniane s\u0105 wed\u0142ug \u015bredniego kursu NBP obowi\u0105zuj\u0105cego na dzie\u0144 bilansowy. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa ujmuje nale\u017cno\u015bci z podzia\u0142em na kr\u00f3tkoterminowe i d\u0142ugoterminowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sk\u0142adnik aktyw\u00f3w zalicza si\u0119 do aktyw\u00f3w obrotowych (kr\u00f3tkoterminowych), je\u015bli spe\u0142nia jedno z poni\u017cszych kryteri\u00f3w: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">a) oczekuje si\u0119, \u017ce zostanie zrealizowany lub jest przeznaczony do sprzeda\u017cy lub zu\u017cycia w toku normalnego cyklu operacyjnego jednostki lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">b) jest w posiadaniu jednostki przede wszystkim z przeznaczeniem do obrotu lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">c) oczekuje si\u0119, \u017ce zostanie zrealizowany w ci\u0105gu dwunastu miesi\u0119cy od dnia bilansowego lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">d) stanowi sk\u0142adnik \u015brodk\u00f3w pieni\u0119\u017cnych lub ich ekwiwalent\u00f3w (zgodnie z jego definicj\u0105 w MSR 7 \u2013 rachunek przep\u0142yw\u00f3w pieni\u0119\u017cnych) chyba, \u017ce wyst\u0119puj\u0105 ograniczenia dotycz\u0105ce jego wymiany, czy wykorzystania do zaspokojenia zobowi\u0105zania w przeci\u0105gu przynajmniej dwunastu miesi\u0119cy od dnia bilansowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przez cykl operacyjny rozumie si\u0119 okres up\u0142ywaj\u0105cy pomi\u0119dzy nabyciem aktyw\u00f3w przeznaczonych do przetworzenia, a\u00a0ich realizacj\u0105 w formie pieni\u0119\u017cnej lub w formie ekwiwalentu pieni\u0119\u017cnego. W przypadku, gdy normalny cykl operacyjny jednostki nie mo\u017ce by\u0107 jasno zidentyfikowany, domniema si\u0119 jego trwanie przez okres dwunastu miesi\u0119cy. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa obrotowe obejmuj\u0105 r\u00f3wnie\u017c bie\u017c\u0105ca cz\u0119\u015b\u0107 d\u0142ugoterminowych aktyw\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci d\u0142ugoterminowe, to nale\u017cno\u015bci z innych tytu\u0142\u00f3w ani\u017celi nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, kt\u00f3rych termin sp\u0142aty przypada w okresie d\u0142u\u017cszym ni\u017c rok od dnia bilansowego, a tak\u017ce z tytu\u0142u dostaw i us\u0142ug wykraczaj\u0105cych poza normalny cykl operacyjny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000460\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w obejmuj\u0105 wydatki dotycz\u0105ce miesi\u0119cy nast\u0119puj\u0105cych po okresie obj\u0119tym sprawozdaniem finansowym, wycenione w wysoko\u015bci faktycznie poniesionej, kt\u00f3re da si\u0119 jednoznacznie okre\u015bli\u0107 i\u00a0przyporz\u0105dkowa\u0107 do poszczeg\u00f3lnych miesi\u0119cy i okres\u00f3w. </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do rozlicze\u0144 mi\u0119dzyokresowych czynnych zaliczane s\u0105 m.in.:</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> op\u0142acone z g\u00f3ry \u015bwiadczenia, takie jak prenumerata, ubezpieczenia, czynsze i dzier\u017cawy, abonamenty informatyczne \u2013 rozliczane metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">op\u0142acone z g\u00f3ry koszty us\u0142ug obcych \u2013 rozliczane metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> koszty generalnych remont\u00f3w \u2013 rozliczane metod\u0105 liniow\u0105 przez okres od 1 roku do 5 lat w zale\u017cno\u015bci od decyzji dzia\u0142u technicznego;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">op\u0142ata roczna za wieczyste u\u017cytkowanie grunt\u00f3w \u2013 rozliczana metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dokonany jednorazowo roczny odpis na zak\u0142adowy fundusz \u015bwiadcze\u0144 socjalnych \u2013 rozliczany metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty prac rozwojowych do momentu ich rozliczenia,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sk\u0142adniki aktyw\u00f3w z tytu\u0142u umowy (nadwy\u017ck\u0119 przychod\u00f3w szacowanych nad nale\u017cno\u015bciami zafakturowanymi \u2013 w\u00a0aktywach sprawozdania z sytuacji finansowej), o kt\u00f3rych mowa w MSSF 15 \u201ePrzychody z um\u00f3w z klientami\u201d \u2013 rozliczane zgodnie z zasadami ustalonymi dla \u015bwiadcze\u0144 spe\u0142nianych w miar\u0119 up\u0142ywu czasu;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty emisji akcji do dnia emisji \u2013 rozliczane w dniu emisji,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty dot. dzia\u0142alno\u015bci finansowej i pozosta\u0142ej, w przypadku planowanych transakcji, kt\u00f3rych realizacja jest roz\u0142o\u017cona w czasie</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia koszt\u00f3w dla poszczeg\u00f3lnych tytu\u0142\u00f3w, s\u0105 dokonywane proporcjonalnie do okresu czasu, kt\u00f3rego dotycz\u0105. W przypadku koszt\u00f3w o warto\u015bciach nieistotnych, kt\u00f3rych okres rozliczenia wykracza poza rok obrotowy, pozosta\u0142e na ten kolejny rok raty koszt\u00f3w do rozliczenia s\u0105 odpisywane jednorazowo w koszty miesi\u0105ca stycznia tego roku, kt\u00f3rego dotycz\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Tytu\u0142y czynnych rozlicze\u0144 mi\u0119dzyokresowych, kt\u00f3re nie dotycz\u0105 normalnego cyklu dzia\u0142alno\u015bci operacyjnej Grupy, a ich okres rozliczenia nast\u0105pi w czasie d\u0142u\u017cszym ni\u017c 12 miesi\u0119cy od dnia bilansowego, wykazywane s\u0105 na dzie\u0144 bilansowy w\u00a0rozliczeniach mi\u0119dzyokresowych d\u0142ugoterminowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w prezentowane s\u0105 w skonsolidowanym sprawozdaniu z sytuacji finansowej w pozycji nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142ych nale\u017cno\u015bci, odpowiednio do okresu ich rozliczania, czyli jako kr\u00f3tko-lub d\u0142ugoterminowe.</span><a class=\"pt-000114\" id=\"XBRLBlock_1915350674_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1043212311_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1112328155_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__331467577_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zobowi\u0105zania finansowe </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wyst\u0119puj\u0105cych w Grupie zalicza si\u0119:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kredyty, po\u017cyczki, inne instrumenty d\u0142u\u017cne,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u leasingu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pochodne instrumenty finansowe (inne ni\u017c zabezpieczaj\u0105ce).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie zobowi\u0105zania finansowe ujmowane zgodnie ze standardem MSSF 9 s\u0105 klasyfikowane jako zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie, z wyj\u0105tkiem:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy. Takie zobowi\u0105zania, w tym instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami, wycenia si\u0119 po pocz\u0105tkowym uj\u0119ciu w warto\u015bci godziwej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zobowi\u0105za\u0144 finansowych powsta\u0142ych w wyniku przeniesienia sk\u0142adnika aktyw\u00f3w finansowych, kt\u00f3ry nie kwalifikuje si\u0119 do zaprzestania ujmowania, lub wtedy, gdy ma zastosowanie podej\u015bcie wynikaj\u0105ce z utrzymania zaanga\u017cowania;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) um\u00f3w gwarancji finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) zobowi\u0105za\u0144 do udzielenia po\u017cyczki oprocentowanej poni\u017cej rynkowej stopy procentowej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) warunkowej zap\u0142aty uj\u0119tej przez jednostk\u0119 przejmuj\u0105c\u0105 w ramach po\u0142\u0105czenia jednostek, do kt\u00f3rego ma zastosowanie MSSF 3.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zamortyzowany koszt sk\u0142adnika zobowi\u0105za\u0144 finansowych jest to kwota, w jakiej sk\u0142adnik zobowi\u0105za\u0144 finansowych wycenia si\u0119 w momencie pocz\u0105tkowego uj\u0119cia, pomniejszona o sp\u0142aty kapita\u0142u oraz powi\u0119kszona lub pomniejszona o ustalon\u0105 z\u00a0zastosowaniem efektywnej stopy procentowej skumulowan\u0105 amortyzacj\u0119 wszelkich r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 pocz\u0105tkow\u0105 a warto\u015bci\u0105 w terminie wymagalno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kalkulacji efektywnej stopy procentowej wliczamy wszystkie przep\u0142ywy zwi\u0105zane z danym instrumentem np. prowizje z\u00a0tytu\u0142u uruchomienia kredytu. Przy wyliczaniu efektywnej stopy procentowej Grupa dokonuje oszacowania przep\u0142yw\u00f3w pieni\u0119\u017cnych, uwzgl\u0119dniaj\u0105c wszelkie postanowienia umowy instrumentu finansowego (np. przedp\u0142aty, opcje kupna lub podobne je\u017celi nie spe\u0142nia\u0142y kryteri\u00f3w wyodr\u0119bnienia jako wbudowany instrument pochodny).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy ustalaniu zamortyzowanego kosztu uwzgl\u0119dnia si\u0119 koszty zwi\u0105zane z uzyskaniem kredytu lub po\u017cyczki oraz dyskonta lub premie uzyskane przy rozliczeniu zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa nie dyskontuje zobowi\u0105za\u0144 bezodsetkowych, kt\u00f3rych okres p\u0142atno\u015bci przypada w terminie kr\u00f3tszym ni\u017c 12 miesi\u0119cy oraz je\u015bli efekt dyskontowania by\u0142by nieistotny.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja zobowi\u0105zania finansowego wycenianego w warto\u015bci godziwej przez wynik finansowy jest dokonywana w\u00a0momencie pocz\u0105tkowego uj\u0119cia i jest nieodwo\u0142alna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik zobowi\u0105za\u0144 finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych zobowi\u0105za\u0144 finansowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w zamortyzowanym koszcie zalicza si\u0119 otrzymane po\u017cyczki i kredyty oraz wyemitowane d\u0142u\u017cne papiery warto\u015bciowe z okre\u015blonym terminem wymagalno\u015bci i zobowi\u0105zania handlowe.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_704498498_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik nale\u017c\u0105 m.in. instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami. Zyski lub straty na sk\u0142adniku zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w\u00a0wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe z wyj\u0105tkiem ewentualnej zmiany warto\u015bci godziwej przypisanej do zmiany ryzyka kredytowego (zwi\u0105zanego z niewyp\u0142acalno\u015bci\u0105 emitenta), kt\u00f3ra jest prezentowana w\u00a0pozosta\u0142ych ca\u0142kowitych dochodach.</span><a class=\"pt-000114\" id=\"XBRLBlock__331467577_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_704498498_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1168270557_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__772509207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1069652190_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000460\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W skonsolidowanym sprawozdaniu z sytuacji finansowej zobowi\u0105zania prezentuje si\u0119 z podzia\u0142em na kr\u00f3tkoterminowe i\u00a0d\u0142ugoterminowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Jako zobowi\u0105zania d\u0142ugoterminowe ujmowane s\u0105 zobowi\u0105zania wymagalne w okresie powy\u017cej 12 miesi\u0119cy od dnia bilansowego, a wymagalne w okresie do 12 miesi\u0119cy prezentowane s\u0105 jako zobowi\u0105zania kr\u00f3tkoterminowe. </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 kr\u00f3tkoterminowych zalicza si\u0119 r\u00f3wnie\u017c zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug bez wzgl\u0119du na dat\u0119 ich wymagalno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i pozosta\u0142e zobowi\u0105zania wycenia si\u0119 w zamortyzowanym koszcie tj. kwocie wymagaj\u0105cej zap\u0142aty, kt\u00f3ra wg Grupy stanowi wystarczaj\u0105ce przybli\u017cenie wyceny w zamortyzowanym koszcie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zobowi\u0105zania z tytu\u0142u leasingu, kt\u00f3re stanowi\u0105 odr\u0119bn\u0105 pozycj\u0119 zobowi\u0105za\u0144 w skonsolidowanym sprawozdaniu z sytuacji finansowej, zosta\u0142y szczeg\u00f3\u0142owo opisane w punkcie \u201e</span><span class=\"pt-Domylnaczcionkaakapitu-000461\">Leasing oraz sk\u0142adniki rzeczowych aktyw\u00f3w trwa\u0142ych u\u017cytkowane na podstawie um\u00f3w leasingu\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_1168270557_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__772509207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1069652190_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_279587626_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_629842646_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__469831145_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rachunkowo\u015b\u0107 zabezpiecze\u0144</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie stosuje rachunkowo\u015bci zabezpiecze\u0144, w zwi\u0105zku z tym MSSF 9 w tym zakresie nie ma zastosowania.</span><a class=\"pt-000114\" id=\"XBRLBlock_279587626_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_629842646_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__469831145_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2054013865_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1360283236_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1158904166_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zapasy</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000414\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy s\u0105 to aktywa przeznaczone do dalszej sprzeda\u017cy w toku zwyk\u0142ej dzia\u0142alno\u015bci gospodarczej, b\u0119d\u0105ce w trakcie produkcji przeznaczone na sprzeda\u017c lub maj\u0105ce posta\u0107 materia\u0142\u00f3w lub dostaw surowc\u00f3w zu\u017cywanych w procesie produkcyjnym lub w trakcie \u015bwiadczenia us\u0142ug.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy obejmuj\u0105 nabyte w celu zu\u017cycia na w\u0142asne potrzeby materia\u0142y, zakupione w celu sprzeda\u017cy w stanie nie przetworzonym towary oraz wytworzone lub przetworzone, zdatne do sprzeda\u017cy produkty gotowe, a tak\u017ce p\u00f3\u0142produkty, jak i produkcj\u0119 w toku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy wycenia si\u0119 w cenie nabycia lub koszcie wytworzenia lub te\u017c w warto\u015bci netto mo\u017cliwej do uzyskania, w zale\u017cno\u015bci od tego, kt\u00f3ra z kwot jest ni\u017csza.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"> Uwzgl\u0119dniaj\u0105c dzia\u0142alno\u015b\u0107 produkcyjn\u0105 jednostki dominuj\u0105cej i sp\u00f3\u0142ek zale\u017cnych oraz potrzeby ewidencyjne w ramach g\u0142\u00f3wnych grup rodzajowych obrotu magazynowego, ewidencj\u0119 w zakresie stanu i zmian zapas\u00f3w stanowi\u0105cych w\u0142asno\u015b\u0107 Grupy Kapita\u0142owej, podzielono na nast\u0119puj\u0105ce grupy:</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">materia\u0142y techniczne i pozosta\u0142e,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niskocenne sk\u0142adniki maj\u0105tku,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">surowce do produkcji,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u00f3\u0142produkty (p\u00f3\u0142fabrykaty, mlewa i masy formierskie),</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyroby gotowe,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">towary,</span></p><p class=\"pt-000462\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">opakowania.</span></p><p class=\"pt-Normalny-000463\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Metody ewidencji zapas\u00f3w oraz wyceny rozchod\u00f3w w poszczeg\u00f3lnych kategoriach przedstawia tabela poni\u017cej:</span></p><div class=\"pt-000132\"><table class=\"pt-000464\"><tr class=\"pt-000040\"><td class=\"pt-000465\"></td><td class=\"pt-000466\"></td><td class=\"pt-000467\"></td></tr><tr class=\"pt-000468\"><td class=\"pt-000469\"><p class=\"pt-Normalny-000470\"><a class=\"pt-000114\" id=\"_Hlk38464639\"></a><span class=\"pt-Domylnaczcionkaakapitu-000203\">Kategoria zapasu</span></p></td><td class=\"pt-000471\"><p class=\"pt-Normalny-000472\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Cena ewidencyjna</span></p></td><td class=\"pt-000473\"><p class=\"pt-Normalny-000474\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Metoda wyceny rozchod\u00f3w </span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Materia\u0142y, opakowania</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000468\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Niskocenne sk\u0142adniki maj\u0105tku</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Surowce</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Z\u0142omy w\u0142asne (surowce)</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena sta\u0142a ewidencyjna</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000482\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Surowce przetworzone </span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Rzeczywisty\u00a0koszt wytworzenia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt rzeczywisty \u015bredniowa\u017cony</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Produkcja w toku </span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Rzeczywisty\u00a0koszt wytworzenia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt rzeczywisty \u015bredniowa\u017cony</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">P\u00f3\u0142fabrykaty</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Produkty gotowe</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000484\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Towary </span></p></td><td class=\"pt-000485\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000486\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dodatkowe koszty zwi\u0105zane z zakupem materia\u0142\u00f3w / surowc\u00f3w / towar\u00f3w rozliczane s\u0105 na bie\u017c\u0105co tj. w\u00a0momencie rozchodu materia\u0142\u00f3w/ surowc\u00f3w / towar\u00f3w.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odchylenia pomi\u0119dzy kosztami planowanymi a kosztami rzeczywi\u015bcie poniesionymi s\u0105 ustalane na koniec ka\u017cdego okresu sprawozdawczego i podlegaj\u0105 rozliczeniu w koszt wytworzenia sprzedanych produkt\u00f3w gotowych oraz koryguj\u0105 warto\u015b\u0107 zapas\u00f3w produkt\u00f3w gotowych i p\u00f3\u0142fabrykat\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nie zalicza si\u0119 do koszt\u00f3w wytworzenia koszt\u00f3w og\u00f3lnego zarz\u0105du, koszt\u00f3w sprzeda\u017cy produkt\u00f3w, magazynowania wyrob\u00f3w gotowych i\u00a0p\u00f3\u0142produkt\u00f3w, chyba, \u017ce poniesienie tych koszt\u00f3w jest niezb\u0119dne w procesie produkcji, a tak\u017ce nieuzasadnionych koszt\u00f3w wydzia\u0142owych (np. koszt\u00f3w sta\u0142ych dotycz\u0105cych utrzymania nie wykorzystanego potencja\u0142u produkcyjnego i\u00a0strat produkcyjnych).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy w sprawozdaniu z sytuacji finansowej wykazuje si\u0119 w warto\u015bci netto, to jest po pomniejszeniu o utworzone na nie odpisy aktualizuj\u0105ce.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Cena nabycia lub koszt wytworzenia zapas\u00f3w mog\u0105 nie by\u0107 mo\u017cliwe do odzyskania, je\u017celi zapasy zosta\u0142y uszkodzone, utraci\u0142y ca\u0142kowicie lub cz\u0119\u015bciowo swoj\u0105 przydatno\u015b\u0107 lub je\u015bli spad\u0142y ich ceny sprzeda\u017cy. Brak mo\u017cliwo\u015bci odzyskania ceny nabycia lub kosztu wytworzenia zapas\u00f3w mo\u017ce tak\u017ce wynika\u0107 ze wzrostu szacowanych koszt\u00f3w przygotowania sprzeda\u017cy lub szacowanych koszt\u00f3w niezb\u0119dnych do doprowadzenia sprzeda\u017cy do skutku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W takiej sytuacji dokonuje si\u0119 odpis\u00f3w aktualizuj\u0105cych do poziomu warto\u015bci netto mo\u017cliwej do uzyskania. W\u00f3wczas odpisanie warto\u015bci odbywa si\u0119 na zasadzie odpis\u00f3w indywidualnych.   </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dopuszcza si\u0119 dokonywanie zbiorczych odpis\u00f3w - dla grup zapas\u00f3w w przypadku zapas\u00f3w zwi\u0105zanych z t\u0105 sam\u0105 lini\u0105 produkcyjn\u0105, posiadaj\u0105cych podobne przeznaczenie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 materia\u0142\u00f3w i innych surowc\u00f3w przeznaczonych do wykorzystania w procesie produkcji nie odpisuje si\u0119 poni\u017cej ceny nabycia lub kosztu wytworzenia, je\u017celi oczekuje si\u0119, \u017ce wyroby gotowe, do produkcji kt\u00f3rych zostan\u0105 wykorzystane, zostan\u0105 sprzedane w wysoko\u015bci lub powy\u017cej ceny nabycia lub kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Standardowe podej\u015bcie do urealnienia wyceny zapas\u00f3w (poza pojedynczymi analizami jak wy\u017cej) polega na dokonaniu oceny zapas\u00f3w we wszystkich asortymentach w oparciu o analiz\u0119 ich czasu zalegania (czyli w oparciu o tzw. Raporty z\u00a0wiekowania), w nast\u0119puj\u0105cych przedzia\u0142ach czasowych:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zapasy nie wykazuj\u0105ce obrotu od 1 do 2 lat,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zapasy nie wykazuj\u0105ce obrotu powy\u017cej 2 lat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla n/w grup zapas\u00f3w, tj. dla:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u00f3\u0142fabrykat\u00f3w,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyrob\u00f3w gotowych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">ustala si\u0119 indywidualny spos\u00f3b post\u0119powania przy tworzeniu odpis\u00f3w aktualizuj\u0105cych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wst\u0119pnie podczas analizy struktury wiekowej w ka\u017cdej grupie zapas\u00f3w, w odniesieniu do istotnych pozycji zapas\u00f3w nie wykazuj\u0105cych obrotu, dokonuje si\u0119 merytorycznej ich analizy pod k\u0105tem konieczno\u015bci magazynowania wybranych pozycji jako strategiczne lub te\u017c mo\u017cliwo\u015bci ich zu\u017cycia czy sprzeda\u017cy w najbli\u017cszej przysz\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym celu, po sporz\u0105dzeniu \u201eRaportu z wiekowania\u201d jego wyniki (z dok\u0142adno\u015bci\u0105 do indeksu i magazynu) poddawane s\u0105 weryfikacji min. z :</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otwartymi Zam\u00f3wieniami na najbli\u017csze okresy,</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">planem sprzeda\u017cy obowi\u0105zuj\u0105cym na najbli\u017cszy rok</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">z\u0142o\u017conymi Ofertami (o aktualnym terminie wa\u017cno\u015bci)</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wykazem wyrob\u00f3w kt\u00f3re powinny znajdowa\u0107 si\u0119 na zapasie strategicznym jednostki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie pozycje znajduj\u0105ce odzwierciedlenie w w/w dokumentach zostaj\u0105 wy\u0142\u0105czone z wykazu do tworzenia odpis\u00f3w aktualizuj\u0105cych jako rokuj\u0105ce sprzeda\u017c.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pozosta\u0142e pozycje s\u0105 oceniane jako produkty o niskiej przydatno\u015bci/trudno zbywalne i poddawane s\u0105 wycenie przy pomocy cennika do wyceny z\u0142om\u00f3w w\u0142asnych tj. dokonuje si\u0119 oszacowania ich warto\u015bci pod k\u0105tem uzyskanego z\u0142omu w przypadku ich fizycznej likwidacji w procesie z\u0142omowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpis aktualizuj\u0105cy do utworzenia wyliczany jest jako strata na poszczeg\u00f3lnych produktach (r\u00f3\u017cnica pomi\u0119dzy wycen\u0105 magazynow\u0105 a warto\u015bci\u0105 uzyskanego z\u0142omu)</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dla pozycji nie wykazuj\u0105cych obrotu ponad 2 lata \u2013 w 100%</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dla pozycji nie wykazuj\u0105cych obrotu od 1 roku do 2 lat \u2013 w 50%</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla pozycji z magazynu towar\u00f3w, surowc\u00f3w i pozosta\u0142ych materia\u0142\u00f3w (poniewa\u017c nie mo\u017cna okre\u015bli\u0107 wprost uzysku z\u0142omu) odpisy aktualizuj\u0105ce tworzone s\u0105 wg zasad jak ni\u017cej, tj:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozycje nie wykazuj\u0105ce obrotu od 1 do 2 lat \u2013 50% warto\u015bci bilansowej,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozycje nie wykazuj\u0105ce obrotu powy\u017cej 2 lat \u2013 100% warto\u015bci bilansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadkach uzasadnionych, odpis\u00f3w aktualizuj\u0105cych nie dokonuje si\u0119, tj. je\u017celi brak obrotu w d\u0142u\u017cszym czasie nie jest r\u00f3wnoznaczny z utrat\u0105 warto\u015bci czy przydatno\u015bci zapasu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Analiza zapas\u00f3w pod k\u0105tem utraty przydatno\u015bci oraz tzw. ostro\u017cna wycena wykonywane s\u0105 na koniec ka\u017cdego okresu sprawozdawczego (kwarta\u0142u). Je\u017celi w wyniku analiz konieczne jest utworzenie odpis\u00f3w aktualizuj\u0105cych to ewidencjonuje si\u0119 je w pozosta\u0142ych kosztach operacyjnych. W ramach kwarta\u0142u wykonuje si\u0119 analizy miesi\u0119czne odnosz\u0105ce si\u0119 do utworzonych kwartalnie odpis\u00f3w i dokonuje si\u0119 ich aktualizacji do poziomu odpowiadaj\u0105cego tym pozycjom zapas\u00f3w, kt\u00f3re pozostaj\u0105 nadal na magazynach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W ka\u017cdym kolejnym okresie dokonuje si\u0119 nowego oszacowania przydatno\u015bci zapas\u00f3w oraz warto\u015bci netto mo\u017cliwej do uzyskania. Je\u017celi nie istniej\u0105 ju\u017c okoliczno\u015bci, kt\u00f3re uprzednio spowodowa\u0142y odpisanie warto\u015bci zapas\u00f3w poni\u017cej ceny nabycia lub kosztu wytworzenia, lub gdy istniej\u0105 wyra\u017ane dowody na wzrost mo\u017cliwej do uzyskania warto\u015bci netto z uwagi na zmian\u0119 warunk\u00f3w ekonomicznych, odpisan\u0105 kwot\u0119 odwraca si\u0119 tak, aby nowa warto\u015b\u0107 bilansowa r\u00f3wna\u0142a si\u0119 cenie nabycia lub kosztowi wytworzenia lub zaktualizowanej warto\u015bci netto mo\u017cliwej do uzyskania, w zale\u017cno\u015bci od tego, kt\u00f3ra z\u00a0tych kwot jest ni\u017csza.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy aktualizuj\u0105ce /w tym: ostro\u017cna wycena/ prezentowane s\u0105 w dzia\u0142alno\u015bci operacyjnej w pozosta\u0142ych kosztach (utworzone), natomiast rozwi\u0105zane - w pozosta\u0142ych przychodach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku z\u0142omowania niechodliwych/nieprzydatnych zapas\u00f3w, na kt\u00f3re uprzednio by\u0142y utworzone odpisy aktualizuj\u0105ce, ksi\u0119gowanie nast\u0119puje bezpo\u015brednio w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w stosownie do wykonanych czynno\u015bci z\u0142omowania (w oparciu o Protok\u00f3\u0142 z\u0142omowania i dokumenty magazynowe), nast\u0119pnie w tym samym okresie dokonuje si\u0119 aktualizacji poziomu utworzonych odpis\u00f3w co powoduje \u017ce nie wp\u0142ywa to na wynik dzia\u0142alno\u015bci operacyjnej wykazany w\u00a0rachunku zysk\u00f3w i strat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 materia\u0142\u00f3w i innych surowc\u00f3w przeznaczonych do wykorzystania w procesie produkcji nie odpisuje si\u0119 poni\u017cej ceny nabycia lub kosztu wytworzenia, je\u017celi oczekuje si\u0119, \u017ce wyroby gotowe, do produkcji kt\u00f3rych zostan\u0105 wykorzystane, zostan\u0105 sprzedane w wysoko\u015bci lub powy\u017cej ceny nabycia lub kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niekt\u00f3re zapasy mog\u0105 zosta\u0107 uj\u0119te jako koszt wytworzenia innych aktyw\u00f3w, na przyk\u0142ad zapasy wykorzystane jako sk\u0142adnik kosztu wytworzenia rzeczowych aktyw\u00f3w trwa\u0142ych wytworzonych przez jednostk\u0119 we w\u0142asnym zakresie. Zapasy wykorzystane w ten spos\u00f3b zwi\u0119kszaj\u0105 warto\u015b\u0107 tego aktywa i ujmuje si\u0119 je jako koszty w wyniku finansowym poprzez amortyzacj\u0119 tego sk\u0142adnika aktyw\u00f3w.</span><a class=\"pt-000114\" id=\"XBRLBlock__2054013865_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1360283236_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1158904166_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1805861427_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1050089763_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60967015_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pod poj\u0119ciem \u015brodk\u00f3w pieni\u0119\u017cnych rozumie si\u0119 pieni\u0105dze (banknoty, monety) oraz jednostki pieni\u0119\u017cne (rozrachunkowe) krajowe i zagraniczne, tak w got\u00f3wce jak i na rachunku bankowym lub w formie lokaty pieni\u0119\u017cnej, czeki i weksle obce i inne pieni\u0119\u017cne instrumenty finansowe, je\u017celi s\u0105 one p\u0142atne w ci\u0105gu 3 miesi\u0119cy od dnia ich otrzymania, wystawienia lub nabycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki pieni\u0119\u017cne w PLN wykazuje si\u0119 w ci\u0105gu roku obrotowego i na dzie\u0144 bilansowy w ksi\u0119gach rachunkowych w warto\u015bci nominalnej. \u015arodki pieni\u0119\u017cne w walutach obcych na dzie\u0144 bilansowy przelicza si\u0119 po obowi\u0105zuj\u0105cym na ten dzie\u0144 \u015brednim kursie og\u0142oszonym dla danej waluty przez Narodowy Bank Polski.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku \u015brodk\u00f3w pieni\u0119\u017cnych zgromadzonych na rachunkach bankowych warto\u015b\u0107 nominalna obejmuje doliczone lub ewentualnie potr\u0105cone przez bank odsetki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W ci\u0105gu roku obrotowego wp\u0142ywy i wyp\u0142ywy z rachunku walutowego s\u0105 wyceniane wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku zrealizowanej sprzeda\u017cy lub zakupu waluty ewidencja odbywa si\u0119 wed\u0142ug kursu kupna lub sprzeda\u017cy u\u017cytego do tej transakcji,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w sytuacji gdy nie dochodzi do nabycia lub sprzeda\u017cy waluty wycena wp\u0142yw\u00f3w na rachunek walutowy bankowy i\u00a0wyp\u0142yw\u00f3w z tego rachunku odbywa si\u0119 poprzez zastosowanie \u015bredniego kursu NBP z dnia poprzedzaj\u0105cego dzie\u0144 transakcji,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kolejno\u015b\u0107 wyceny rozchodu \u015brodk\u00f3w pieni\u0119\u017cnych w walucie obcej na rachunkach walutowych odbywa si\u0119 wed\u0142ug metody FIFO.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">R\u00f3\u017cnice kursowe powstaj\u0105ce w zwi\u0105zku z wycen\u0105 bilansow\u0105 \u015brodk\u00f3w pieni\u0119\u017cnych, stanowi\u0105 koszty lub przychody finansowe i nie s\u0105 uwzgl\u0119dniane przy ustalaniu podstawy opodatkowania podatkiem dochodowym</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk132147862\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1020023555_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W pozycji \u015brodk\u00f3w pieni\u0119\u017cnych i ich ekwiwalent\u00f3w ujmuje si\u0119 r\u00f3wnie\u017c \u015brodki pieni\u0119\u017cne o ograniczonej mo\u017cliwo\u015bci dysponowania, kt\u00f3re Grupa otrzymuje od kontrahent\u00f3w korzystaj\u0105cych z tzw. metody \u201esplit payment\u201d, poniewa\u017c trafiaj\u0105 one na wyodr\u0119bnione w Grupie rachunki bankowe VAT, przeznaczone do realizacji wybranych tytu\u0142\u00f3w nale\u017cno\u015bci publiczno-prawnych jak i zobowi\u0105za\u0144 wobec kontrahent\u00f3w. Z uwagi na to, \u017ce Grupa wykorzystuje te \u015brodki w toku bie\u017c\u0105cej dzia\u0142alno\u015bci operacyjnej tj. reguluje na bie\u017c\u0105co p\u0142atno\u015bci podatkowe z tych rachunk\u00f3w oraz p\u0142atno\u015bci wobec kontrahent\u00f3w (podatnik\u00f3w VAT), wi\u0119c \u015brodki zgromadzone na tych rachunkach nie s\u0105 zamro\u017cone i nie wymagaj\u0105 odr\u0119bnej prezentacji jako inne ni\u017c \u015brodki pieni\u0119\u017cne i ich ekwiwalenty aktywa finansowe</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">.</span><a class=\"pt-000114\" id=\"XBRLBlock__1805861427_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1050089763_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60967015_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1020023555_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1566812493_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_633143144_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2056932259_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Kapita\u0142 w\u0142asny</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000429\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Kapita\u0142 podstawowy</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> wykazywany jest w warto\u015bci nominalnej wyemitowanych akcji, zgodnie ze statutem jednostki dominuj\u0105cej oraz wpisem do Krajowego Rejestru S\u0105dowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zadeklarowane, lecz nie wniesione wk\u0142ady kapita\u0142owe ujmuje si\u0119 jako nale\u017cne wp\u0142aty na poczet kapita\u0142u. Akcjonariusze mog\u0105 zwi\u0119ksza\u0107 lub zmniejsza\u0107 kapita\u0142 zgodnie z Kodeksem Sp\u00f3\u0142ek Handlowych. Je\u017celi zwi\u0119kszenie nast\u0119puje na skutek podwy\u017cszenia kapita\u0142u, ksi\u0119gowane jest dopiero pod dat\u0105 zarejestrowania zmiany przez s\u0105d. Do czasu zarejestrowania zmiany, kwoty wniesione przez akcjonariuszy powinny by\u0107 wykazywane jako rozrachunki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Kapita\u0142 podstawowy mo\u017ce by\u0107 obni\u017cony poprzez umorzenie akcji tak jak przewiduje to statut jednostki dominuj\u0105cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wycena kapita\u0142u podstawowego w pasywach skonsolidowanego sprawozdania z sytuacji finansowej nast\u0119puje w warto\u015bci nominalnej.</span><a class=\"pt-000114\" id=\"XBRLBlock__1566812493_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_633143144_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2056932259_end\"></a></p><a class=\"pt-000114\" id=\"XBRLBlock_13155606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Akcje w\u0142asne </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">jednostki dominuj\u0105cej nabyte i zatrzymane przez ni\u0105, pomniejszaj\u0105 kapita\u0142 w\u0142asny (s\u0105 prezentowane ze znakiem ujemnym w kapitale w\u0142asnym). Akcje w\u0142asne wyceniane s\u0105 w cenie nabycia.</span><a class=\"pt-000114\" id=\"XBRLBlock__1906015118_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1832172267_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_13155606_end\"></a><p class=\"pt-0HLBpismo\"><a class=\"pt-000114\" id=\"XBRLBlock__1580705311_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2080255808_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_700488936_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 ze sprzeda\u017cy akcji powy\u017cej ich warto\u015bci nominalnej</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> powstaje z nadwy\u017cki ceny emisyjnej ponad warto\u015b\u0107 nominaln\u0105 akcji, pomniejszonej o koszty emisji.</span></p><p class=\"pt-0HLBpismo\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pozosta\u0142e kapita\u0142y rezerwowe obejmuj\u0105:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kapita\u0142 z tytu\u0142u uj\u0119cia wyceny program\u00f3w p\u0142atno\u015bci akcjami,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kapita\u0142 z kumulacji pozosta\u0142ych ca\u0142kowitych dochod\u00f3w obejmuj\u0105cych min:</span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><a class=\"pt-000114\" id=\"_Hlk65143496\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">przeszacowanie rzeczowych aktyw\u00f3w trwa\u0142ych do warto\u015bci godziwej (patrz: opis dotycz\u0105cy rzeczowych aktyw\u00f3w trwa\u0142ych),</span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3\u017cnice kursowe z przeliczenia zagranicznych jednostek zale\u017cnych </span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zyski/straty aktuarialne z tytu\u0142u wyceny \u015bwiadcze\u0144 emerytalno-rentowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zyski zatrzymane \u2013 </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w tej pozycji</span><span class=\"pt-Domylnaczcionkaakapitu-000431\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wykazywane s\u0105 wyniki z lat ubieg\u0142ych (r\u00f3wnie\u017c te przekazane na kapita\u0142 uchwa\u0142ami akcjonariuszy/udzia\u0142owc\u00f3w) oraz wynik finansowy bie\u017c\u0105cego roku.</span><a class=\"pt-000114\" id=\"XBRLBlock__1580705311_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2080255808_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_700488936_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1077822920_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1611626399_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1831140345_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">P\u0142atno\u015bci w Formie Akcji</span></h5><p class=\"pt-Normalny-000112\"><span class=\"pt-000491\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W jednostce dominuj\u0105cej realizowany jest program motywacyjny, w ramach kt\u00f3rego kluczowym cz\u0142onkom kadry mened\u017cerskiej przyznawane s\u0105 opcje zamienne na akcje w\u0142asne Sp\u00f3\u0142ki dominuj\u0105cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 wynagrodzenia za prac\u0119 kadry mened\u017cerskiej okre\u015blana jest w spos\u00f3b po\u015bredni poprzez odniesienie do warto\u015bci godziwej przyznanych instrument\u00f3w kapita\u0142owych. Warto\u015b\u0107 godziwa opcji wyceniana jest na dzie\u0144 przyznania, przy czym nierynkowe warunki nabycia uprawnie\u0144 (osi\u0105gni\u0119cie zak\u0142adanego poziomu wyniku finansowego) nie s\u0105 uwzgl\u0119dniane w\u00a0szacowaniu warto\u015bci godziwej opcji na akcje. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszt wynagrodze\u0144 oraz drugostronnie zwi\u0119kszenie kapita\u0142u w\u0142asnego ujmowane jest na podstawie najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie. Przy ustalaniu liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144, s\u0105 uwzgl\u0119dniane nierynkowe warunki nabycia uprawnie\u0144. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje korekty tych szacunk\u00f3w, je\u017celi p\u00f3\u017aniejsze informacje wskazuj\u0105, \u017ce liczba przyznanych opcji r\u00f3\u017cni si\u0119 od wcze\u015bniejszych oszacowa\u0144. Korekty szacunk\u00f3w dotycz\u0105ce liczby przyznanych opcji ujmowane s\u0105 w wyniku finansowym bie\u017c\u0105cego okresu \u2013 nie dokonuje si\u0119 korekt poprzednich okres\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1077822920_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1611626399_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1831140345_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_931209084_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1142921141_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1192507952_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rezerwy na zobowi\u0105zania</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwy s\u0105 zobowi\u0105zaniami, kt\u00f3rych kwota lub termin zap\u0142aty nie s\u0105 pewne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 tworzy si\u0119, gdy:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) na Grupie ci\u0105\u017cy obowi\u0105zek /prawny lub zwyczajowy/ wynikaj\u0105cy ze zdarze\u0144 przesz\u0142ych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) prawdopodobne jest, \u017ce wype\u0142nienie obowi\u0105zku spowoduje konieczno\u015b\u0107 wyp\u0142ywu \u015brodk\u00f3w uosabiaj\u0105cych korzy\u015bci ekonomiczne,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) mo\u017cna oszacowa\u0107 wiarygodnie kwot\u0119 tego obowi\u0105zku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli warunki te nie s\u0105 spe\u0142nione, rezerwy nie tworzy si\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wysoko\u015b\u0107 rezerw powinna by\u0107 jak najbardziej w\u0142a\u015bciwym szacunkiem nak\u0142ad\u00f3w niezb\u0119dnych do wype\u0142nienia istniej\u0105cego obowi\u0105zku na dzie\u0144 bilansowy, czyli:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) kwot\u0105 \u2013 jak\u0105 zgodnie z racjonalnymi przes\u0142ankami Grupa zap\u0142aci\u0142aby w ramach wype\u0142nienia obowi\u0105zku na dzie\u0144 bilansowy lub,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kwot\u0105, jak\u0105 zap\u0142aci\u0142aby na rzecz strony trzeciej w zamian za przej\u0119cie na siebie obowi\u0105zku w tym samym terminie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 wycenia si\u0119 uwzgl\u0119dniaj\u0105c ryzyko i niepewno\u015b\u0107 - niepewno\u015b\u0107 jednak nie usprawiedliwia tworzenia nadmiernych rezerw, ani celowego zawy\u017cania zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku, gdy skutek zmiany warto\u015bci pieni\u0105dza w czasie jest istotny, kwota rezerwy dotycz\u0105ca przysz\u0142ych szacowanych zobowi\u0105za\u0144 powinna odzwierciedla\u0107 ich warto\u015b\u0107 bie\u017c\u0105c\u0105 na dzie\u0144 tworzenia lub weryfikacji rezerwy przy zastosowaniu odpowiedniej stopy dyskontowej. </span><a class=\"pt-000114\" id=\"_Hlk4281741\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym przypadku stosowana jest stopa wynikaj\u0105ca z obligacji skarbowych o okresie najbardziej zbli\u017conym do przewidywanego okresu realizacji zobowi\u0105zania. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podstaw\u0105 tworzenia rezerwy jest rzetelny szacunek dokonany przez kierownictwo danej sp\u00f3\u0142ki lub niezale\u017cnych ekspert\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na ka\u017cdy dzie\u0144 bilansowy Grupa weryfikuje zasadno\u015b\u0107 i wysoko\u015b\u0107 kwot utworzonych rezerw.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Utworzenie lub zwi\u0119kszenie kwoty rezerwy ujmowane jest albo w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych albo wg miejsc powstawania koszt\u00f3w, wg tytu\u0142\u00f3w i okoliczno\u015bci, z kt\u00f3rymi przysz\u0142e zobowi\u0105zania si\u0119 wi\u0105\u017c\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa mo\u017ce by\u0107 wykorzystana wy\u0142\u0105cznie zgodnie z celem, na jaki by\u0142a pierwotnie utworzona.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wykorzystanie rezerwy jest zwi\u0105zane z powstaniem zobowi\u0105zania, na kt\u00f3re uprzednio utworzono rezerw\u0119 i jest ono ujmowane jako zmniejszenie rezerwy i zwi\u0119kszenie zobowi\u0105zania. Niewykorzystane rezerwy, wobec zmniejszenia lub ustania ryzyka uzasadniaj\u0105cego ich utworzenie na dzie\u0144, na kt\u00f3ry okaza\u0142y si\u0119 zb\u0119dne, zmniejszaj\u0105 koszty dzia\u0142alno\u015bci podstawowej lub pozosta\u0142e koszty operacyjne albo odpowiednio zwi\u0119kszaj\u0105 pozosta\u0142e przychody operacyjne lub przychody finansowe, w zale\u017cno\u015bci od tego, kt\u00f3re koszty zosta\u0142y wcze\u015bniej obci\u0105\u017cone tworzon\u0105 rezerw\u0105. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65137110\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwy na zobowi\u0105zania, ujmowane jako rezerwy lub rozliczenia mi\u0119dzyokresowe bierne s\u0105 prezentowane w skonsolidowanym sprawozdaniu z sytuacji finansowej w pozycji \u201eRezerwy na \u015bwiadczenia pracownicze oraz pozosta\u0142e rezerwy kr\u00f3tkoterminowe\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_931209084_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1142921141_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1192507952_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Rezerwy na \u015bwiadczenia pracownicze</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa tworzy zgodnie z MSR 19 rezerwy na \u015bwiadczenia pracownicze obejmuj\u0105ce:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na odprawy emerytalno-rentowe, szacowane przez licencjonowanego aktuariusza raz w roku lub cz\u0119\u015bciej w przypadku wyst\u0105pienia istotnych zmian w strukturze zatrudnienia pracownik\u00f3w</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na niewykorzystane urlopy szacowane przez w\u0142a\u015bciwe kom\u00f3rki organizacyjne wewn\u0105trz Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Obliczenia wykonywane s\u0105 przy u\u017cyciu metody indywidualnej prospektywnej na podstawie nast\u0119puj\u0105cych informacji:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rok urodzenia pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u0142e\u0107 pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">podstawa wymiaru wysoko\u015bci odprawy emerytalnej i rentowej</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wysoko\u015b\u0107 miesi\u0119cznego wynagrodzenia</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy w firmie</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy og\u00f3\u0142em</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o odej\u015bciach i zwolnieniach z pracy w latach ubieg\u0142ych</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o nowozatrudnionych pracownikach w latach ubieg\u0142ych.</span></p><p class=\"pt-Akapitzlist\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zmiany zobowi\u0105za\u0144 z tytu\u0142u \u015bwiadcze\u0144 pracowniczych po okresie zatrudnienia Grupa dzieli wg nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zatrudnienia;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 netto odsetek (czyli warto\u015b\u0107 pieni\u0105dza w czasie), od niedobor\u00f3w/nadwy\u017cek z tytu\u0142u zdefiniowanych \u015bwiadcze\u0144,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przeszacowanie zawieraj\u0105ce zmiany warto\u015bci godziwej aktyw\u00f3w programu wynikaj\u0105ce z innych czynnik\u00f3w ni\u017c warto\u015b\u0107 pieni\u0105dza w czasie oraz zyski lub straty aktuarialne na zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty zatrudnienia i odsetki Grupa ujmuje w wyniku, natomiast skutki przeszacowania w pozosta\u0142ych ca\u0142kowitych dochodach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje w skonsolidowanym sprawozdaniu z sytuacji finansowej rezerwy na odprawy emerytalne i rentowe w\u00a0wysoko\u015bci warto\u015bci bie\u017c\u0105cej zobowi\u0105zania na dzie\u0144 bilansowy, z uwzgl\u0119dnieniem koszt\u00f3w przysz\u0142ego zatrudnienia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa na niewykorzystane urlopy jest szacowana na p\u00f3\u0142rocze i na koniec roku obrotowego w drodze weryfikacji niewykorzystanych urlop\u00f3w wypoczynkowych na ten dzie\u0144 oraz w oparciu o bie\u017c\u0105c\u0105 wiedz\u0119 ( na dzie\u0144 sporz\u0105dzania SF) co do stopnia wykorzystania urlop\u00f3w pomi\u0119dzy dniem bilansowym i dniem na kt\u00f3ry sporz\u0105dza si\u0119 sprawozdanie finansowe. Wyliczenia warto\u015bci rezerwy dokonuje si\u0119 poprzez przeliczenie ilo\u015bci niewykorzystanych dni urlopowych przez wynagrodzenie. Warto\u015b\u0107 rezerwy w Grupie obliczana jest poprzez s\u0142u\u017cby personalne, kt\u00f3re s\u0105 w\u0142a\u015bciwe do wyceny \u015bwiadcze\u0144 pracowniczych Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_844953256_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1566768768_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_509070866_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczeniom mi\u0119dzyokresowym przychod\u00f3w (z zachowaniem zasady ostro\u017cno\u015bci) podlegaj\u0105 w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zaliczki i przedp\u0142aty na \u015bwiadczenia, kt\u00f3rych wykonanie nast\u0105pi w nast\u0119pnych okresach sprawozdawczych (min. zaliczki na poczet dostaw);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otrzymane wp\u0142aty lub zafakturowane z g\u00f3ry nale\u017cno\u015bci za \u015bwiadczenia, kt\u00f3rych wykonanie nast\u0105pi w nast\u0119pnych okresach sprawozdawczych \u2013 zalicza si\u0119 do nich przede wszystkim: otrzymane z g\u00f3ry czynsze, dzier\u017cawy oraz inne zap\u0142aty pobrane z g\u00f3ry, rozliczane w r\u00f3wnych ratach w okresach miesi\u0119cznych przez okres trwania umowy;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dostawy zafakturowane kontrahentom zagranicznym /eksport i WDT/, kt\u00f3re jeszcze nie zosta\u0142y dostarczone do miejsca przeznaczenia i Grupa na dzie\u0144 bilansowy nie przekaza\u0142a odbiorcy prawa w\u0142asno\u015bci /kontroli min. z\u00a0uwagi na zawarte w kontrakcie warunki dostawy na bazie INCOTERMS;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dotacje otrzymane na sfinansowanie nabycia lub wytworzenia \u015brodk\u00f3w trwa\u0142ych, w tym tak\u017ce \u015brodk\u00f3w trwa\u0142ych w budowie oraz prac rozwojowych (dotacje) \u2013 z chwil\u0105 rozpocz\u0119cia amortyzacji tych sk\u0142adnik\u00f3w sfinansowanych w ca\u0142o\u015bci lub cz\u0119\u015bci z tych dotacji nast\u0119puje stopniowe ich odpisywanie, r\u00f3wnolegle do amortyzacji, na poczet pozosta\u0142ych przychod\u00f3w operacyjnych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3wnowarto\u015b\u0107 przyj\u0119tych nieodp\u0142atnie, w tym tak\u017ce w drodze darowizny, \u015brodk\u00f3w trwa\u0142ych w budowie, \u015brodk\u00f3w trwa\u0142ych oraz warto\u015bci niematerialnych i prawnych \u2013 z chwil\u0105 rozpocz\u0119cia amortyzacji tych sk\u0142adnik\u00f3w przej\u0119tych nieodp\u0142atnie nast\u0119puje stopniowe ich odpisywanie, r\u00f3wnolegle do amortyzacji, na poczet pozosta\u0142ych przychod\u00f3w operacyjnych.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody z tytu\u0142u kontrakt\u00f3w rozliczane w okresach przysz\u0142ych</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku kontrakt\u00f3w zawieranych przez Grup\u0119 na dostawy wyrob\u00f3w i us\u0142ug, w kt\u00f3rych zawarte s\u0105 dodatkowe warunki dostawy i sprzeda\u017cy wyrob\u00f3w tzn. nie dotycz\u0105ce tylko ilo\u015bci i warto\u015bci oraz terminu wysy\u0142ki ale przede wszystkim czasu pracy wyrob\u00f3w okre\u015blonego osi\u0105gni\u0119ciem ustalonego z odbiorc\u0105 wska\u017anika rezultatu, w\u00f3wczas ostateczne rozliczenie kontraktu i zwi\u0105zanych z nim przychod\u00f3w dla Grupy mo\u017ce przekroczy\u0107 okres sprawozdawczy. W powy\u017cszej sytuacji Grupa wykazuje niezafakturowane kwoty jako aktywa z tytu\u0142u kontrakt\u00f3w. W przypadku nast\u0105pienia przes\u0142anek do rozliczenia - po uzgodnieniu z odbiorc\u0105 osi\u0105gni\u0119tych wska\u017anik\u00f3w rezultatu w por\u00f3wnaniu do ustale\u0144 zawartych w\u00a0kontrakcie \u2013 Grupa dokonuje korekt przychod\u00f3w ze sprzeda\u017cy w okresie w kt\u00f3rym nast\u0105pi\u0142o ostateczne rozliczenie i zamkni\u0119cie kontraktu. Korekty odnoszone s\u0105 w\u00a0przychody ze sprzeda\u017cy jako zwi\u0119kszenie lub zmniejszenie wyniku bie\u017c\u0105cego okresu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi klient dokonuje p\u0142atno\u015bci wynagrodzenia lub Grupa ma prawo do kwoty wynagrodzenia, kt\u00f3re jest bezwarunkowe (tj. nale\u017cno\u015b\u0107), zanim Grupa przeka\u017ce dobra lub us\u0142ugi klientowi, Grupa przedstawia umow\u0119 jako zobowi\u0105zanie z tytu\u0142u umowy w chwili dokonania p\u0142atno\u015bci lub gdy p\u0142atno\u015b\u0107 staje si\u0119 nale\u017cna (w zale\u017cno\u015bci od tego, co nast\u0105pi wcze\u015bniej). Zobowi\u0105zanie z tytu\u0142u umowy to obowi\u0105zek do przekazania na rzecz klienta d\u00f3br lub us\u0142ug, w zamian za kt\u00f3re Grupa otrzyma\u0142a wynagrodzenie (lub kwota wynagrodzenia jest nale\u017cna) od klienta.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Dotacje rz\u0105dowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe s\u0105 pomoc\u0105 rz\u0105dow\u0105, kt\u00f3ra przybiera form\u0119 przekazania sp\u00f3\u0142ce \u015brodk\u00f3w, w zamian za spe\u0142nienie przez ni\u0105, w przesz\u0142o\u015bci lub w przysz\u0142o\u015bci, pewnych warunk\u00f3w zwi\u0105zanych z jej dzia\u0142alno\u015bci\u0105 operacyjn\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe, \u0142\u0105cznie z niepieni\u0119\u017cnymi dotacjami wykazywanymi w warto\u015bci godziwej, nie ujmuje si\u0119, dop\u00f3ki nie istnieje wystarczaj\u0105ca pewno\u015b\u0107, i\u017c:</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa spe\u0142ni warunki zwi\u0105zane z dotacjami;</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dotacje b\u0119d\u0105 otrzymane.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe ujmuje si\u0119 w systematyczny spos\u00f3b jako przych\u00f3d w poszczeg\u00f3lnych okresach, aby zapewni\u0107 ich wsp\u00f3\u0142mierno\u015b\u0107 z odno\u015bnymi kosztami, kt\u00f3re dotacje maj\u0105 w zamierzeniu kompensowa\u0107.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacj\u0119 rz\u0105dow\u0105, kt\u00f3ra staje si\u0119 nale\u017cna jako forma rekompensaty za ju\u017c poniesione koszty lub straty, lub przyznana sp\u00f3\u0142ce celem udzielenia jej natychmiastowego finansowego wsparcia, bez towarzysz\u0105cych przysz\u0142ych koszt\u00f3w, ujmuje si\u0119 jako przych\u00f3d w okresie, w kt\u00f3rym sta\u0142a si\u0119 nale\u017cna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe dotycz\u0105ce sk\u0142adnika aktyw\u00f3w, otrzymane w formie pieni\u0119\u017cnej do rozliczenia w przysz\u0142o\u015bci (z\u00a0odno\u015bnymi kosztami) ujmuje si\u0119 w sprawozdaniu z sytuacji finansowej jako rozliczenia mi\u0119dzyokresowe przychod\u00f3w (tj. przychody przysz\u0142ych okres\u00f3w), a nast\u0119pnie stopniowo, drog\u0105 r\u00f3wnych odpis\u00f3w rocznych, odnosi si\u0119 do rachunku zysk\u00f3w i strat przez szacowany okres u\u017cytkowania zwi\u0105zanego z nimi sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Instrukcja oraz zasady ujmowania w ewidencji wydatk\u00f3w zwi\u0105zanych z realizacj\u0105 projekt\u00f3w obj\u0119tych dotacj\u0105 i\u00a0s\u0142u\u017c\u0105cych rozliczeniu dotacji w ramach tych projekt\u00f3w - w bardziej szczeg\u00f3\u0142owy spos\u00f3b ni\u017c og\u00f3lne zasady wyceny aktyw\u00f3w i pasyw\u00f3w obj\u0119te niniejsz\u0105 Polityk\u0105, zawarte zosta\u0142y w odr\u0119bnych dokumentach sporz\u0105dzonych dla poszczeg\u00f3lnych projekt\u00f3w, stanowi\u0105cych uzupe\u0142nienie Polityki rachunkowo\u015bci Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65104469\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w prezentowane s\u0105 w skonsolidowanym sprawozdaniu z sytuacji finansowej w\u00a0pozycji zobowi\u0105za\u0144 z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142ych zobowi\u0105za\u0144, odpowiednio do okresu ich rozliczania, czyli jako kr\u00f3tko-lub d\u0142ugoterminowe.</span><a class=\"pt-000114\" id=\"XBRLBlock_844953256_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1566768768_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_509070866_end\"></a></p><a class=\"pt-000114\" id=\"XBRLBlock_1800974935_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zasady wyceny przychod\u00f3w, koszt\u00f3w i ustalania wyniku finansowego</span><a class=\"pt-000114\" id=\"XBRLBlock__112751346_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800974935_end\"></a><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_827998086_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1705946411_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__74057469_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody s\u0105 wp\u0142ywami korzy\u015bci ekonomicznych brutto danego okresu, powsta\u0142ymi w wyniku zwyk\u0142ej dzia\u0142alno\u015bci gospodarczej Grupy, skutkuj\u0105cymi zwi\u0119kszeniem kapita\u0142u w\u0142asnego, innymi ni\u017c zwi\u0119kszenie kapita\u0142u wynikaj\u0105cymi z wp\u0142at udzia\u0142owc\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje umow\u0119 z klientem obj\u0119t\u0105 zakresem standardu MSSF 15 tylko w\u00f3wczas, gdy spe\u0142nione s\u0105 wszystkie nast\u0119puj\u0105ce kryteria:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) strony umowy zawar\u0142y umow\u0119 (w formie pisemnej, ustnej lub zgodnie z innymi zwyczajowymi praktykami handlowymi) i s\u0105 zobowi\u0105zane do wykonania swoich obowi\u0105zk\u00f3w;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) Grupa jest w stanie zidentyfikowa\u0107 prawa ka\u017cdej ze stron dotycz\u0105ce d\u00f3br lub us\u0142ug, kt\u00f3re maj\u0105 zosta\u0107 przekazane;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) Grupa jest w stanie zidentyfikowa\u0107 warunki p\u0142atno\u015bci za dobra lub us\u0142ugi, kt\u00f3re maj\u0105 zosta\u0107 przekazane;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) umowa ma tre\u015b\u0107 ekonomiczn\u0105 (tzn. mo\u017cna oczekiwa\u0107, \u017ce w wyniku umowy ulegnie zmianie ryzyko, rozk\u0142ad w czasie lub kwota przysz\u0142ych przep\u0142yw\u00f3w pieni\u0119\u017cnych jednostki); oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) jest prawdopodobne, \u017ce Grupa otrzyma wynagrodzenie, kt\u00f3re b\u0119dzie jej przys\u0142ugiwa\u0142o w zamian za dobra lub us\u0142ugi, kt\u00f3re zostan\u0105 przekazane klientowi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody ujmuje si\u0119 w momencie, gdy klient uzyska kontrol\u0119 nad produktem, towarem, materia\u0142em lub us\u0142ug\u0105. Klient uzyskuje tak\u0105 kontrol\u0119, kiedy ma mo\u017cliwo\u015b\u0107 kierowania u\u017cytkowaniem sk\u0142adnika lub us\u0142ugi i uzyskiwania z nich korzy\u015bci. Grupa ujmuje przych\u00f3d w taki spos\u00f3b, aby odzwierciedli\u0107 transakcj\u0119 przeniesienia na klienta przyrzeczonych d\u00f3br lub us\u0142ug w kwocie odzwierciedlaj\u0105cej warto\u015b\u0107 wynagrodzenia, kt\u00f3re Grupa oczekuje otrzyma\u0107 w zamian za te dobra lub us\u0142ugi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W celu okre\u015blenia przychod\u00f3w Grupa ka\u017cdorazowo (dla ka\u017cdej umowy i transakcji lub grup transakcji) dokonuje nast\u0119puj\u0105cych krok\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 1: Identyfikacja um\u00f3w z klientami</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 2: Identyfikacja umownych zobowi\u0105za\u0144 do wykonania \u015bwiadcze\u0144</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 3: Okre\u015blenie ceny transakcji</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 4: Alokacja ceny transakcji do umownych zobowi\u0105za\u0144 do realizacji \u015bwiadcze\u0144</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 5: Uj\u0119cie przychod\u00f3w w chwili wype\u0142nienia zobowi\u0105za\u0144 przez Grup\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa \u0142\u0105czy dwie lub wi\u0119cej um\u00f3w, kt\u00f3re zosta\u0142y zawarte jednocze\u015bnie lub niemal jednocze\u015bnie z tym samym klientem (lub podmiotami powi\u0105zanymi z klientem), i ujmuje je jako jedn\u0105 umow\u0119, je\u017celi spe\u0142nione jest co najmniej jedno z\u00a0poni\u017cszych kryteri\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) umowy s\u0105 negocjowane jako pakiet i dotycz\u0105 tego samego celu handlowego;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kwota wynagrodzenia nale\u017cnego w ramach jednej umowy zale\u017cy od ceny lub wykonania innej umowy; lub</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) dobra lub us\u0142ugi przyrzeczone w umowach (lub niekt\u00f3re dobra lub us\u0142ugi przyrzeczone w ka\u017cdej z um\u00f3w) stanowi\u0105 pojedyncze zobowi\u0105zanie do wykonania \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje zmiany umowy, czyli zmiany zakresu umowy lub okre\u015blonej w niej ceny (lub obu tych zmiennych), kt\u00f3ra zosta\u0142a zatwierdzona przez strony umowy, jako:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) oddzieln\u0105 umow\u0119 - je\u015bli zakres umowy zwi\u0119ksza si\u0119 ze wzgl\u0119du na dodanie przyrzeczonych d\u00f3br lub us\u0142ug, kt\u00f3re s\u0105 uznawane za odr\u0119bne oraz cena okre\u015blona w umowie zwi\u0119ksza si\u0119 o kwot\u0119 wynagrodzenia, odzwierciedlaj\u0105c\u0105 okre\u015blone przez jednostk\u0119 indywidualne ceny sprzeda\u017cy dodatkowych przyrzeczonych d\u00f3br lub us\u0142ug;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) now\u0105, po\u0142\u0105czon\u0105 umow\u0119 (jak gdyby dosz\u0142o do rozwi\u0105zania obowi\u0105zuj\u0105cej umowy i zawarcia nowej umowy), kt\u00f3ra obejmuje przyrzeczone dobra lub us\u0142ugi, kt\u00f3re na dzie\u0144 zmiany umowy nie zosta\u0142y jeszcze przekazane oraz nowe dobra lub us\u0142ugi, wynikaj\u0105ce ze zmiany umowy \u2013 je\u015bli nowe dobra lub us\u0142ugi s\u0105 odr\u0119bne od pozosta\u0142ych, ale cena okre\u015blona w umowie nie zwi\u0119ksza si\u0119 o kwot\u0119 wynagrodzenia, odzwierciedlaj\u0105c\u0105 okre\u015blone przez jednostk\u0119 indywidualne ceny sprzeda\u017cy dodatkowych przyrzeczonych d\u00f3br lub us\u0142ug;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) jako modyfikacj\u0119 istniej\u0105cej umowy poprzez korekt\u0119 przychod\u00f3w (jako ich zwi\u0119kszenie lub zmniejszenie) na dzie\u0144 zmiany umowy (tj. dokonuje si\u0119 \u0142\u0105cznej korekty przychod\u00f3w) \u2013 je\u015bli pozosta\u0142e dobra lub us\u0142ugi nie s\u0105 odr\u0119bne, a zatem stanowi\u0105 cz\u0119\u015b\u0107 pojedynczego zobowi\u0105zania do wykonania \u015bwiadczenia, kt\u00f3re zosta\u0142o cz\u0119\u015bciowo spe\u0142nione do dnia zmiany umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282316\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W zale\u017cno\u015bci od spe\u0142nienia okre\u015blonych w MSSF 15 \u201ePrzychody z um\u00f3w z klientami\u201d kryteri\u00f3w, przychody mog\u0105 by\u0107 ujmowane jednorazowo (w momencie gdy kontrola nad dobrami i us\u0142ugami jest przeniesiona na klienta) albo mog\u0105 by\u0107 rozk\u0142adane w czasie w spos\u00f3b obrazuj\u0105cy wykonanie \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aby ustali\u0107 spe\u0142nianie kryteri\u00f3w warunkuj\u0105cych uj\u0119cie przychod\u00f3w, Grupa jest zobligowana do analiz transakcji pod wzgl\u0119dem sposobu realizacji \u015bwiadczenia. Wykorzystuje si\u0119 w tym celu schemat decyzyjny umo\u017cliwiaj\u0105cy ocen\u0119 realizacji \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000493\"><span class=\"element-style-14\"><img alt=\"Schemat decyzyjny\" class=\"element-style-15\" src=\"data:image/gif;base64,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\"/></span></span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282400\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015awiadczenia wykonywane przez Grup\u0119 to generalnie</span><span class=\"pt-Domylnaczcionkaakapitu-000431\"> \u015bwiadczenia wykonywane w okre\u015blonym momencie</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">, co oznacza, \u017ce przychody ze sprzeda\u017cy wyrob\u00f3w gotowych, materia\u0142\u00f3w i towar\u00f3w ujmuje si\u0119 w momencie wydania produktu klientowi na uzgodnionych z nim warunkach INCOTERMS. Przychody ze sprzeda\u017cy s\u0105 pomniejszane o przychody z tytu\u0142u produkt\u00f3w lub towar\u00f3w, kt\u00f3re zgodnie z oczekiwaniem (przewidywaniem) zostan\u0105 zwr\u00f3cone.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Powy\u017csze podej\u015bcie i spos\u00f3b uj\u0119cia przychod\u00f3w ze sprzeda\u017cy wynika min. z analizy podstawowych transakcji Grupy, gdzie mo\u017cna jednoznacznie oceni\u0107, \u017ce : </span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klient nie czerpie korzy\u015bci w trakcie wykonywania \u015bwiadczenia, poniewa\u017c Grupa realizuje produkcj\u0119 pod zam\u00f3wienia \u2013 na magazyn produkt\u00f3w gotowych (sprzeda\u017c jest realizowana tylko i wy\u0142\u0105cznie z tego miejsca)</span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">W wyniku wykonania \u015bwiadczenia przez dan\u0105 sp\u00f3\u0142k\u0119 z Grupy nie powstaje lub nie zostaje ulepszony sk\u0142adnik kontrolowany przez klienta, poniewa\u017c do momentu wydania towaru z magazynu sk\u0142adnik jest w pe\u0142ni kontrolowany przez Grup\u0119,</span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w wyniku wykonania \u015bwiadczenia przez Grup\u0119 powstaje sk\u0142adnik aktyw\u00f3w bez alternatywnego dla Grupy jako  producenta zastosowania (min. z uwagi na znacz\u0105ce ograniczenia umowne i ograniczenia praktyczne wynikaj\u0105ce z r\u00f3\u017cnorodno\u015bci funkcjonuj\u0105cych rozwi\u0105za\u0144 i urz\u0105dze\u0144 hutniczych u klient\u00f3w jak te\u017c bardzo zaostrzonych rygor\u00f3w fizyko-chemicznych kontrolowanych przez klienta przy odbiorze towaru ), jednak do momentu kiedy towar nie zostanie wydany klientowi zgodnie z zam\u00f3wieniem Grupie nie przys\u0142uguje egzekwowalne prawo do zap\u0142aty za dotychczas wykonane \u015bwiadczenie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Poza w/w \u015bwiadczeniami mog\u0105 wyst\u0105pi\u0107 pojedyncze transakcje rozpoznawane jako </span><span class=\"pt-Domylnaczcionkaakapitu-000431\">\u015bwiadczenia wykonywane w miar\u0119 up\u0142ywu czasu. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282676\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do ujmowania przychod\u00f3w i koszt\u00f3w \u015bwiadcze\u0144 wykonywanych w miar\u0119 up\u0142ywu czasu, zwi\u0105zanych g\u0142\u00f3wnie z\u00a0sporadycznymi us\u0142ugami wykorzystywana  jest metoda pomiaru stopnia zaawansowania: metoda oparta na wynikach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Metoda ta polega na ujmowaniu przychod\u00f3w w oparciu o pomiar wykonanych na rzecz klienta us\u0142ug w stosunku do us\u0142ug przyrzeczonych w umowie. Techniczny pomiar wykonanych od rozpocz\u0119cia umowy do dnia bilansowego prac wyra\u017conych w procencie ceny umownej b\u0105d\u017a jej sk\u0142adowych przeprowadzany jest przez specjalist\u00f3w wewn\u0119trznych jednostki, tj. lider\u00f3w poszczeg\u00f3lnych projekt\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W niekt\u00f3rych specyficznych okoliczno\u015bciach (np. wczesny etap realizacji prac), kiedy Grupa nie jest w stanie oceni\u0107 racjonalnego wyniku prac, mo\u017cna stosowa\u0107 tzw. metod\u0119 zysku zerowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk3904458\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Struktura rodzajowa przychod\u00f3w ze sprzeda\u017cy </span><a class=\"pt-000114\" id=\"_Hlk4282731\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyst\u0119puj\u0105cych w Grupie - wg kryteri\u00f3w opisanych powy\u017cej jest nast\u0119puj\u0105ca:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy produkt\u00f3w podstawowych  \u2013 s\u0105 to przychody ze sprzeda\u017cy materia\u0142\u00f3w ogniotrwa\u0142ych stanowi\u0105cych produkty dzia\u0142alno\u015bci podstawowej, kt\u00f3rych sprzeda\u017c ujmuje si\u0119 w momencie wydania produktu klientowi na uzgodnionych z nim warunkach INCOTERMS,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy us\u0142ug produkcji podstawowej \u2013 s\u0105 to przychody ze sprzeda\u017cy us\u0142ug \u015bci\u015ble powi\u0105zanych z\u00a0procesem produkcji podstawowej (np. us\u0142ugi naw\u0119glania, us\u0142ugi sortowania i pakowania wyrob\u00f3w), kt\u00f3re ujmuje si\u0119 w momencie wy\u015bwiadczenia us\u0142ugi, w stopniu odzwierciedlaj\u0105cym wykonanie przez Grup\u0119 us\u0142ugi.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy materia\u0142\u00f3w i towar\u00f3w  \u2013 s\u0105 to przychody ze sprzeda\u017cy materia\u0142\u00f3w technicznych,  element\u00f3w opakowa\u0144, czy element\u00f3w zakupionych u innych producent\u00f3w, a stanowi\u0105cych uzupe\u0142nienie dostaw materia\u0142\u00f3w ogniotrwa\u0142ych, kt\u00f3re ujmuje si\u0119  w momencie wydania materia\u0142u/towaru klientowi, na uzgodnionych z nim warunkach INCOTERMS,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u um\u00f3w licencyjnych \u2013 s\u0105 to przychody otrzymywane przez sp\u00f3\u0142ki nale\u017c\u0105ce do Grupy w zwi\u0105zku z udzielon\u0105 licencj\u0105 na korzystanie z know-how, czy wsparcia marketingowego\u2013 stanowi\u0105ce op\u0142aty zmienne liczone jako okre\u015blony w\u00a0umowie procent od przychod\u00f3w z tytu\u0142u sprzeda\u017cy produkt\u00f3w opartych na know-how Grupy i rozpoznawane w\u00a0miar\u0119 up\u0142ywu czasu i okres\u00f3w ustalonych w umowie licencyjnej.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozosta\u0142e przychody \u2013 s\u0105 to przychody z tytu\u0142u us\u0142ug dodatkowych \u015bwiadczonych przez Grup\u0119 min. us\u0142ugi transportu i zabudowy materia\u0142\u00f3w ogniotrwa\u0142ych, wykonania form,  monitoringu dostaw, czy przychody z\u00a0wynajmu/ dzier\u017cawy nieruchomo\u015bci, kt\u00f3re ujmuje si\u0119 w momencie i w stopniu, w jakim us\u0142uga zosta\u0142a wykonana.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy sprzeda\u017cy produkt\u00f3w podstawowych Grupa jako producent udziela standardowych gwarancji dotycz\u0105cych dotrzymania w\u0142asno\u015bci fizyko-chemicznych wyprodukowanych pod zam\u00f3wienia produkt\u00f3w. Pozosta\u0142e gwarancje udzielane przez Grup\u0119, dotycz\u0105 \u017cywotno\u015bci produkt\u00f3w (w tym np. gwarantowanych ilo\u015bci wytop\u00f3w) i w zwi\u0105zku z tym mog\u0105 zawiera\u0107 zapisy dot. rekompensat finansowych lub dostaw zamiennych, w przypadku ich niedotrzymania. Stanowi\u0105 one ok. 1% warto\u015bci podpisywanych rocznie kontrakt\u00f3w, co ma nieistotny wp\u0142yw na \u0142\u0105czn\u0105 warto\u015b\u0107 uj\u0119tych przychod\u00f3w ze sprzeda\u017cy.</span><a class=\"pt-000114\" id=\"XBRLBlock_827998086_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1705946411_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__74057469_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1175258512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749722785_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2123361703_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Koszty</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W Grupie ewidencjonuje si\u0119 koszty w uk\u0142adzie rodzajowym, funkcjonalnym i kalkulacyjnym wg modelu rachunku koszt\u00f3w pe\u0142nych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszt sprzedanych produkt\u00f3w, towar\u00f3w i materia\u0142\u00f3w obejmuje koszty bezpo\u015brednio z nimi zwi\u0105zane oraz uzasadnion\u0105 cz\u0119\u015b\u0107 koszt\u00f3w po\u015brednich, co szczeg\u00f3\u0142owo przedstawiono poni\u017cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty bezpo\u015brednie obejmuj\u0105 warto\u015b\u0107 zu\u017cytych materia\u0142\u00f3w bezpo\u015brednich, koszty pozyskania i przetworzenia zwi\u0105zane bezpo\u015brednio z produkcj\u0105 i inne koszty poniesione w zwi\u0105zku z doprowadzeniem produktu do postaci i miejsca, w jakich si\u0119 znajduje w dniu wyceny. Do uzasadnionej, odpowiedniej do okresu wytwarzania produktu, cz\u0119\u015bci koszt\u00f3w po\u015brednich zalicza si\u0119 zmienne po\u015brednie koszty produkcji oraz t\u0119 cz\u0119\u015b\u0107 koszt\u00f3w sta\u0142ych, po\u015brednich koszt\u00f3w produkcji, kt\u00f3re odpowiadaj\u0105 poziomowi tych koszt\u00f3w przy normalnym wykorzystaniu zdolno\u015bci produkcyjnych. Za normalny poziom wykorzystania zdolno\u015bci produkcyjnych uznaje si\u0119 przeci\u0119tn\u0105, zgodn\u0105 z oczekiwanymi w typowych warunkach, wielko\u015b\u0107 produkcji za dan\u0105 liczb\u0119 okres\u00f3w lub sezon\u00f3w, przy uwzgl\u0119dnieniu planowych remont\u00f3w. Je\u017celi nie jest mo\u017cliwe ustalenie kosztu wytworzenia produktu, jego wyceny dokonuje si\u0119 wed\u0142ug ceny sprzeda\u017cy netto takiego samego lub podobnego produktu, pomniejszonej o przeci\u0119tnie osi\u0105gany przy sprzeda\u017cy, a w przypadku produkcji w toku \u2013 tak\u017ce z\u00a0uwzgl\u0119dnieniem stopnia jego przetworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Cze\u015b\u0107 sta\u0142ych po\u015brednich koszt\u00f3w produkcji, kt\u00f3ra nie odpowiada poziomowi koszt\u00f3w przy normalnym wykorzystaniu zdolno\u015bci produkcyjnych stanowi koszt okresu, w kt\u00f3rym zosta\u0142a poniesiona.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody i koszty dotycz\u0105ce tej samej transakcji ujmowane s\u0105 r\u00f3wnolegle - zasada wsp\u00f3\u0142mierno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do pozosta\u0142ych przychod\u00f3w i koszt\u00f3w operacyjnych zaliczane s\u0105 koszty i przychody tylko po\u015brednio zwi\u0105zane z operacyjn\u0105 (podstawow\u0105) dzia\u0142alno\u015bci\u0105 Grupy, w szczeg\u00f3lno\u015bci s\u0105 to przychody i koszty zwi\u0105zane min. z:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sprzeda\u017c\u0105, likwidacj\u0105, nieodp\u0142atnym przekazaniem \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie, warto\u015bci niematerialnych, a tak\u017ce koszty zaniechanych inwestycji, gdy nie da\u0142y zamierzonego efektu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sprzeda\u017c\u0105, likwidacj\u0105, nieodp\u0142atnym przekazaniem nieruchomo\u015bci inwestycyjnych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisaniem niefinansowych nale\u017cno\u015bci i zobowi\u0105za\u0144 przedawnionych, umorzonych, nie\u015bci\u0105galnych (je\u017celi jednak wcze\u015bniej zosta\u0142 utworzony odpis aktualizuj\u0105cy warto\u015b\u0107 takich nale\u017cno\u015bci to odpisanie tych nale\u017cno\u015bci nale\u017cy uj\u0105\u0107 w ci\u0119\u017car tych odpis\u00f3w aktualizuj\u0105cych);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzeniem i rozwi\u0105zaniem rezerw niezwi\u0105zanych z operacjami finansowymi i podstawow\u0105 dzia\u0142alno\u015bci\u0105 operacyjn\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">uj\u0119ciem odpis\u00f3w z tytu\u0142u utraty warto\u015bci niefinansowych aktyw\u00f3w (tzw. odpis\u00f3w aktualizuj\u0105cych), a tak\u017ce korektami warto\u015bci tych odpis\u00f3w;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odszkodowaniami, karami, grzywnami, kosztami proces\u00f3w s\u0105dowych, z wyj\u0105tkiem odsetek za zw\u0142ok\u0119 w zap\u0142acie;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przekazaniem lub otrzymaniem nieodp\u0142atnie w formie darowizny aktyw\u00f3w, w tym tak\u017ce \u015brodk\u00f3w pieni\u0119\u017cnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otrzymaniem dotacji na nabycie lub wytworzenie \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie albo warto\u015bci niematerialnych (dop\u0142aty, dotacje, subwencje, w tym tak\u017ce ze \u015brodk\u00f3w funduszy Unii Europejskiej, na nabycie lub wytworzenie \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie albo warto\u015bci niematerialnych pocz\u0105tkowo s\u0105 ujmowane na rozliczeniach mi\u0119dzyokresowych przychod\u00f3w, sk\u0105d odpisuje si\u0119 je na dobro pozosta\u0142ych przychod\u00f3w operacyjnych stopniowo, r\u00f3wnolegle do odpis\u00f3w amortyzacyjnych \u015brodk\u00f3w trwa\u0142ych lub warto\u015bci niematerialnych sfinansowanych z tych \u015brodk\u00f3w pieni\u0119\u017cnych);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">poniesione straty podlegaj\u0105ce ochronie ubezpieczeniowej, a tak\u017ce odszkodowania z tego tytu\u0142u;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem zdarze\u0144 losowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem restrukturyzacji;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem upad\u0142o\u015bci lub zawartych post\u0119powa\u0144 uk\u0142adowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty niewykorzystanych zdolno\u015bci produkcyjnych i strat produkcyjnych, je\u017celi wyst\u0105pi\u0105.</span><a class=\"pt-000114\" id=\"XBRLBlock_1175258512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749722785_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2123361703_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1709533930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__460223794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__162969067_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do przychod\u00f3w finansowych zaliczane s\u0105 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u posiadania udzia\u0142\u00f3w, akcji i innych papier\u00f3w warto\u015bciowych, np. dywidendy (udzia\u0142y w\u00a0zyskach) otrzymane od innych jednostek;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki naliczone, otrzymane;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone odsetki od zobowi\u0105za\u0144;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> przychody z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dodatnie r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u inkasa</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne,</span><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_636095328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w finansowych zaliczane s\u0105 min.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> strata ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki i prowizje naliczone, zap\u0142acone;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">cz\u0119\u015b\u0107 odsetkowa rat leasingowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone nale\u017cno\u015bci zwi\u0105zane z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">ujemne r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zwi\u0105zane z finansowaniem dzia\u0142alno\u015bci</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne.</span><a class=\"pt-000114\" id=\"XBRLBlock_636095328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_end\"></a></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody i koszty dotycz\u0105ce tej samej transakcji ujmowane s\u0105 r\u00f3wnolegle, zgodnie z zasad\u0105 wsp\u00f3\u0142mierno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1709533930_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__460223794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__162969067_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Podatek dochodowy bie\u017c\u0105cy i odroczony</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek dochodowy za okres sprawozdawczy obejmuje podatek bie\u017c\u0105cy do zap\u0142aty oraz podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek ujmuje si\u0119 w zysku lub stracie, z wy\u0142\u0105czeniem zakresu, w kt\u00f3rym odnosi si\u0119 on bezpo\u015brednio do pozycji uj\u0119tych w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym. W tym przypadku podatek r\u00f3wnie\u017c ujmowany jest odpowiednio w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Bie\u017c\u0105ce obci\u0105\u017cenie podatkowe jest obliczane na podstawie wyniku podatkowego (podstawy opodatkowania) danego roku obrotowego i wykazywane jako zobowi\u0105zanie w kwocie, w jakiej zostanie zap\u0142acone. Doch\u00f3d do opodatkowania (strata podatkowa) to doch\u00f3d (strata) za dany okres, ustalony zgodnie z zasadami ustanowionymi przez w\u0142adze podatkowe, na podstawie kt\u00f3rych podatek dochodowy podlega zap\u0142acie (zwrotowi). Obci\u0105\u017cenie podatkowe jest to \u0142\u0105czna kwota bie\u017c\u0105cego i odroczonego podatku, uwzgl\u0119dniona przy ustalaniu zysku lub straty za dany okres.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W zwi\u0105zku z przej\u015bciowymi r\u00f3\u017cnicami mi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 aktyw\u00f3w i pasyw\u00f3w, a ich warto\u015bci\u0105 podatkow\u0105 oraz strat\u0105 podatkow\u0105 mo\u017cliw\u0105 do odliczenia w przysz\u0142o\u015bci, Grupa tworzy rezerw\u0119 i ustala aktywa z\u00a0tytu\u0142u odroczonego podatku dochodowego, kt\u00f3rego jest podatnikiem.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 i tworzy, stosuj\u0105c podej\u015bcie bilansowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 od wszystkich wyst\u0119puj\u0105cych przej\u015bciowych r\u00f3\u017cnic ujemnych, nierozliczonych strat podatkowych oraz niewykorzystanych ulg podatkowych do wysoko\u015bci, do kt\u00f3rej jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i\u00a0ulg podatkowych. Na ka\u017cdy dzie\u0144 bilansowy warto\u015b\u0107 bilansowa sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego jest powt\u00f3rnie weryfikowana, czy jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i ulg podatkowych, tzn.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> czy istniej\u0105 wystarczaj\u0105ce dodatnie r\u00f3\u017cnice przej\u015bciowe, na kt\u00f3re utworzono rezerwy z tytu\u0142u odroczonego podatku dochodowego, lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy osi\u0105gni\u0119cie dochodu na poziomie pozwalaj\u0105cym na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych oraz odliczenie strat i ulg podatkowych jest prawdopodobne (przy czym osi\u0105gni\u0119cie wystarczaj\u0105cego dochodu uznaje si\u0119 za prawdopodobne, gdy wynika to z plan\u00f3w finansowych na lata nast\u0119pne i w ci\u0105gu ostatnich 3 lat taki doch\u00f3d przynajmniej raz wyst\u0105pi\u0142).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przysz\u0142e stawki podatkowe okre\u015bla si\u0119 na podstawie obowi\u0105zuj\u0105cych na dzie\u0144 bilansowy przepis\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 z tytu\u0142u odroczonego podatku dochodowego tworzy si\u0119 w wysoko\u015bci kwoty podatku dochodowego, wymagaj\u0105cej w przysz\u0142o\u015bci zap\u0142aty, w zwi\u0105zku z wyst\u0119powaniem dodatnich r\u00f3\u017cnic przej\u015bciowych, to jest r\u00f3\u017cnic, kt\u00f3re spowoduj\u0105 zwi\u0119kszenie podstawy obliczenia podatku dochodowego w przysz\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa i aktywa z tytu\u0142u odroczonego podatku dochodowego s\u0105 kompensowane, je\u017celi Grupa:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">1) posiada mo\u017cliwy do wyegzekwowania tytu\u0142 prawny do przeprowadzenia kompensat nale\u017cno\u015bci i zobowi\u0105za\u0144 z tytu\u0142u bie\u017c\u0105cego podatku dochodowego oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">2) aktywa i rezerwa z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 podatku dochodowego na\u0142o\u017conego przez t\u0105 sam\u0105 w\u0142adz\u0119 podatkow\u0105 na:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tego samego podatnika lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3\u017cnych podatnik\u00f3w, kt\u00f3rzy s\u0105 uprawnieni i zamierzaj\u0105 rozliczy\u0107 nale\u017cno\u015bci i zobowi\u0105zania z tytu\u0142u podatku dochodowego w kwocie netto lub jednocze\u015bnie zrealizowa\u0107 nale\u017cno\u015bci i rozlicza\u0107 zobowi\u0105zania z tytu\u0142u podatku dochodowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wycena aktyw\u00f3w i rezerw na odroczony podatek dochodowy jest dokonywana na koniec ka\u017cdego miesi\u0105ca.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Uj\u0119cie w ksi\u0119gach rachunkowych aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego nast\u0119puje poprzez ksi\u0119gowanie na koniec okresu sprawozdawczego warto\u015bci aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego ustalonych do utworzenia na koniec okresu w szyku rozstawnym (odr\u0119bnie utworzenie aktyw\u00f3w i odr\u0119bnie utworzenie rezerwy). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi ustalone aktywa lub utworzone rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 operacji gospodarczych, kt\u00f3rych skutek wp\u0142ywa na wynik finansowy, to koresponduj\u0105 one r\u00f3wnie\u017c z wynikiem finansowym. Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105ce operacji rozliczanych z kapita\u0142em (funduszem) w\u0142asnym odnosi si\u0119 r\u00f3wnie\u017c na kapita\u0142 (fundusz) w\u0142asny, a nie na wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W sprawozdaniu z sytuacji finansowej Grupa rozpoznaje aktywa i rezerwy na podatek odroczony w szyku rozstawnym, poniewa\u017c nie spe\u0142nione s\u0105 przes\u0142anki zawarte w MSR 12, na podstawie kt\u00f3rych Grupa mog\u0142aby dokona\u0107 kompensaty nale\u017cno\u015bci z tytu\u0142u podatku odroczonego z rezerwami na podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tek stanowi\u0105 r\u00f3\u017cnice przej\u015bciowe pomi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 rzeczowych aktyw\u00f3w trwa\u0142ych a ich warto\u015bci\u0105 podatkow\u0105, dla kt\u00f3rych Grupa ustala aktywa i rezerw\u0119 z tytu\u0142u podatku odroczonego, kt\u00f3ra jest ujmowana w sprawozdaniu finansowym \u201eper saldo\u201d, odpowiednio do rodzaju r\u00f3\u017cnicy przej\u015bciowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony kt\u00f3ry wp\u0142ywa na wynik finansowy jest wykazywany w rachunku zysk\u00f3w i strat w pozycji \u201ePodatek dochodowy\u201d.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony dotycz\u0105cy pozycji , kt\u00f3re w danym okresie zwi\u0119kszy\u0142y lub zmniejszy\u0142y bezpo\u015brednio kapita\u0142 w\u0142asny ujmuje si\u0119 bezpo\u015brednio w kapitale w\u0142asnym.</span><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_955913837_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__65117509_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__998722911_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zysk netto na akcj\u0119</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zysk netto na akcj\u0119 dla ka\u017cdego okresu jest obliczany poprzez podzielenie zysku netto Grupy za dany okres przez \u015bredni\u0105 wa\u017con\u0105 liczb\u0119 akcji w danym okresie sprawozdawczym.</span><a class=\"pt-000114\" id=\"XBRLBlock_955913837_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__65117509_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__998722911_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1621042721_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__235212260_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__569244661_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zasady prezentacji sprawozda\u0144 z uwzgl\u0119dnieniem segment\u00f3w dzia\u0142alno\u015bci</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000495\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Segmenty dzia\u0142alno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4283172\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zgodnie z MSSF 8, przez segment operacyjny rozumie si\u0119 komponent jednostki:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(a) kt\u00f3ry anga\u017cuje si\u0119 w dzia\u0142alno\u015b\u0107 gospodarcz\u0105, w zwi\u0105zku z kt\u00f3r\u0105 mo\u017cna uzyskiwa\u0107 przychody i ponosi\u0107 koszty (w tym przychody i koszty zwi\u0105zane z transakcjami z innymi komponentami tej samej jednostki);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(b) kt\u00f3rego wyniki dzia\u0142alno\u015bci s\u0105 regularnie przegl\u0105dane przez g\u0142\u00f3wny organ odpowiedzialny za podejmowanie decyzji operacyjnych w jednostce oraz wykorzystuj\u0105cy te wyniki przy podejmowaniu decyzji o zasobach alokowanych do segmentu i przy ocenie wynik\u00f3w dzia\u0142alno\u015bci segmentu; oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(c) w przypadku kt\u00f3rego s\u0105 dost\u0119pne oddzielne informacje finansowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4283228\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Organem odpowiedzialnym za podj\u0119cie decyzji o g\u0142\u00f3wnym segmencie dzia\u0142alno\u015bci Grupy jest Zarz\u0105d jednostki dominuj\u0105cej, kt\u00f3ry podejmuje wszystkie kluczowe decyzje operacyjne i steruje alokacj\u0105 zasobami oraz ocenia wyniki dzia\u0142alno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W oparciu o sprawozdawczo\u015b\u0107 wewn\u0119trzn\u0105 ustalono, \u017ce dzia\u0142alno\u015b\u0107 Grupy koncentruje si\u0119 na jednym segmencie operacyjnym jakim jest produkcja materia\u0142\u00f3w ogniotrwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Format raportowania wewn\u0119trznego przyj\u0119ty dla cel\u00f3w raportowania segmentowego jest w pe\u0142ni oparty o\u00a0sprawozdawczo\u015b\u0107 finansow\u0105 Grupy. Grupa odwo\u0142uje si\u0119 do swego wewn\u0119trznego systemu sprawozdawczo\u015bci finansowej jako punktu wyj\u015bcia do okre\u015blenia, kt\u00f3re pozycje mog\u0105 by\u0107 bezpo\u015brednio przyporz\u0105dkowane lub przypisane do segment\u00f3w w oparciu o rozs\u0105dne podstawy. Oznacza to, \u017ce przyjmuje si\u0119 za\u0142o\u017cenie, i\u017c kwoty wyodr\u0119bnione w\u00a0segmentach dla potrzeb wewn\u0119trznej sprawozdawczo\u015bci finansowej daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do segment\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W Grupie przyj\u0119to, \u017ce przychody i koszty segmentu oraz wynik, tak\u017ce aktywa i pasywa segmentu s\u0105 r\u00f3wnowa\u017cne z\u00a0warto\u015bciami ze sprawozdania finansowego Grupy. Nie zachodzi jednocze\u015bnie potrzeba dokonywania odr\u0119bnej prezentacji segmentu operacyjnego w uj\u0119ciu innym ni\u017c wynika to ze sprawozdawczo\u015bci finansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dodatkowo - w ramach prezentacji swojej dzia\u0142alno\u015bci gospodarczej Grupa wyodr\u0119bni\u0142a dwa rynki zbytu: rynek krajowy i\u00a0rynek zagraniczny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody segmentu s\u0105 przychodami osi\u0105ganymi b\u0105d\u017a to ze sprzeda\u017cy zewn\u0119trznym klientom, b\u0105d\u017a z transakcji z innymi segmentami Grupy, kt\u00f3re s\u0105 wykazywane w rachunku zysk\u00f3w i strat Grupy i daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu wraz z odpowiedni\u0105 cz\u0119\u015bci\u0105 przychod\u00f3w, kt\u00f3r\u0105 w oparciu o racjonalne przes\u0142anki mo\u017cna przypisa\u0107 do tego segmentu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do przychod\u00f3w segmentu nie zalicza si\u0119:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) przychod\u00f3w finansowych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) pozosta\u0142ych przychod\u00f3w operacyjnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Koszty segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty segmentu s\u0105 kosztami sk\u0142adaj\u0105cymi si\u0119 z koszt\u00f3w sprzeda\u017cy zewn\u0119trznym klientom oraz koszt\u00f3w transakcji realizowanych z innymi segmentami Grupy, kt\u00f3re wynikaj\u0105 z dzia\u0142alno\u015bci operacyjnej danego segmentu i daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do tego segmentu wraz z odpowiedni\u0105 cz\u0119\u015bci\u0105 koszt\u00f3w, kt\u00f3re w oparciu o racjonalne przes\u0142anki mo\u017cna przypisa\u0107 do danego segmentu. Do koszt\u00f3w segmentu nie zalicza si\u0119:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) koszt\u00f3w finansowych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) pozosta\u0142ych koszt\u00f3w operacyjnych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) obci\u0105\u017ce\u0144 z tytu\u0142u podatku dochodowego,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) koszt\u00f3w, kt\u00f3re dotycz\u0105 Grupy jako ca\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Wynik segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wynik segmentu jest r\u00f3\u017cnic\u0105 mi\u0119dzy przychodami segmentu a kosztami segmentu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Aktywa segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa segmentu s\u0105 aktywami operacyjnymi wykorzystywanymi przez segment w dzia\u0142alno\u015bci operacyjnej, kt\u00f3re daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do tego segmentu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pasywa segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pasywa segmentu s\u0105 pasywami operacyjnymi powsta\u0142ymi w wyniku dzia\u0142alno\u015bci operacyjnej segmentu, kt\u00f3re daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do tego segmentu.</span><a class=\"pt-000114\" id=\"XBRLBlock__1621042721_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__235212260_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__569244661_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfSummaryOfSignificantAccountingPoliciesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A9dc47fab6eae4244838a3f9b0d875e2d_485": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__138393745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000412\">Waluta funkcjonalna i waluta prezentacji </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000413\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej sporz\u0105dzane jest w j\u0119zyku polskim i w walucie polskiej (PLN), kt\u00f3ra jest walut\u0105 funkcjonaln\u0105 i walut\u0105 prezentacji Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">PLN (polski z\u0142oty) jest \u201ewalut\u0105 funkcjonaln\u0105\u201d, gdy\u017c polskie \u015brodowisko gospodarcze ma najwi\u0119kszy wp\u0142yw na dzia\u0142alno\u015b\u0107 Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__138393745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__855212719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__342617476_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1399634356_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFunctionalCurrencyExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A466521032b2c45758216cbab5b6b04a6_491": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">\u201eSkonsolidowany rachunek zysk\u00f3w i strat\u201d prezentowany jest w wariancie kalkulacyjnym, natomiast \u201eSkonsolidowane sprawozdanie z przep\u0142yw\u00f3w pieni\u0119\u017cnych\u201d sporz\u0105dzane jest metod\u0105 po\u015bredni\u0105.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__422829037_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForCashFlowsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A423fe716a5ab491296d49937cd77a62a_767124228": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Jednostki zale\u017cne i zasady konsolidacji</span></h5><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe obejmuje sprawozdanie finansowe Sp\u00f3\u0142ki dominuj\u0105cej (Sp\u00f3\u0142ki Zak\u0142ady Magnezytowe \u201eROPCZYCE\" S.A.) oraz sprawozdania finansowe sp\u00f3\u0142ek, nad kt\u00f3rymi Grupa sprawuje kontrol\u0119, tj. sp\u00f3\u0142ek zale\u017cnych, sporz\u0105dzone na dzie\u0144 31 grudnia 2022 roku. Grupa ocenia, czy posiada kontrol\u0119 stosuj\u0105c jej definicj\u0119 zawart\u0105 w MSSF 10. Zgodnie z definicj\u0105 inwestor sprawuje kontrol\u0119 nad jednostk\u0105, w kt\u00f3r\u0105 dokona\u0142 inwestycji, je\u017celi z tytu\u0142u swojego zaanga\u017cowania w t\u0119 jednostk\u0119 podlega ekspozycji na zmienne zwroty lub gdy ma prawa do zmiennych zwrot\u00f3w, oraz ma mo\u017cliwo\u015b\u0107 wywierania wp\u0142ywu na te zwroty poprzez sprawowanie w\u0142adzy nad jednostk\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sprawozdania finansowe Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych obj\u0119tych skonsolidowanym sprawozdaniem finansowym, sporz\u0105dza si\u0119 na ten sam dzie\u0144 bilansowy tj. na 31 grudnia. W przypadkach gdy jest to konieczne, w\u00a0sprawozdaniach finansowych sp\u00f3\u0142ek zale\u017cnych dokonuje si\u0119 korekt maj\u0105cych na celu ujednolicenie zasad rachunkowo\u015bci stosowanych przez sp\u00f3\u0142k\u0119 z zasadami stosowanymi przez Grup\u0119 Kapita\u0142ow\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wy\u0142\u0105czeniu z konsolidacji mog\u0105 podlega\u0107 sp\u00f3\u0142ki, kt\u00f3rych sprawozdania finansowe s\u0105 nieistotne z punktu widzenia skonsolidowanego sprawozdania finansowego Grupy Kapita\u0142owej. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Inwestycje w sp\u00f3\u0142kach zale\u017cnych zaklasyfikowane jako przeznaczone do sprzeda\u017cy ujmuje si\u0119 zgodnie z MSSF 5.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki zale\u017cne obejmowane s\u0105 konsolidacj\u0105 metod\u0105 pe\u0142n\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Metoda konsolidacji pe\u0142nej polega na \u0142\u0105czeniu sprawozda\u0144 finansowych Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych poprzez zsumowanie, w pe\u0142nej warto\u015bci, poszczeg\u00f3lnych pozycji aktyw\u00f3w, zobowi\u0105za\u0144, kapita\u0142u w\u0142asnego, przychod\u00f3w oraz koszt\u00f3w. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu zaprezentowania Grupy Kapita\u0142owej w taki spos\u00f3b, jak gdyby stanowi\u0142a ona pojedyncz\u0105 jednostk\u0119 gospodarcz\u0105 dokonuje si\u0119 nast\u0119puj\u0105cych wy\u0142\u0105cze\u0144:</span></p><p class=\"pt-000416\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">na moment nabycia kontroli ujmowana jest warto\u015b\u0107 firmy lub zysk zgodnie z MSSF 3,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">okre\u015blane s\u0105 i prezentowane oddzielnie udzia\u0142y niedaj\u0105ce kontroli,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">salda rozlicze\u0144 mi\u0119dzy sp\u00f3\u0142kami Grupy Kapita\u0142owej i transakcje (przychody, koszty, dywidendy) wy\u0142\u0105cza si\u0119 w\u00a0ca\u0142o\u015bci,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wy\u0142\u0105czeniu podlegaj\u0105 zyski i straty z tytu\u0142u transakcji zawieranych wewn\u0105trz Grupy Kapita\u0142owej, kt\u00f3re s\u0105 uj\u0119te w warto\u015bci bilansowej aktyw\u00f3w takich jak zapasy i \u015brodki trwa\u0142e. Straty z tytu\u0142u transakcji wewn\u0105trz Grupy analizowane s\u0105 pod k\u0105tem utraty warto\u015bci aktyw\u00f3w z perspektywy Grupy,</span></p><p class=\"pt-000418\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ujmuje si\u0119 podatek odroczony z tytu\u0142u r\u00f3\u017cnic przej\u015bciowych wynikaj\u0105cych z wy\u0142\u0105czenia zysk\u00f3w i strat osi\u0105gni\u0119tych na transakcjach zawartych wewn\u0105trz Grupy Kapita\u0142owej (zgodnie z MSR 12).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_end\"></a></p><p class=\"pt-Normalny-000415\"><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niekontroluj\u0105ce wykazywane s\u0105 w odr\u0119bnej pozycji kapita\u0142\u00f3w w\u0142asnych i reprezentuj\u0105 t\u0119 cz\u0119\u015b\u0107 dochod\u00f3w ca\u0142kowitych oraz aktyw\u00f3w netto sp\u00f3\u0142ek zale\u017cnych, kt\u00f3re przypadaj\u0105 na podmioty inne ni\u017c sp\u00f3\u0142ki Grupy Kapita\u0142owej. Grupa alokuje dochody ca\u0142kowite sp\u00f3\u0142ek zale\u017cnych pomi\u0119dzy akcjonariuszy Sp\u00f3\u0142ki dominuj\u0105cej oraz podmioty niekontroluj\u0105ce na podstawie ich udzia\u0142u we w\u0142asno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfBasisOfConsolidationExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Af199f10bfd474aa1b1c4b892483bb474_767124228": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Jednostki zale\u017cne i zasady konsolidacji</span></h5><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skonsolidowane sprawozdanie finansowe obejmuje sprawozdanie finansowe Sp\u00f3\u0142ki dominuj\u0105cej (Sp\u00f3\u0142ki Zak\u0142ady Magnezytowe \u201eROPCZYCE\" S.A.) oraz sprawozdania finansowe sp\u00f3\u0142ek, nad kt\u00f3rymi Grupa sprawuje kontrol\u0119, tj. sp\u00f3\u0142ek zale\u017cnych, sporz\u0105dzone na dzie\u0144 31 grudnia 2022 roku. Grupa ocenia, czy posiada kontrol\u0119 stosuj\u0105c jej definicj\u0119 zawart\u0105 w MSSF 10. Zgodnie z definicj\u0105 inwestor sprawuje kontrol\u0119 nad jednostk\u0105, w kt\u00f3r\u0105 dokona\u0142 inwestycji, je\u017celi z tytu\u0142u swojego zaanga\u017cowania w t\u0119 jednostk\u0119 podlega ekspozycji na zmienne zwroty lub gdy ma prawa do zmiennych zwrot\u00f3w, oraz ma mo\u017cliwo\u015b\u0107 wywierania wp\u0142ywu na te zwroty poprzez sprawowanie w\u0142adzy nad jednostk\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sprawozdania finansowe Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych obj\u0119tych skonsolidowanym sprawozdaniem finansowym, sporz\u0105dza si\u0119 na ten sam dzie\u0144 bilansowy tj. na 31 grudnia. W przypadkach gdy jest to konieczne, w\u00a0sprawozdaniach finansowych sp\u00f3\u0142ek zale\u017cnych dokonuje si\u0119 korekt maj\u0105cych na celu ujednolicenie zasad rachunkowo\u015bci stosowanych przez sp\u00f3\u0142k\u0119 z zasadami stosowanymi przez Grup\u0119 Kapita\u0142ow\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wy\u0142\u0105czeniu z konsolidacji mog\u0105 podlega\u0107 sp\u00f3\u0142ki, kt\u00f3rych sprawozdania finansowe s\u0105 nieistotne z punktu widzenia skonsolidowanego sprawozdania finansowego Grupy Kapita\u0142owej. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Inwestycje w sp\u00f3\u0142kach zale\u017cnych zaklasyfikowane jako przeznaczone do sprzeda\u017cy ujmuje si\u0119 zgodnie z MSSF 5.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki zale\u017cne obejmowane s\u0105 konsolidacj\u0105 metod\u0105 pe\u0142n\u0105.</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Metoda konsolidacji pe\u0142nej polega na \u0142\u0105czeniu sprawozda\u0144 finansowych Sp\u00f3\u0142ki dominuj\u0105cej oraz sp\u00f3\u0142ek zale\u017cnych poprzez zsumowanie, w pe\u0142nej warto\u015bci, poszczeg\u00f3lnych pozycji aktyw\u00f3w, zobowi\u0105za\u0144, kapita\u0142u w\u0142asnego, przychod\u00f3w oraz koszt\u00f3w. </span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu zaprezentowania Grupy Kapita\u0142owej w taki spos\u00f3b, jak gdyby stanowi\u0142a ona pojedyncz\u0105 jednostk\u0119 gospodarcz\u0105 dokonuje si\u0119 nast\u0119puj\u0105cych wy\u0142\u0105cze\u0144:</span></p><p class=\"pt-000416\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">na moment nabycia kontroli ujmowana jest warto\u015b\u0107 firmy lub zysk zgodnie z MSSF 3,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">okre\u015blane s\u0105 i prezentowane oddzielnie udzia\u0142y niedaj\u0105ce kontroli,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">salda rozlicze\u0144 mi\u0119dzy sp\u00f3\u0142kami Grupy Kapita\u0142owej i transakcje (przychody, koszty, dywidendy) wy\u0142\u0105cza si\u0119 w\u00a0ca\u0142o\u015bci,</span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wy\u0142\u0105czeniu podlegaj\u0105 zyski i straty z tytu\u0142u transakcji zawieranych wewn\u0105trz Grupy Kapita\u0142owej, kt\u00f3re s\u0105 uj\u0119te w warto\u015bci bilansowej aktyw\u00f3w takich jak zapasy i \u015brodki trwa\u0142e. Straty z tytu\u0142u transakcji wewn\u0105trz Grupy analizowane s\u0105 pod k\u0105tem utraty warto\u015bci aktyw\u00f3w z perspektywy Grupy,</span></p><p class=\"pt-000418\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ujmuje si\u0119 podatek odroczony z tytu\u0142u r\u00f3\u017cnic przej\u015bciowych wynikaj\u0105cych z wy\u0142\u0105czenia zysk\u00f3w i strat osi\u0105gni\u0119tych na transakcjach zawartych wewn\u0105trz Grupy Kapita\u0142owej (zgodnie z MSR 12).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1794531815_end\"></a></p><p class=\"pt-Normalny-000415\"><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niekontroluj\u0105ce wykazywane s\u0105 w odr\u0119bnej pozycji kapita\u0142\u00f3w w\u0142asnych i reprezentuj\u0105 t\u0119 cz\u0119\u015b\u0107 dochod\u00f3w ca\u0142kowitych oraz aktyw\u00f3w netto sp\u00f3\u0142ek zale\u017cnych, kt\u00f3re przypadaj\u0105 na podmioty inne ni\u017c sp\u00f3\u0142ki Grupy Kapita\u0142owej. Grupa alokuje dochody ca\u0142kowite sp\u00f3\u0142ek zale\u017cnych pomi\u0119dzy akcjonariuszy Sp\u00f3\u0142ki dominuj\u0105cej oraz podmioty niekontroluj\u0105ce na podstawie ich udzia\u0142u we w\u0142asno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForSubsidiariesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Abdaf280652654f67b318a86a4ceeebfa_496": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niekontroluj\u0105ce wykazywane s\u0105 w odr\u0119bnej pozycji kapita\u0142\u00f3w w\u0142asnych i reprezentuj\u0105 t\u0119 cz\u0119\u015b\u0107 dochod\u00f3w ca\u0142kowitych oraz aktyw\u00f3w netto sp\u00f3\u0142ek zale\u017cnych, kt\u00f3re przypadaj\u0105 na podmioty inne ni\u017c sp\u00f3\u0142ki Grupy Kapita\u0142owej. Grupa alokuje dochody ca\u0142kowite sp\u00f3\u0142ek zale\u017cnych pomi\u0119dzy akcjonariuszy Sp\u00f3\u0142ki dominuj\u0105cej oraz podmioty niekontroluj\u0105ce na podstawie ich udzia\u0142u we w\u0142asno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__1352802522_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__577526944_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_230441445_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1288100274_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForTransactionsWithNoncontrollingInterestsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A51ea430e48234d3ca6ccdba2a283d076_498": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_start\"></a><a class=\"pt-000114\" id=\"_Hlk4172290\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Po\u0142\u0105czenia przedsi\u0119wzi\u0119\u0107 i po\u0142\u0105czenia pod wsp\u00f3ln\u0105 kontrol\u0105</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku po\u0142\u0105cze\u0144 jednostek znajduj\u0105cych si\u0119 pod wsp\u00f3ln\u0105 kontrol\u0105, Grupa nie stosuje regulacji wynikaj\u0105cych z\u00a0MSSF 3, lecz rozlicza takie transakcje metod\u0105 \u0142\u0105czenia udzia\u0142\u00f3w w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">aktywa i pasywa jednostki przejmowanej ujmowane s\u0105 w warto\u015bci bilansowej wynikaj\u0105cej z jednostkowego sprawozdania finansowego jednostki przejmowanej. </span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015bci niematerialne oraz zobowi\u0105zania warunkowe ujmowane s\u0105 na zasadach stosowanych przez jednostk\u0119 przed po\u0142\u0105czeniem, zgodnie z w\u0142a\u015bciwymi MSSF,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nie powstaje warto\u015b\u0107 firmy - r\u00f3\u017cnica pomi\u0119dzy przekazan\u0105 zap\u0142at\u0105 a nabytymi aktywami netto jednostki kontrolowanej ujmowana jest bezpo\u015brednio w kapitale, w pozycji zyski zatrzymane,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">udzia\u0142y niedaj\u0105ce kontroli wyceniane s\u0105 w proporcji do warto\u015bci bilansowej aktyw\u00f3w netto kontrolowanej jednostki,</span></p><p class=\"pt-000421\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dokonywane jest przekszta\u0142cenie danych por\u00f3wnawczych, je\u015bli brak takiej korekty istotnie zniekszta\u0142ca\u0142by por\u00f3wnywalno\u015b\u0107 danych. Przekszta\u0142cenie jest dokonywane w taki spos\u00f3b, jakby po\u0142\u0105czenie mia\u0142o miejsce na pocz\u0105tek okresu por\u00f3wnawczego lub od momentu, kiedy po raz pierwszy powsta\u0142 stosunek podporz\u0105dkowania, je\u017celi data powstania stosunku podporz\u0105dkowania nad jednostk\u0105 jest p\u00f3\u017aniejsza ni\u017c pocz\u0105tek okresu por\u00f3wnawczego.</span><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015b\u0107 Firmy </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 firmy ujmowana jest pocz\u0105tkowo zgodnie z MSSF 3 (patrz akapit \u201ePO\u0141\u0104CZENIA PRZEDSI\u0118WZI\u0118\u0106 I PO\u0141\u0104CZENIA POD WSP\u00d3LN\u0104 KONTROL\u0104).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><a class=\"pt-000114\" id=\"XBRLBlock__129765661_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015bci firmy nie amortyzuje si\u0119, zamiast tego corocznie przeprowadzany jest test na utrat\u0119 warto\u015bci zgodnie z MSR 36.</span><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__129765661_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForBusinessCombinationsAndGoodwillExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aedb85cfea0b143baa7781e9502e915ed_497": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_start\"></a><a class=\"pt-000114\" id=\"_Hlk4172290\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Po\u0142\u0105czenia przedsi\u0119wzi\u0119\u0107 i po\u0142\u0105czenia pod wsp\u00f3ln\u0105 kontrol\u0105</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000415\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku po\u0142\u0105cze\u0144 jednostek znajduj\u0105cych si\u0119 pod wsp\u00f3ln\u0105 kontrol\u0105, Grupa nie stosuje regulacji wynikaj\u0105cych z\u00a0MSSF 3, lecz rozlicza takie transakcje metod\u0105 \u0142\u0105czenia udzia\u0142\u00f3w w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">aktywa i pasywa jednostki przejmowanej ujmowane s\u0105 w warto\u015bci bilansowej wynikaj\u0105cej z jednostkowego sprawozdania finansowego jednostki przejmowanej. </span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015bci niematerialne oraz zobowi\u0105zania warunkowe ujmowane s\u0105 na zasadach stosowanych przez jednostk\u0119 przed po\u0142\u0105czeniem, zgodnie z w\u0142a\u015bciwymi MSSF,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nie powstaje warto\u015b\u0107 firmy - r\u00f3\u017cnica pomi\u0119dzy przekazan\u0105 zap\u0142at\u0105 a nabytymi aktywami netto jednostki kontrolowanej ujmowana jest bezpo\u015brednio w kapitale, w pozycji zyski zatrzymane,</span></p><p class=\"pt-000416\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">udzia\u0142y niedaj\u0105ce kontroli wyceniane s\u0105 w proporcji do warto\u015bci bilansowej aktyw\u00f3w netto kontrolowanej jednostki,</span></p><p class=\"pt-000421\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dokonywane jest przekszta\u0142cenie danych por\u00f3wnawczych, je\u015bli brak takiej korekty istotnie zniekszta\u0142ca\u0142by por\u00f3wnywalno\u015b\u0107 danych. Przekszta\u0142cenie jest dokonywane w taki spos\u00f3b, jakby po\u0142\u0105czenie mia\u0142o miejsce na pocz\u0105tek okresu por\u00f3wnawczego lub od momentu, kiedy po raz pierwszy powsta\u0142 stosunek podporz\u0105dkowania, je\u017celi data powstania stosunku podporz\u0105dkowania nad jednostk\u0105 jest p\u00f3\u017aniejsza ni\u017c pocz\u0105tek okresu por\u00f3wnawczego.</span><a class=\"pt-000114\" id=\"XBRLBlock__2138704942_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_272360643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_832737965_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774612991_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForBusinessCombinationsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ab654b1d3d5d442208124548336cc2e93_954395982": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_2051333756_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__856112146_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1659125636_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Transakcje i salda w walutach obcych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Waluta obca jest walut\u0105 inn\u0105 ni\u017c waluta funkcjonalna Grupy. Transakcja w walucie obcej jest transakcj\u0105, kt\u00f3ra jest wyra\u017cona lub wymaga uregulowania w walucie obcej, dotyczy to m.in. transakcji maj\u0105cych miejsce w\u00f3wczas, gdy Grupa:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabywa lub sprzedaje produkty, towary lub us\u0142ugi, kt\u00f3rych cena zosta\u0142a wyra\u017cona w walucie obcej,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zaci\u0105ga lub udziela po\u017cyczek, kt\u00f3re s\u0105 p\u0142atne lub nale\u017cne w walucie obcej lub,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w inny spos\u00f3b nabywa lub zbywa aktywa lub te\u017c zaci\u0105ga lub reguluje zobowi\u0105zania wyra\u017cone w walucie obcej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 pocz\u0105tkowego uj\u0119cia transakcje w walutach obcych przelicza si\u0119 na walut\u0119 funkcjonaln\u0105 z zastosowaniem kursu wymiany obowi\u0105zuj\u0105cego na dzie\u0144 zawarcia transakcji tj. wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego ten dzie\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Transakcje przeprowadzone w walutach obcych, na moment rozliczenia przeliczane s\u0105 na walut\u0119 funkcjonaln\u0105\u2014 przy zastosowaniu natychmiastowych kurs\u00f3w wymiany obowi\u0105zuj\u0105cych w dniu przeprowadzenia operacji w taki spos\u00f3b, \u017ce:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku transakcji pieni\u0119\u017cnych na rachunkach w PLN (np. sprzeda\u017cy walut obcych i transakcji sp\u0142aty nale\u017cno\u015bci oraz zakupu walut obcych i transakcji sp\u0142aty zobowi\u0105za\u0144) - jako natychmiastowy kurs wymiany waluty obcej na walut\u0119 funkcjonaln\u0105 przyjmuje si\u0119 kurs faktycznie wynegocjowany z bankiem na dzie\u0144 przeprowadzenia operacji,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku transakcji pieni\u0119\u017cnych na rachunkach dewizowych (np. sprzeda\u017cy walut obcych i transakcji sp\u0142aty nale\u017cno\u015bci oraz zakupu walut obcych i transakcji sp\u0142aty zobowi\u0105za\u0144) - jako natychmiastowy kurs wymiany waluty </span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">obcej na walut\u0119 funkcjonaln\u0105 przyjmuje si\u0119 kurs \u015bredni og\u0142aszany przez Narodowy Bank Polski z ostatniego dnia roboczego poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji (brak tu jest bowiem kursu faktycznie zastosowanego przez bank, wi\u0119c Grupa wycenia te \u015brodki samodzielnie).</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku uregulowania nale\u017cno\u015bci lub zobowi\u0105za\u0144 drog\u0105 ich kompensaty \u2013 wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia kompensaty.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w pozosta\u0142ych przypadkach wy\u017cej nie wymienionych (dla kt\u00f3rych nie da si\u0119 ustali\u0107 kursu faktycznie zastosowanego do rozliczenia) - wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 realizacji transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki pieni\u0119\u017cne w walutach obcych ujmuje si\u0119 w ksi\u0119gach rachunkowych na kontach syntetyczno-analitycznych w warto\u015bci nominalnej, przeliczonej na walut\u0119 funkcjonaln\u0105 (PLN) - wed\u0142ug kursu faktycznie wynegocjowanego z bankiem na dzie\u0144 przeprowadzenia operacji lub gdy nie jest mo\u017cliwe uwzgl\u0119dnienie faktycznie zastosowanego kursu waluty w danym dniu wg kursu \u015bredniego NBP dla danej waluty obcej z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji na bankowym rachunku walutowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Powy\u017csze zasady wyceny dla transakcji wyra\u017conych w walutach obcych na walut\u0119 PLN s\u0105 stosowane dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych jako podstawa do ustalenia dodatnich i ujemnych r\u00f3\u017cnic kursowych (b\u0119d\u0105cych wynikiem zmiany kursu mi\u0119dzy dniem zawarcia transakcji a jej rozliczeniem) i s\u0105 zgodne z wymogami Ustawy o podatku dochodowym od os\u00f3b prawnych (art. 15a Ustawy o PDOP).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wycena na dzie\u0144 bilansowy</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pozycje pieni\u0119\u017cne tj. pozycje, kt\u00f3re zostan\u0105 rozliczone poprzez przekazanie \u015brodk\u00f3w pieni\u0119\u017cnych (np. waluty, nale\u017cno\u015bci i\u00a0zobowi\u0105zania handlowe, rezerwy na przysz\u0142e zobowi\u0105zania przypadaj\u0105ce do otrzymania lub do zap\u0142aty w ustalonej lub mo\u017cliwej do ustalenia liczbie jednostek waluty), wykazane wed\u0142ug kosztu historycznego wyra\u017conego w walucie obcej i\u00a0przeliczonego na PLN wg kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji, przeliczane s\u0105 na dzie\u0144 bilansowy przy zastosowaniu kursu zamkni\u0119cia, kt\u00f3rym jest kurs \u015bredni NBP z dnia bilansowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niepieni\u0119\u017cne pozycje bilansowe (w tym: zaliczki na towary i us\u0142ugi, zapasy, warto\u015bci niematerialne i prawne, rzeczowe aktywa trwa\u0142e oraz rezerwy, kt\u00f3re maj\u0105 by\u0107 rozliczone w postaci aktyw\u00f3w niepieni\u0119\u017cnych) ewidencjonowane wed\u0142ug kosztu historycznego wyra\u017conego w walucie obcej wykazywane s\u0105 przy zastosowaniu kursu wymiany z dnia przeprowadzenia transakcji (tj. kursu \u015bredniego NBP z dnia poprzedzaj\u0105cego dzie\u0144 przeprowadzenia operacji).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niepieni\u0119\u017cne pozycje bilansowe ewidencjonowane w warto\u015bci godziwej wyra\u017conej w walucie obcej, wykazywane s\u0105 przy zastosowaniu kurs\u00f3w wymiany, kt\u00f3re obowi\u0105zywa\u0142y w czasie ustalenia warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zyski i straty kursowe (r\u00f3\u017cnice kursowe) powsta\u0142e z tytu\u0142u rozliczenia tych transakcji oraz wyceny bilansowej aktyw\u00f3w i\u00a0zobowi\u0105za\u0144 pieni\u0119\u017cnych wyra\u017conych w walutach obcych ujmuje si\u0119 w zysku lub stracie (tj. w przychodach i kosztach) w okresie, w kt\u00f3rym powsta\u0142y, o ile nie odracza si\u0119 ich w pozosta\u0142ych ca\u0142kowitych dochodach, gdy kwalifikuj\u0105 si\u0119 do uznania za zabezpieczenie przep\u0142yw\u00f3w pieni\u0119\u017cnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_2051333756_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__856112146_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1659125636_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForForeignCurrencyTranslationExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7f279bcf8b5e4d51ae82e04b02e7f1ce_504": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_675970967_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_86916596_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_440154344_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rzeczowe aktywa trwa\u0142e</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do rzeczowych aktyw\u00f3w trwa\u0142ych zaliczane s\u0105 \u015brodki trwa\u0142e, kt\u00f3re s\u0105 utrzymywane w celu wykorzystania ich w procesie produkcyjnym lub przy dostawach d\u00f3br i \u015bwiadczeniu us\u0142ug, w celu oddania do u\u017cywania innym podmiotom na podstawie umowy najmu lub w celach administracyjnych, oraz kt\u00f3rym towarzyszy oczekiwanie, i\u017c b\u0119d\u0105 wykorzystywane przez czas d\u0142u\u017cszy ni\u017c jeden rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rzeczowy maj\u0105tek nale\u017cy wy\u0142\u0105cznie wykazywa\u0107 w aktywach je\u017celi istnieje prawdopodobie\u0144stwo uzyskania w przysz\u0142o\u015bci korzy\u015bci ekonomicznych powi\u0105zanych z t\u0105 pozycj\u0105 maj\u0105tku oraz warto\u015b\u0107 mo\u017ce zosta\u0107 obliczona w spos\u00f3b wiarygodny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rzeczowymi aktywami trwa\u0142ymi w Grupie s\u0105: </span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nieruchomo\u015bci \u2013 w tym grunty, budowle (obiekty in\u017cynierii l\u0105dowej i wodnej), budynki, a tak\u017ce b\u0119d\u0105ce odr\u0119bn\u0105 w\u0142asno\u015bci\u0105 lokale, jak sp\u00f3\u0142dzielcze w\u0142asno\u015bciowe prawa do lokalu mieszkalnego i u\u017cytkowego,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">maszyny, urz\u0105dzenia i \u015brodki transportowe, inne rzeczy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przyj\u0119te do u\u017cywania ulepszenia w obcych \u015brodkach trwa\u0142ych,</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W rzeczowych aktywach trwa\u0142ych Grupa ujmuje tak\u017ce </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawa do u\u017cywania w rozumieniu MSSF 16.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki trwa\u0142e b\u0119d\u0105ce w\u0142asno\u015bci\u0105 Grupy s\u0105 ewidencjonowane zgodnie z klasyfikacj\u0105 \u015brodk\u00f3w trwa\u0142ych GUS (K\u015aT).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Prawo wieczystego u\u017cytkowania gruntu, zgodnie z MSSF 16,  prezentowane jest w pozycji \u015brodk\u00f3w trwa\u0142ych w kategorii grunt\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105tkow\u0105 warto\u015b\u0107 sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych ustala si\u0119 jako cen\u0119 nabycia, a w przypadku wytworzenia \u015brodka trwa\u0142ego we w\u0142asnym zakresie, w wysoko\u015bci kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po pocz\u0105tkowym uj\u0119ciu sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych wg ceny nabycia lub kosztu wytworzenia, Grupa ustala warto\u015b\u0107 bilansow\u0105:</span></p><p class=\"pt-000408\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieruchomo\u015bci - jako warto\u015b\u0107 przeszacowan\u0105 odpowiadaj\u0105c\u0105 ich warto\u015bci godziwej na dzie\u0144 ostatniego przeszacowania, pomniejszon\u0105 o p\u00f3\u017aniejsze \u0142\u0105czne odpisy amortyzacyjne (umorzenie) i p\u00f3\u017aniejsze \u0142\u0105czne straty z\u00a0tytu\u0142u utraty warto\u015bci, </span></p><p class=\"pt-000408\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozosta\u0142ych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych - wed\u0142ug cen nabycia lub koszt\u00f3w wytworzenia pomniejszonych o \u0142\u0105czne odpisy amortyzacyjne (umorzenie), a tak\u017ce o \u0142\u0105czne straty z tytu\u0142u utraty warto\u015bci. </span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__522509986_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zastosowane stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Budynki i obiekty in\u017c. l\u0105dowej i wodnej (K\u015aT gr. 1 i 2) 1,5 % - 4,5 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Urz\u0105dzenia techniczne i maszyny(K\u015aT gr. 3-6) 4,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki transportu (K\u015aT gr. 7) 6,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e \u015brodki trwa\u0142e (K\u015aT gr. 8) 6,0 % - 30,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grunty w\u0142asne, prawa wieczystego u\u017cytkowania gruntu - nie podlegaj\u0105 umorzeniu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpis\u00f3w amortyzacyjnych dokonuje si\u0119 przy zastosowaniu metody liniowej. Przy ustalaniu okresu amortyzacji i rocznej stawki amortyzacyjnej uwzgl\u0119dnia si\u0119 okres ekonomicznej u\u017cyteczno\u015bci poszczeg\u00f3lnych tytu\u0142\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych, na okre\u015blenie kt\u00f3rych wp\u0142ywa w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> liczba zmian na kt\u00f3rym pracuje \u015brodek trwa\u0142y,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> tempo post\u0119pu techniczno-ekonomicznego,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> wydajno\u015b\u0107 \u015brodka trwa\u0142ego mierzona liczb\u0105 godzin jego pracy lub liczb\u0105 wytworzonych produkt\u00f3w albo innym w\u0142a\u015bciwym miernikiem,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> prawne lub inne ograniczenia czasu u\u017cywania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych \u015brodk\u00f3w trwa\u0142ych tj. \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej nieprzekraczaj\u0105cej 10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119 odpisywania ich warto\u015bci bezpo\u015brednio w koszty zu\u017cycia materia\u0142\u00f3w, w\u00a0dacie oddania ich do u\u017cywania (za po\u015brednictwem magazynu niskocennych sk\u0142adnik\u00f3w maj\u0105tku) i\u00a0bez obejmowania ich dalsz\u0105 ewidencj\u0105 pozabilansow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zarz\u0105dy sp\u00f3\u0142ek nale\u017c\u0105cych do Grupy wyznaczy\u0142y jako warto\u015b\u0107 graniczn\u0105 warto\u015b\u0107 \u015brodka trwa\u0142ego na poziomie nie przekraczaj\u0105cym 10 tys. z\u0142, poniewa\u017c przy jej ustalaniu wzi\u0119to pod uwag\u0119 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przypuszczaln\u0105 \u0142\u0105czn\u0105 warto\u015b\u0107 pocz\u0105tkow\u0105 sk\u0142adnik\u00f3w, do kt\u00f3rych stosowane b\u0119d\u0105 uproszczenia w por\u00f3wnaniu do rocznej sumy koszt\u00f3w i aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunek, \u017ce zastosowanie uproszcze\u0144 nie zniekszta\u0142ci istotnie obrazu sytuacji maj\u0105tkowej, finansowej i wyniku finansowego jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">potrzeby ochrony mienia jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przepisy podatkowe (co nie przeczy zasadzie istotno\u015bci), gdzie za doln\u0105 granic\u0119 warto\u015bci pocz\u0105tkowej sk\u0142adnik\u00f3w uznawanych za \u015brodki trwa\u0142e mo\u017cna przyj\u0105\u0107 kwot\u0119 okre\u015blon\u0105 w przepisach o podatku dochodowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych \u015brodk\u00f3w trwa\u0142ych:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">z grupy K\u015aT 525 \u201eFormy do pras hydraulicznych\u201d,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">u\u017cytkowanych na podstawie umowy leasingu,  dla kt\u00f3rych ustala si\u0119 stawki amortyzacyjne na dzie\u0144 zawarcia umowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015brodk\u00f3w transportu, kt\u00f3re zosta\u0142y zarejestrowane w Centralnej Ewidencji Pojazd\u00f3w i Kierowc\u00f3w i dopuszczone do ruchu drogowego, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sfinansowanych w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Naliczanie odpis\u00f3w amortyzacyjnych rozpoczyna si\u0119 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym \u015brodek trwa\u0142y zosta\u0142 przyj\u0119ty do u\u017cywania i wprowadzony do ewidencji, do ko\u0144ca miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tych odpis\u00f3w z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym dany sk\u0142adnik postawiono w stan likwidacji, sprzedano lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5.</span><a class=\"pt-000114\" id=\"XBRLBlock__522509986_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy wykazywane s\u0105 jako odr\u0119bna pozycja aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie zbycia sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych, warto\u015b\u0107 pocz\u0105tkowa i dotychczasowe umorzenie s\u0105 wyksi\u0119gowywane, a wynik zbycia jest odnoszony w ci\u0119\u017car rachunku zysk\u00f3w i strat, w pozosta\u0142e przychody b\u0105d\u017a koszty operacyjne. Wynik na zbyciu \u015brodk\u00f3w trwa\u0142ych prezentowany jest per saldo jako zysk albo strata w rachunku zysk\u00f3w i strat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku \u015brodk\u00f3w trwa\u0142ych, dla kt\u00f3rych skutek przeszacowania zosta\u0142 uj\u0119ty pozosta\u0142ych kapita\u0142ach rezerwowych (przed </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">raportowaniem w formacie ESEF \u2013 w kapitale z aktualizacji wyceny), w momencie ich usuni\u0119cia z ewidencji bilansowej,  nadwy\u017cka z przeszacowania jest zatrzymywana w kapitale.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego ustala si\u0119 stawki (okresy) dla poszczeg\u00f3lnych \u015brodk\u00f3w trwa\u0142ych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza si\u0119 weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych maj\u0105tku trwa\u0142ego, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania, niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i\u00a0zatwierdzane s\u0105 przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na koniec ka\u017cdego roku obrotowego Grupa dokonuje weryfikacji i oceny warto\u015bci bilansowej kluczowych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych, aby nie dopu\u015bci\u0107 do wyst\u0105pienia istotnej r\u00f3\u017cnicy pomi\u0119dzy warto\u015bci\u0105 bilansow\u0105 a warto\u015bci\u0105, kt\u00f3ra zosta\u0142aby ustalona na dzie\u0144 bilansowy przy zastosowaniu warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku stwierdzenia wyst\u0105pienia istotnych r\u00f3\u017cnic dla analizowanych sk\u0142adnik\u00f3w, Grupa powinna dokona\u0107 przeszacowania ca\u0142ej grupy rzeczowych aktyw\u00f3w trwa\u0142ych, do kt\u00f3rej dany sk\u0142adnik nale\u017cy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zaistnienia przes\u0142anek do przeszacowania \u2013 nieruchomo\u015bci (grunty, budynki i budowle) - nale\u017cy je wyceni\u0107 przez niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi warto\u015b\u0107 bilansowa sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych wzro\u015bnie wskutek przeszacowania, zwi\u0119kszenie ujmuje si\u0119 w innych ca\u0142kowitych dochodach i akumuluje w kapitale w\u0142asnym (w pozycji pozosta\u0142ych kapita\u0142\u00f3w rezerwowych) jako nadwy\u017ck\u0119 z przeszacowania. Jednak\u017ce wzrost z tytu\u0142u przeszacowania ujmuje si\u0119 w wyniku jako pozosta\u0142e przychody operacyjne w stopniu, w jakim odwraca on zmniejszenie z tytu\u0142u przeszacowania tego samego sk\u0142adnika aktyw\u00f3w, kt\u00f3re wcze\u015bniej uj\u0119to w wyniku. Je\u015bli warto\u015b\u0107 bilansowa sk\u0142adnika rzeczowych aktyw\u00f3w trwa\u0142ych ulegnie obni\u017ceniu na skutek przeszacowania, spadek warto\u015bci ujmuje si\u0119 w ci\u0119\u017car wyniku jako pozosta\u0142e koszty operacyjne. Jednak\u017ce zmniejszenie wynikaj\u0105ce z przeszacowania ujmuje si\u0119 w innych ca\u0142kowitych dochodach w wysoko\u015bci, w jakiej zmniejszenie nie przewy\u017csza kwoty figuruj\u0105cej jako nadwy\u017cka z przeszacowania dotycz\u0105ca tego samego sk\u0142adnika aktyw\u00f3w. Zmniejszenie wynikaj\u0105ce z\u00a0przeszacowania ujmowane w innych ca\u0142kowitych dochodach zmniejsza kwot\u0119 zakumulowan\u0105 </span><a class=\"pt-000114\" id=\"_Hlk65099786\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">w pozosta\u0142ych kapita\u0142ach rezerwowych jako nadwy\u017cka z przeszacowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u0141\u0105czna nadwy\u017cka z przeszacowania zaliczona do </span><a class=\"pt-000114\" id=\"_Hlk65099815\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozosta\u0142ych kapita\u0142\u00f3w rezerwowych</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">  jest przenoszona bezpo\u015brednio do zysk\u00f3w zatrzymanych w momencie zbycia lub wycofania z u\u017cytkowania sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi pozycja rzeczowych aktyw\u00f3w trwa\u0142ych jest przeszacowywana, umorzenie na dzie\u0144 przeszacowania jest odliczane od warto\u015bci bilansowej brutto sk\u0142adnika aktyw\u00f3w, a jego warto\u015b\u0107 netto jest przekszta\u0142cana do warto\u015bci przeszacowanej sk\u0142adnika aktyw\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_675970967_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_86916596_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_440154344_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u015arodki trwa\u0142e w budowie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w pozostaj\u0105cych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci. W uzasadnionych przypadkach do ceny nabycia lub kosztu wytworzenia \u015brodk\u00f3w trwa\u0142ych w budowie zalicza si\u0119 odsetki od zobowi\u0105za\u0144 finansuj\u0105cych wytworzenie lub nabycie \u015brodk\u00f3w trwa\u0142ych oraz r\u00f3\u017cnice kursowe w stopniu w jakim s\u0105 uznawane za korekt\u0119 koszt\u00f3w odsetek (w\u00a0przypadku korzystania z po\u017cyczek i kredyt\u00f3w w walucie obcej). \u015arodki trwa\u0142e w budowie obejmuj\u0105 w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wydatki na nabycie grunt\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">roboty i us\u0142ugi wykonane przez jednostki obce, w tym tak\u017ce zakup \u015brodk\u00f3w trwa\u0142ych w budowie od innych jednostek,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyroby, roboty i us\u0142ugi w\u0142asnej dzia\u0142alno\u015bci gospodarczej wykonane na rzecz \u015brodk\u00f3w trwa\u0142ych w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty cz\u0119\u015bciowej likwidacji (rozbi\u00f3rki, demonta\u017cu) obiekt\u00f3w przebudowywanych lub modernizowanych,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nieodp\u0142atnie otrzymane \u015brodki trwa\u0142e w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">maszyny i urz\u0105dzenia przekazane do monta\u017cu lub zainstalowania przed oddaniem do eksploatacji, a tak\u017ce maszyny i urz\u0105dzenia nie wymagaj\u0105ce monta\u017cu lub zainstalowania,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki, prowizje od kredyt\u00f3w i po\u017cyczek za okres realizacji \u015brodka trwa\u0142ego w budowie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w \u015brodk\u00f3w trwa\u0142ych w budowie nie zalicza si\u0119 odsetek od kredyt\u00f3w inwestycyjnych po zako\u0144czeniu budowy, kar i odszkodowa\u0144 umownych oraz koszt\u00f3w przetarg\u00f3w, og\u0142osze\u0144, zawierania um\u00f3w, sk\u0142adania zam\u00f3wie\u0144 zwi\u0105zanych z\u00a0\u015brodkami trwa\u0142ymi w budowie (obci\u0105\u017caj\u0105 one koszty dzia\u0142alno\u015bci podstawowej).</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_521078412_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na koniec okresu sprawozdawczego warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w na \u015brodki trwa\u0142e w budowie jest poddawana ocenie, w celu stwierdzenia, czy wyst\u0119puj\u0105 przes\u0142anki wskazuj\u0105ce na utrat\u0119 ich warto\u015bci (zgodnie z wytycznymi wynikaj\u0105cymi z MSR 36). W przypadku wyst\u0105pienia takich przes\u0142anek Grupa dokonuje szacunku ich warto\u015bci odzyskiwalnej i w zale\u017cno\u015bci od wyniku takich oszacowa\u0144 mo\u017ce dokona\u0107 odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy spowodowane trwa\u0142\u0105 utrat\u0105 warto\u015bci \u015brodk\u00f3w trwa\u0142ych w budowie ksi\u0119gowane s\u0105 w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych. W przypadku ustania przyczyny utworzenia odpisu aktualizuj\u0105cego z tytu\u0142u trwa\u0142ej utraty warto\u015bci zwi\u0119ksza si\u0119 warto\u015b\u0107 \u015brodka trwa\u0142ego w budowie o odpowiedni\u0105 cz\u0119\u015b\u0107 odpisu i odpis podlega zaliczeniu do przychod\u00f3w operacyjnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_521078412_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy \u015brodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w poniesionych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForPropertyPlantAndEquipmentExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A76b7b27b41624d04af4a7d4bc75e6a17_507": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__522509986_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zastosowane stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Budynki i obiekty in\u017c. l\u0105dowej i wodnej (K\u015aT gr. 1 i 2) 1,5 % - 4,5 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Urz\u0105dzenia techniczne i maszyny(K\u015aT gr. 3-6) 4,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki transportu (K\u015aT gr. 7) 6,0 % - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e \u015brodki trwa\u0142e (K\u015aT gr. 8) 6,0 % - 30,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grunty w\u0142asne, prawa wieczystego u\u017cytkowania gruntu - nie podlegaj\u0105 umorzeniu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpis\u00f3w amortyzacyjnych dokonuje si\u0119 przy zastosowaniu metody liniowej. Przy ustalaniu okresu amortyzacji i rocznej stawki amortyzacyjnej uwzgl\u0119dnia si\u0119 okres ekonomicznej u\u017cyteczno\u015bci poszczeg\u00f3lnych tytu\u0142\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych, na okre\u015blenie kt\u00f3rych wp\u0142ywa w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> liczba zmian na kt\u00f3rym pracuje \u015brodek trwa\u0142y,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> tempo post\u0119pu techniczno-ekonomicznego,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> wydajno\u015b\u0107 \u015brodka trwa\u0142ego mierzona liczb\u0105 godzin jego pracy lub liczb\u0105 wytworzonych produkt\u00f3w albo innym w\u0142a\u015bciwym miernikiem,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> prawne lub inne ograniczenia czasu u\u017cywania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych \u015brodk\u00f3w trwa\u0142ych tj. \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej nieprzekraczaj\u0105cej 10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119 odpisywania ich warto\u015bci bezpo\u015brednio w koszty zu\u017cycia materia\u0142\u00f3w, w\u00a0dacie oddania ich do u\u017cywania (za po\u015brednictwem magazynu niskocennych sk\u0142adnik\u00f3w maj\u0105tku) i\u00a0bez obejmowania ich dalsz\u0105 ewidencj\u0105 pozabilansow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zarz\u0105dy sp\u00f3\u0142ek nale\u017c\u0105cych do Grupy wyznaczy\u0142y jako warto\u015b\u0107 graniczn\u0105 warto\u015b\u0107 \u015brodka trwa\u0142ego na poziomie nie przekraczaj\u0105cym 10 tys. z\u0142, poniewa\u017c przy jej ustalaniu wzi\u0119to pod uwag\u0119 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przypuszczaln\u0105 \u0142\u0105czn\u0105 warto\u015b\u0107 pocz\u0105tkow\u0105 sk\u0142adnik\u00f3w, do kt\u00f3rych stosowane b\u0119d\u0105 uproszczenia w por\u00f3wnaniu do rocznej sumy koszt\u00f3w i aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunek, \u017ce zastosowanie uproszcze\u0144 nie zniekszta\u0142ci istotnie obrazu sytuacji maj\u0105tkowej, finansowej i wyniku finansowego jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">potrzeby ochrony mienia jednostki,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przepisy podatkowe (co nie przeczy zasadzie istotno\u015bci), gdzie za doln\u0105 granic\u0119 warto\u015bci pocz\u0105tkowej sk\u0142adnik\u00f3w uznawanych za \u015brodki trwa\u0142e mo\u017cna przyj\u0105\u0107 kwot\u0119 okre\u015blon\u0105 w przepisach o podatku dochodowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 \u015brodk\u00f3w trwa\u0142ych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych \u015brodk\u00f3w trwa\u0142ych:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">z grupy K\u015aT 525 \u201eFormy do pras hydraulicznych\u201d,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">u\u017cytkowanych na podstawie umowy leasingu,  dla kt\u00f3rych ustala si\u0119 stawki amortyzacyjne na dzie\u0144 zawarcia umowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015brodk\u00f3w transportu, kt\u00f3re zosta\u0142y zarejestrowane w Centralnej Ewidencji Pojazd\u00f3w i Kierowc\u00f3w i dopuszczone do ruchu drogowego, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sfinansowanych w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Naliczanie odpis\u00f3w amortyzacyjnych rozpoczyna si\u0119 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym \u015brodek trwa\u0142y zosta\u0142 przyj\u0119ty do u\u017cywania i wprowadzony do ewidencji, do ko\u0144ca miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tych odpis\u00f3w z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym dany sk\u0142adnik postawiono w stan likwidacji, sprzedano lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5.</span><a class=\"pt-000114\" id=\"XBRLBlock__522509986_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa stosuje wymogi w zakresie amortyzacji przewidziane w MSR 16 Rzeczowe aktywa trwa\u0142e do amortyzowania sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w ramach leasingu przeniesione zostanie prawo w\u0142asno\u015bci do bazowego sk\u0142adnika aktyw\u00f3w na rzecz Grupy pod koniec okresu leasingu lub je\u017celi koszt sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania uwzgl\u0119dnia to, \u017ce Grupa skorzysta z opcji kupna, Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania, pocz\u0105wszy od daty rozpocz\u0119cia a\u017c do ko\u0144ca okresu u\u017cytkowania bazowego sk\u0142adnika aktyw\u00f3w. W przeciwnym razie Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania od daty rozpocz\u0119cia leasingu a\u017c do ko\u0144ca okresu u\u017cytkowania tego sk\u0142adnika lub do ko\u0144ca okresu leasingu, w zale\u017cno\u015bci od tego, kt\u00f3ra z tych dat jest wcze\u015bniejsza.</span><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 uj\u0119cia sk\u0142adnika warto\u015bci niematerialnych Grupa ocenia, czy okres u\u017cytkowania jest okre\u015blony czy nieokre\u015blony, a\u00a0w przypadku gdy jest okre\u015blony, ustala metod\u0119 i stawk\u0119 amortyzacji. Odpisy amortyzacyjne warto\u015bci niematerialnych ujmowane s\u0105 jako koszt amortyzacji i dokonywane s\u0105 wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">amortyzacja naliczana jest metod\u0105 liniow\u0105 w okresach miesi\u0119cznych;</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisy dokonywane s\u0105 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym warto\u015b\u0107 niematerialna zosta\u0142a przyj\u0119ta do u\u017cywania i wprowadzona do ewidencji, do ko\u0144ca tego miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie sumy odpis\u00f3w umorzeniowych z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym sk\u0142adnik warto\u015bci niematerialnych przestaje by\u0107 ujmowany lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zastosowane roczne stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie: 10,0% - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji: 20,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych: 20,0% - 50,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego Grupa ustala stawki (okresy) dla poszczeg\u00f3lnych warto\u015bci niematerialnych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z\u00a0ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i zatwierdzone przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych sk\u0142adnik\u00f3w warto\u015bci niematerialnych tj. warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej nie przekraczaj\u0105cej  10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119, \u017ce ten sk\u0142adnik nie podlega wpisowi do ewidencji warto\u015bci niematerialnych, a wydatki poniesione na jego nabycie odnosi si\u0119 bezpo\u015brednio w ci\u0119\u017car koszt\u00f3w us\u0142ug obcych pod dat\u0105 ich uj\u0119cia w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, sfinansowane w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForDepreciationExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A29a800cb0ebf49e19cde3eea11e993fc_1073883590": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u015arodki trwa\u0142e w budowie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w pozostaj\u0105cych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci. W uzasadnionych przypadkach do ceny nabycia lub kosztu wytworzenia \u015brodk\u00f3w trwa\u0142ych w budowie zalicza si\u0119 odsetki od zobowi\u0105za\u0144 finansuj\u0105cych wytworzenie lub nabycie \u015brodk\u00f3w trwa\u0142ych oraz r\u00f3\u017cnice kursowe w stopniu w jakim s\u0105 uznawane za korekt\u0119 koszt\u00f3w odsetek (w\u00a0przypadku korzystania z po\u017cyczek i kredyt\u00f3w w walucie obcej). \u015arodki trwa\u0142e w budowie obejmuj\u0105 w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wydatki na nabycie grunt\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">roboty i us\u0142ugi wykonane przez jednostki obce, w tym tak\u017ce zakup \u015brodk\u00f3w trwa\u0142ych w budowie od innych jednostek,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyroby, roboty i us\u0142ugi w\u0142asnej dzia\u0142alno\u015bci gospodarczej wykonane na rzecz \u015brodk\u00f3w trwa\u0142ych w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty cz\u0119\u015bciowej likwidacji (rozbi\u00f3rki, demonta\u017cu) obiekt\u00f3w przebudowywanych lub modernizowanych,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nieodp\u0142atnie otrzymane \u015brodki trwa\u0142e w budowie,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">maszyny i urz\u0105dzenia przekazane do monta\u017cu lub zainstalowania przed oddaniem do eksploatacji, a tak\u017ce maszyny i urz\u0105dzenia nie wymagaj\u0105ce monta\u017cu lub zainstalowania,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki, prowizje od kredyt\u00f3w i po\u017cyczek za okres realizacji \u015brodka trwa\u0142ego w budowie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w \u015brodk\u00f3w trwa\u0142ych w budowie nie zalicza si\u0119 odsetek od kredyt\u00f3w inwestycyjnych po zako\u0144czeniu budowy, kar i odszkodowa\u0144 umownych oraz koszt\u00f3w przetarg\u00f3w, og\u0142osze\u0144, zawierania um\u00f3w, sk\u0142adania zam\u00f3wie\u0144 zwi\u0105zanych z\u00a0\u015brodkami trwa\u0142ymi w budowie (obci\u0105\u017caj\u0105 one koszty dzia\u0142alno\u015bci podstawowej).</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_521078412_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na koniec okresu sprawozdawczego warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w na \u015brodki trwa\u0142e w budowie jest poddawana ocenie, w celu stwierdzenia, czy wyst\u0119puj\u0105 przes\u0142anki wskazuj\u0105ce na utrat\u0119 ich warto\u015bci (zgodnie z wytycznymi wynikaj\u0105cymi z MSR 36). W przypadku wyst\u0105pienia takich przes\u0142anek Grupa dokonuje szacunku ich warto\u015bci odzyskiwalnej i w zale\u017cno\u015bci od wyniku takich oszacowa\u0144 mo\u017ce dokona\u0107 odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy spowodowane trwa\u0142\u0105 utrat\u0105 warto\u015bci \u015brodk\u00f3w trwa\u0142ych w budowie ksi\u0119gowane s\u0105 w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych. W przypadku ustania przyczyny utworzenia odpisu aktualizuj\u0105cego z tytu\u0142u trwa\u0142ej utraty warto\u015bci zwi\u0119ksza si\u0119 warto\u015b\u0107 \u015brodka trwa\u0142ego w budowie o odpowiedni\u0105 cz\u0119\u015b\u0107 odpisu i odpis podlega zaliczeniu do przychod\u00f3w operacyjnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_521078412_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy \u015brodki trwa\u0142e w budowie wycenia si\u0119 w wysoko\u015bci og\u00f3\u0142u koszt\u00f3w poniesionych w bezpo\u015brednim zwi\u0105zku z ich nabyciem lub wytworzeniem, pomniejszonych o odpisy z tytu\u0142u trwa\u0142ej utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1614960976_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1193823719_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1870266106_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1781909220_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForConstructionInProgressExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ad4c565514aef4101b17d73a3fad1fb59_513": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_521078412_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na koniec okresu sprawozdawczego warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w na \u015brodki trwa\u0142e w budowie jest poddawana ocenie, w celu stwierdzenia, czy wyst\u0119puj\u0105 przes\u0142anki wskazuj\u0105ce na utrat\u0119 ich warto\u015bci (zgodnie z wytycznymi wynikaj\u0105cymi z MSR 36). W przypadku wyst\u0105pienia takich przes\u0142anek Grupa dokonuje szacunku ich warto\u015bci odzyskiwalnej i w zale\u017cno\u015bci od wyniku takich oszacowa\u0144 mo\u017ce dokona\u0107 odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy spowodowane trwa\u0142\u0105 utrat\u0105 warto\u015bci \u015brodk\u00f3w trwa\u0142ych w budowie ksi\u0119gowane s\u0105 w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych. W przypadku ustania przyczyny utworzenia odpisu aktualizuj\u0105cego z tytu\u0142u trwa\u0142ej utraty warto\u015bci zwi\u0119ksza si\u0119 warto\u015b\u0107 \u015brodka trwa\u0142ego w budowie o odpowiedni\u0105 cz\u0119\u015b\u0107 odpisu i odpis podlega zaliczeniu do przychod\u00f3w operacyjnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_521078412_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_end\"></a></p><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015bci firmy nie amortyzuje si\u0119, zamiast tego corocznie przeprowadzany jest test na utrat\u0119 warto\u015bci zgodnie z MSR 36.</span><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__129765661_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_end\"></a><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_500231066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na ka\u017cdy dzie\u0144 bilansowy Grupa dokonuje weryfikacji aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie pod k\u0105tem utraty warto\u015bci zgodnie z MSSF 9.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa finansowe zaliczone do kategorii wycenianych w zamortyzowanym koszcie oraz wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody ze wzgl\u0119du na model biznesowy i charakter przep\u0142yw\u00f3w z nimi zwi\u0105zanych podlegaj\u0105 ocenie na ka\u017cdy dzie\u0144 bilansowy w celu uj\u0119cia oczekiwanych strat kredytowych, niezale\u017cnie od tego, czy wyst\u0105pi\u0142y przes\u0142anki utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Spos\u00f3b dokonywania tej oceny i szacowania odpis\u00f3w z tytu\u0142u oczekiwanych strat kredytowych r\u00f3\u017cni si\u0119 dla poszczeg\u00f3lnych klas aktyw\u00f3w finansowych:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug Grupa stosuje uproszczone podej\u015bcie zak\u0142adaj\u0105ce kalkulacj\u0119 odpis\u00f3w z\u00a0tytu\u0142u oczekiwanych strat kredytowych dla ca\u0142ego okresu \u017cycia instrumentu. Szacunki odpis\u00f3w s\u0105 dokonywane na zasadzie zbiorowej, a nale\u017cno\u015bci zosta\u0142y pogrupowane wed\u0142ug okresu przeterminowania. Szacunek odpisu jest oparty przede wszystkim o historycznie kszta\u0142tuj\u0105ce si\u0119 przeterminowania i powi\u0105zanie zalegania z faktyczn\u0105 sp\u0142acalno\u015bci\u0105 z ostatnich 5 lat, z uwzgl\u0119dnieniem dost\u0119pnych informacji dotycz\u0105cych przysz\u0142o\u015bci.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla \u015brodk\u00f3w pieni\u0119\u017cnych Grupa analizuje poziom ewentualnego odpisu zwi\u0105zanego ze \u015brodkami ulokowanymi w bankach na podstawie ich rating\u00f3w oraz sytuacji finansowej. Je\u015bli poziom ewentualnego odpisu okaza\u0142by si\u0119 nieistotny to Grupa, zgodnie z zasad\u0105 istotno\u015bci, mo\u017ce odst\u0105pi\u0107 od jego ujmowania w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa z tytu\u0142u um\u00f3w z klientami rozpoznane zgodnie z zasadami MSSF 15 s\u0105 r\u00f3wnie\u017c poddane zasadom i\u00a0przepisom utraty warto\u015bci zgodnie z wy\u017cej opisan\u0105 metodologi\u0105.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65323460\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy z tytu\u0142u oczekiwanych strat kredytowych ujmowane s\u0105 (per saldo) w wyniku finansowym odpowiednio po stronie przychod\u00f3w lub koszt\u00f3w operacyjnych, lub przychod\u00f3w / koszt\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa stosuje trzystopniowy model utraty warto\u015bci dla aktyw\u00f3w finansowych: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 1 \u2013 salda, dla kt\u00f3rych ryzyko kredytowe nie wzros\u0142o znacz\u0105co od pocz\u0105tkowego uj\u0119cia. Oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania w ci\u0105gu 12 miesi\u0119cy (tj. ca\u0142kowita oczekiwana strata kredytowa pomno\u017cona jest przez prawdopodobie\u0144stwo, \u017ce strata wyst\u0105pi w ci\u0105gu nast\u0119pnych 12 miesi\u0119cy);</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 2 \u2013 obejmuje salda, dla kt\u00f3rych nast\u0105pi\u0142 znaczny wzrost ryzyka kredytowego od pocz\u0105tkowego uj\u0119cia, ale brak jest obiektywnych przes\u0142anek utraty warto\u015bci; oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania przez ca\u0142y umowny okres \u017cycia danego aktywa;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 3 \u2013 obejmuje salda z obiektywn\u0105 przes\u0142ank\u0105 utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_500231066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9 wymaga aby wszystkie d\u0142u\u017cne instrumenty finansowe (w tym nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug), kt\u00f3re s\u0105 wyceniane wed\u0142ug zamortyzowanego kosztu lub warto\u015bci godziwej poprzez pozosta\u0142e ca\u0142kowite dochody, by\u0142y poddane testowaniu na utrat\u0119 warto\u015bci u\u017cywaj\u0105c metody oczekiwanej straty kredytowej. MSSF 9 jasno wskazuje, \u017ce oczekiwane straty kredytowe s\u0105 zawsze wi\u0119ksze od zera (nie mo\u017cna przyj\u0105\u0107 za\u0142o\u017cenia, \u017ce nale\u017cne kwoty b\u0119d\u0105 zawsze sp\u0142acone w\u00a0ca\u0142o\u015bci). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Oczekiwane straty kredytowe aktualizuj\u0105ce warto\u015b\u0107 nale\u017cno\u015bci w postaci odpis\u00f3w, s\u0105 szacowane wed\u0142ug macierzy odpis\u00f3w, opracowanej na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na rok 2022 szacunki dla nale\u017cno\u015bci w PLN kszta\u0142towa\u0142y si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 90% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 70% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 28% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 0,5% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,1 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Natomiast dla nale\u017cno\u015bci w walutach obcych (EUR) \u2013 jak ni\u017cej:</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 79% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 41% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 20% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 3% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,9 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki dokonywane s\u0105 co roku w oparciu o zaktualizowane dane dotycz\u0105ce d\u0142u\u017cnik\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, aktyw\u00f3w z tytu\u0142u um\u00f3w Grupa wycenia odpis na oczekiwane straty kredytowe w kwocie r\u00f3wnej oczekiwanym stratom kredytowym w ca\u0142ym okresie \u017cycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy ustalaniu odpis\u00f3w, poza w/w macierz\u0105 odpis\u00f3w Grupa analizuje nale\u017cno\u015bci uwzgl\u0119dniaj\u0105c w szacunkach indywidualne przypadki, o kt\u00f3rych mowa poni\u017cej:  </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku  d\u0142u\u017cnik\u00f3w postawionych w stan likwidacji lub upad\u0142o\u015bci \u2013 w\u00f3wczas ujmuje si\u0119 odpis w pe\u0142nej wysoko\u015bci nale\u017cno\u015bci lub do wysoko\u015bci nale\u017cno\u015bci nieobj\u0119tej gwarancj\u0105 lub innym zabezpieczeniem, zg\u0142oszonej likwidatorowi lub s\u0119dziemu komisarzowi w post\u0119powaniu upad\u0142o\u015bciowym,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku nale\u017cno\u015bci nieprzeterminowanych, kt\u00f3rych ryzyko nie\u015bci\u0105galno\u015bci jest znaczne wed\u0142ug indywidualnej oceny Grupy \u2013 odpis w wysoko\u015bci wiarygodnie oszacowanej kwoty, tj. obiektywnej, wa\u017conej</span></p><p class=\"pt-000424\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawdopodobie\u0144stwem kwoty wynikaj\u0105cej z oceny zakresu mo\u017cliwych warto\u015bci, uwzgl\u0119dniaj\u0105cej warto\u015b\u0107 pieni\u0105dza w czasie; do takich przypadk\u00f3w zalicza si\u0119 zdarzenia maj\u0105ce charakter si\u0142y wy\u017cszej,  czy czynniki polityczne, gospodarcze b\u0105d\u017a inne czynniki makroekonomiczne na kt\u00f3re Grupa nie ma wp\u0142ywu, a kt\u00f3re generuj\u0105 wysokie ryzyko utraty nale\u017cno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ze wzgl\u0119du na zasad\u0119 ostro\u017cno\u015bci naliczone odsetki z tytu\u0142u zw\u0142oki w regulowaniu nale\u017cno\u015bci przez odbiorc\u00f3w s\u0105 obejmowane odpisem aktualizuj\u0105cym w wysoko\u015bci 100% kwoty naliczonej od razu w momencie naliczenia i\u00a0uj\u0119cia w ksi\u0119gach rachunkowych odsetek (odpis ujmowany jest w ci\u0119\u017car koszt\u00f3w finansowych); </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy </span><a class=\"pt-000114\" id=\"_Hlk67610640\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z tytu\u0142u oczekiwanych strat kredytowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, zale\u017cnie od rodzaju danej nale\u017cno\u015bci, ujmuje si\u0119 odpowiednio  w\u00a0pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy tworzeniu odpis\u00f3w warto\u015b\u0107 nale\u017cno\u015bci stosowana jest analiza indywidualna i portfelowa. W\u00a0analizie odpisu metod\u0105 portfelow\u0105 Grupa stosuje analiz\u0119 grupow\u0105 portfeli w podziale na walut\u0119 transakcji \u2013 PLN, EUR lub USD. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Proces oszacowania poziom\u00f3w odpis\u00f3w dla poszczeg\u00f3lnych op\u00f3\u017anie\u0144 p\u0142atniczych rozpoczyna si\u0119 od analiz sp\u0142acalno\u015bci wystawionych faktur z ostatnich kilku lat na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. Na bazie analizy Grupa uzyskuje prawdopodobie\u0144stwo tego, jaka cz\u0119\u015b\u0107 danego salda nie zostanie sp\u0142acona na moment powstania nale\u017cno\u015bci oraz na ka\u017cd\u0105 kolejn\u0105 dat\u0119 op\u00f3\u017anie\u0144 p\u0142atniczych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z kolei w analizie indywidualnej ustalanie odpisu odbywa si\u0119 poprzez analiz\u0119 odpisu dla najbardziej istotnych sald (kontrahent\u00f3w), kt\u00f3re nie spe\u0142niaj\u0105 kryterium homogeniczno\u015bci portfela z uwagi na znacz\u0105co wy\u017csze saldo nale\u017cno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci przeterminowane, przedawnione lub nie\u015bci\u0105galne zmniejszaj\u0105 dokonane uprzednio odpisy aktualizuj\u0105ce ich warto\u015b\u0107. Je\u015bli od wy\u017cej wymienionych nale\u017cno\u015bci nie dokonano odpis\u00f3w lub dokonano ich w niepe\u0142nej wysoko\u015bci, to odpisy dodatkowe na te nale\u017cno\u015bci ujmuje si\u0119 r\u00f3wnie\u017c w pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli przyczyna, dla kt\u00f3rej dokonano odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci ustanie, to r\u00f3wnowarto\u015b\u0107 kwoty, na kt\u00f3r\u0105 wcze\u015bniej utworzono odpis, zwi\u0119ksza warto\u015b\u0107 danej nale\u017cno\u015bci, a tak\u017ce odpowiednio pozosta\u0142e przychody operacyjne lub przychody finansowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForImpairmentOfAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ad3a1fc44e7ac4ead8286d00bfcd3b9a2_512": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_521078412_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na koniec okresu sprawozdawczego warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w na \u015brodki trwa\u0142e w budowie jest poddawana ocenie, w celu stwierdzenia, czy wyst\u0119puj\u0105 przes\u0142anki wskazuj\u0105ce na utrat\u0119 ich warto\u015bci (zgodnie z wytycznymi wynikaj\u0105cymi z MSR 36). W przypadku wyst\u0105pienia takich przes\u0142anek Grupa dokonuje szacunku ich warto\u015bci odzyskiwalnej i w zale\u017cno\u015bci od wyniku takich oszacowa\u0144 mo\u017ce dokona\u0107 odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 poniesionych nak\u0142ad\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy spowodowane trwa\u0142\u0105 utrat\u0105 warto\u015bci \u015brodk\u00f3w trwa\u0142ych w budowie ksi\u0119gowane s\u0105 w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych. W przypadku ustania przyczyny utworzenia odpisu aktualizuj\u0105cego z tytu\u0142u trwa\u0142ej utraty warto\u015bci zwi\u0119ksza si\u0119 warto\u015b\u0107 \u015brodka trwa\u0142ego w budowie o odpowiedni\u0105 cz\u0119\u015b\u0107 odpisu i odpis podlega zaliczeniu do przychod\u00f3w operacyjnych.</span><a class=\"pt-000114\" id=\"XBRLBlock_521078412_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1126369338_end\"></a></p><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015bci firmy nie amortyzuje si\u0119, zamiast tego corocznie przeprowadzany jest test na utrat\u0119 warto\u015bci zgodnie z MSR 36.</span><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__129765661_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForImpairmentOfNonfinancialAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A5bbbda6edb29494c82ef0c5683f1eb5b_1261155344": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1734395480_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1255501511_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1692231497_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Leasing oraz sk\u0142adniki rzeczowych aktyw\u00f3w trwa\u0142ych u\u017cytkowane na podstawie um\u00f3w leasingu </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000429\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000430\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Identyfikacja leasingu</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Umowa jest leasingiem lub zawiera leasing, je\u017celi na jej mocy przekazuje si\u0119 prawo do kontroli u\u017cytkowania zidentyfikowanego sk\u0142adnika aktyw\u00f3w na dany okres w zamian za wynagrodzenie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym celu analizuje si\u0119 trzy podstawowe aspekty:</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">a)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy umowa dotyczy zidentyfikowanego sk\u0142adnika aktyw\u00f3w, kt\u00f3ry albo jest wyra\u017anie okre\u015blony w umowie lub te\u017c w\u00a0spos\u00f3b dorozumiany w momencie udost\u0119pnienia sk\u0142adnika aktyw\u00f3w Grupie,</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">b)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy Grupa ma prawo do uzyskania zasadniczo wszystkich korzy\u015bci ekonomicznych z u\u017cytkowania sk\u0142adnika aktyw\u00f3w przez ca\u0142y okres u\u017cytkowania w zakresie okre\u015blonym umow\u0105,</span></p><p class=\"pt-000408\"><span class=\"pt-000433\">c)</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy Grupa ma prawo do kierowania u\u017cytkowaniem zidentyfikowanego sk\u0142adnika aktyw\u00f3w przez ca\u0142y okres u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ustala okres leasingu jako nieodwo\u0142alny okres leasingu wraz z: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) okresami, w kt\u00f3rych istnieje opcja przed\u0142u\u017cenia leasingu, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z tej opcji, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) okresami, w kt\u00f3rych istnieje opcja wypowiedzenia leasingu, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa nie skorzysta z tej opcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Oceniaj\u0105c, czy mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z opcji przed\u0142u\u017cenia leasingu, lub \u017ce nie skorzysta z opcji wypowiedzenia leasingu, Grupa uwzgl\u0119dnia wszystkie istotne fakty i okoliczno\u015bci, kt\u00f3re stanowi\u0105 dla Sp\u00f3\u0142ki zach\u0119t\u0119 ekonomiczn\u0105 do tego, aby skorzysta\u0142a z opcji przed\u0142u\u017cenia leasingu lub nie skorzysta\u0142a z opcji wypowiedzenia leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zwolnienia z ujmowania</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa zdecydowa\u0142a o nie stosowaniu si\u0119 do wymog\u00f3w ustalania aktyw\u00f3w i zobowi\u0105za\u0144 z tyt. leasingu w stosunku do leasing\u00f3w kr\u00f3tkoterminowych, oraz do leasing\u00f3w, w kt\u00f3rych bazowy sk\u0142adnik aktyw\u00f3w ma nisk\u0105 warto\u015b\u0107. Grupa ujmuje w\u00a0takich umowach op\u0142aty leasingowe jako koszty metod\u0105 liniow\u0105 w trakcie okresu leasingu lub w inny systematyczny spos\u00f3b.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje zwolnienia dla leasingu kr\u00f3tkoterminowego wed\u0142ug klasy bazowego sk\u0142adnika aktyw\u00f3w, do kt\u00f3rego odnosi si\u0119 prawo u\u017cytkowania. Wyb\u00f3r zwolnienia dla leasing\u00f3w, w przypadku kt\u00f3rych bazowy sk\u0142adnik aktyw\u00f3w ma nisk\u0105 warto\u015b\u0107, Grupa dokonuje w odniesieniu do poszczeg\u00f3lnych leasing\u00f3w.  Poniewa\u017c standard nie definiuje warto\u015bci pieni\u0119\u017cnej uznanej za \u201enisk\u0105\u201d, ale stanowi, \u017ce podstaw\u0105 oceny powinna by\u0107 warto\u015b\u0107 nowego sk\u0142adnika aktyw\u00f3w (nawet je\u017celi u\u017cytkowany jest w ramach leasingu) dlatego przyj\u0119to warto\u015b\u0107 bezwzgl\u0119dn\u0105, jako nieprzekraczaj\u0105c\u0105 kwoty 20 tys. z\u0142.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa posiada prawo wieczystego u\u017cytkowania grunt\u00f3w, kt\u00f3re w latach obowi\u0105zywania MSR 17 nie spe\u0142nia\u0142o definicji leasingu, ale traktowane by\u0142o na r\u00f3wni z prawem w\u0142asno\u015bci gruntu i jako takie by\u0142o prezentowane w rzeczowych aktywach trwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 pierwszego zastosowania MSSF 16 tj. na 01.01.2019 r. Grupa skorzysta\u0142a ze zwolnienia przewidzianego dla leasingobiorc\u00f3w (par. C.3. MSSF 16), jak\u0105 by\u0142a mo\u017cliwo\u015b\u0107 zachowania dotychczasowej klasyfikacji leasing \u2013 nie leasing do um\u00f3w wa\u017cnych w\u00a0dniu pierwszego zastosowania MSSF 16. Oznacza to, \u017ce je\u015bli przed 1 stycznia 2019 roku aktywo z prawem u\u017cytkowania by\u0142o traktowane jako</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> niespe\u0142niaj\u0105ce definicji leasingu w rozumieniu MSR 17</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">, to po 1 stycznia 2019 roku takie podej\u015bcie jest kontynuowane dla starych um\u00f3w. Dlatego prawo u\u017cytkowania wieczystego nabyte przed 2019 rokiem jest traktowane na dotychczasowych zasadach, a wi\u0119c jako grunty w ramach rzeczowych aktyw\u00f3w trwa\u0142ych. Wszystkie nowe umowy (zawarte od 2019 roku) traktowane s\u0105 wed\u0142ug zasad zgodnych z regulacjami MSSF 16. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Ujmowanie leasingu</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000435\"><span class=\"pt-Domylnaczcionkaakapitu-000436\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pocz\u0105tkowa wycena</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa ujmuje sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania oraz zobowi\u0105zanie z tytu\u0142u leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania wed\u0142ug kosztu. Koszt sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania powinien obejmowa\u0107: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) kwot\u0119 pocz\u0105tkowej wyceny zobowi\u0105zania z tytu\u0142u leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) wszelkie op\u0142aty leasingowe zap\u0142acone w dacie rozpocz\u0119cia lub przed t\u0105 dat\u0105, pomniejszone o wszelkie otrzymane zach\u0119ty leasingowe, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) wszelkie pocz\u0105tkowe koszty bezpo\u015brednie poniesione przez sp\u00f3\u0142ki Grupy, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) szacunek koszt\u00f3w, kt\u00f3re maj\u0105 zosta\u0107 poniesione przez Grup\u0119 w zwi\u0105zku z demonta\u017cem i usuni\u0119ciem bazowego sk\u0142adnika aktyw\u00f3w, przeprowadzeniem renowacji miejsca, w kt\u00f3rym si\u0119 znajdowa\u0142, lub przeprowadzeniem renowacji bazowego sk\u0142adnika aktyw\u00f3w do stanu wymaganego przez warunki leasingu, chyba \u017ce te koszty s\u0105 ponoszone w celu wytworzenia zapas\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia Grupa wycenia zobowi\u0105zanie z tytu\u0142u leasingu w wysoko\u015bci warto\u015bci bie\u017c\u0105cej op\u0142at leasingowych pozostaj\u0105cych do zap\u0142aty w tej dacie. Op\u0142aty leasingowe dyskontuje si\u0119 z zastosowaniem stopy procentowej leasingu, je\u017celi stop\u0119 t\u0119 mo\u017cna z \u0142atwo\u015bci\u0105 ustali\u0107. W przeciwnym razie Grupa stosuje kra\u0144cow\u0105 stop\u0119  leasingobiorcy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W dacie rozpocz\u0119cia op\u0142aty leasingowe zawarte w wycenie zobowi\u0105zania z tytu\u0142u leasingu obejmuj\u0105 nast\u0119puj\u0105ce op\u0142aty za prawo do u\u017cytkowania bazowego sk\u0142adnika aktyw\u00f3w podczas okresu leasingu, kt\u00f3re pozostaj\u0105 do zap\u0142aty w tej dacie: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) sta\u0142e op\u0142aty leasingowe (w tym zasadniczo sta\u0142e op\u0142aty leasingowe) pomniejszone o wszelkie nale\u017cne zach\u0119ty leasingowe; </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmienne op\u0142aty leasingowe, kt\u00f3re zale\u017c\u0105 od indeksu lub stawki, wycenione pocz\u0105tkowo z zastosowaniem tego indeksu lub tej stawki zgodnie z ich warto\u015bci\u0105 w dacie rozpocz\u0119cia,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) kwoty, kt\u00f3rych zap\u0142aty przez Grup\u0119 oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) cen\u0119 wykonania opcji kupna, je\u017celi mo\u017cna z wystarczaj\u0105c\u0105 pewno\u015bci\u0105 za\u0142o\u017cy\u0107, \u017ce Grupa skorzysta z tej opcji, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) kary pieni\u0119\u017cne za wypowiedzenie leasingu, je\u017celi w warunkach leasingu przewidziano, \u017ce Grupa mo\u017ce skorzysta\u0107 z opcji wypowiedzenia leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">P\u00f3\u017aniejsza wycena sk\u0142adnika aktyw\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania, stosuj\u0105c model kosztu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W celu zastosowania modelu kosztu Grupa wycenia sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania wed\u0142ug kosztu: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) pomniejszonego o \u0142\u0105czne odpisy amortyzacyjne (umorzenie) i \u0142\u0105czne straty z tytu\u0142u utraty warto\u015bci; oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) skorygowanego z tytu\u0142u jakiejkolwiek aktualizacji wyceny zobowi\u0105zania z tytu\u0142u leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa stosuje wymogi w zakresie amortyzacji przewidziane w MSR 16 Rzeczowe aktywa trwa\u0142e do amortyzowania sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w ramach leasingu przeniesione zostanie prawo w\u0142asno\u015bci do bazowego sk\u0142adnika aktyw\u00f3w na rzecz Grupy pod koniec okresu leasingu lub je\u017celi koszt sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania uwzgl\u0119dnia to, \u017ce Grupa skorzysta z opcji kupna, Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania, pocz\u0105wszy od daty rozpocz\u0119cia a\u017c do ko\u0144ca okresu u\u017cytkowania bazowego sk\u0142adnika aktyw\u00f3w. W przeciwnym razie Grupa dokonuje amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania od daty rozpocz\u0119cia leasingu a\u017c do ko\u0144ca okresu u\u017cytkowania tego sk\u0142adnika lub do ko\u0144ca okresu leasingu, w zale\u017cno\u015bci od tego, kt\u00f3ra z tych dat jest wcze\u015bniejsza.</span><a class=\"pt-000114\" id=\"XBRLBlock__1765241698_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa stosuje MSR 36 Utrata warto\u015bci aktyw\u00f3w w celu okre\u015blenia, czy sk\u0142adnik aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania utraci\u0142 warto\u015b\u0107 oraz w celu uj\u0119cia jakiejkolwiek zidentyfikowanej straty z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">P\u00f3\u017aniejsza wycena zobowi\u0105zania leasingowego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia Grupa wycenia zobowi\u0105zanie z tytu\u0142u leasingu poprzez: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zwi\u0119kszenie warto\u015bci bilansowej w celu odzwierciedlenia odsetek od zobowi\u0105zania z tytu\u0142u leasingu, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmniejszenie warto\u015bci bilansowej w celu uwzgl\u0119dnienia zap\u0142aconych op\u0142at leasingowych oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) zaktualizowanie wyceny warto\u015bci bilansowej w celu uwzgl\u0119dnienia wszelkiej ponownej oceny lub zmiany leasingu, lub w\u00a0celu uwzgl\u0119dnienia zaktualizowanych zasadniczo sta\u0142ych op\u0142at leasingowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po dacie rozpocz\u0119cia, o ile koszty nie zosta\u0142y uwzgl\u0119dnione w warto\u015bci bilansowej innego sk\u0142adnika aktyw\u00f3w zgodnie z\u00a0innymi obowi\u0105zuj\u0105cymi standardami, Grupa ujmuje w wyniku zar\u00f3wno: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) odsetki od zobowi\u0105zania z tytu\u0142u leasingu oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zmienne op\u0142aty leasingowe nieuwzgl\u0119dnione w wycenie zobowi\u0105zania z tytu\u0142u leasingu w okresie, w kt\u00f3rym ma miejsce zdarzenie lub zachodzi warunek, kt\u00f3re uruchamiaj\u0105 te p\u0142atno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000437\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Ponowna ocena zobowi\u0105zania leasingowego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa aktualizuje wycen\u0119 zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych, stosuj\u0105c zaktualizowan\u0105 stop\u0119 dyskontow\u0105, je\u017celi: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zaistnieje zmiana w odniesieniu do okresu leasingu. Grupa okre\u015bla zaktualizowane op\u0142aty leasingowe na podstawie zaktualizowanego okresu leasingu lub </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zaistnieje zmiana dotycz\u0105ca oceny opcji kupna bazowego sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje aktualizacji wyceny zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych, gdy: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zaistnieje zmiana w kwocie, kt\u00f3rej zap\u0142aty oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej. Grupa ustala zaktualizowane op\u0142aty leasingowe w celu uwzgl\u0119dnienia zmiany w kwotach, kt\u00f3rych zap\u0142aty oczekuje si\u0119 w ramach gwarantowanej warto\u015bci ko\u0144cowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zaistnieje zmiana w przysz\u0142ych op\u0142atach leasingowych wynikaj\u0105ca ze zmiany w indeksie lub stawce stosowanej do ustalania tych op\u0142at, wliczaj\u0105c w to na przyk\u0142ad zmian\u0119 w celu uwzgl\u0119dnienia zmian w stawkach czynsz\u00f3w na wolnym rynku w nast\u0119pstwie przegl\u0105du tych czynsz\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W powy\u017cszych przypadkach Grupa stosuje niezmienion\u0105 stop\u0119 dyskontow\u0105, chyba \u017ce zmiana w op\u0142atach leasingowych wynika ze zmiany zmiennych st\u00f3p procentowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zmiany leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje zmian\u0119 leasingu jako odr\u0119bny leasing, je\u017celi: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zmiana zwi\u0119ksza zakres leasingu poprzez przyznanie prawa do u\u017cytkowania jednego lub wi\u0119kszej liczby bazowych sk\u0142adnik aktyw\u00f3w oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) wynagrodzenie za leasing zwi\u0119ksza si\u0119 o kwot\u0119 wsp\u00f3\u0142miern\u0105 do ceny jednostkowej za zwi\u0119kszenie zakresu oraz wszelkie w\u0142a\u015bciwe korekty tej ceny jednostkowej w celu uwzgl\u0119dnienia okoliczno\u015bci danej umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zmiany leasingu, kt\u00f3ra nie jest ujmowana jako odr\u0119bny leasing, w dacie uzgodnienia zmiany Grupa: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) alokuje wynagrodzenie w zmodyfikowanej umowie, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) ustala okres zmodyfikowanego leasingu, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) aktualizuje wycen\u0119 zobowi\u0105zania z tytu\u0142u leasingu poprzez dyskontowanie zaktualizowanych op\u0142at leasingowych z\u00a0zastosowaniem zaktualizowanej stopy dyskontowej. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku zmiany leasingu, kt\u00f3ra nie jest ujmowana jako odr\u0119bny leasing, Grupa ujmuje aktualizacj\u0119 wyceny zobowi\u0105zania z tytu\u0142u leasingu poprzez: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zmniejszenie warto\u015bci bilansowej sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania w celu uwzgl\u0119dnienia cz\u0119\u015bciowego lub ca\u0142kowitego zako\u0144czenia leasingu w przypadku zmian leasingu, kt\u00f3re zmniejszaj\u0105 zakres leasingu. Grupa ujmuje w\u00a0wyniku wszelki zysk lub strat\u0119 odnosz\u0105c\u0105 si\u0119 do cz\u0119\u015bciowego lub ca\u0142kowitego zako\u0144czenia leasingu, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) skorygowanie sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania w odniesieniu do wszystkich pozosta\u0142ych zmian leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000431\">Prezentacja</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa prezentuje w sprawozdaniu z sytuacji finansowej albo ujawnia w informacji dodatkowej:</span></p><p class=\"pt-000408\"><span class=\"pt-000439\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">aktywa z tytu\u0142u prawa do u\u017cytkowania w tych samych pozycjach sprawozdania z sytuacji finansowej, co bazowe sk\u0142adniki aktyw\u00f3w, a wi\u0119c w rzeczowych aktywach trwa\u0142ych z pozosta\u0142ymi rzeczowymi aktywami trwa\u0142ymi, </span></p><p class=\"pt-000408\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u leasingu oddzielnie od innych zobowi\u0105za\u0144. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W rachunku zysk\u00f3w i strat i sprawozdaniu z ca\u0142kowitych dochod\u00f3w Grupa przedstawia koszt odsetek od zobowi\u0105zania z\u00a0tytu\u0142u leasingu odr\u0119bnie od kosztu amortyzacji sk\u0142adnika aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W sprawozdaniu z przep\u0142yw\u00f3w pieni\u0119\u017cnych Grupa klasyfikuje: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) p\u0142atno\u015bci pieni\u0119\u017cne g\u0142\u00f3wnej cz\u0119\u015bci zobowi\u0105zania z tytu\u0142u leasingu w ramach dzia\u0142alno\u015bci finansowej, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) p\u0142atno\u015bci pieni\u0119\u017cne cz\u0119\u015bci odsetkowej zobowi\u0105zania z tytu\u0142u leasingu, stosuj\u0105c wymogi MSR 7 Sprawozdanie z\u00a0przep\u0142yw\u00f3w pieni\u0119\u017cnych w odniesieniu do odsetek zap\u0142aconych, oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) op\u0142aty z tytu\u0142u leasingu kr\u00f3tkoterminowego, op\u0142aty za leasingi obejmuj\u0105ce aktywa o niskiej warto\u015bci oraz zmienne op\u0142aty leasingowe nieuwzgl\u0119dnione w wycenie zobowi\u0105zania z tytu\u0142u leasingu w ramach dzia\u0142alno\u015bci operacyjnej.</span><a class=\"pt-000114\" id=\"XBRLBlock_1734395480_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1255501511_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1692231497_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForLeasesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A2d92f47af37c4358bb140375233bb6c0_519": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__230073643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015bci niematerialne</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych zalicza si\u0119 mo\u017cliwe do zidentyfikowania niepieni\u0119\u017cne sk\u0142adniki aktyw\u00f3w, nie posiadaj\u0105ce postaci fizycznej spe\u0142niaj\u0105ce podane poni\u017cej kryteria:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) mo\u017cliwo\u015b\u0107 zidentyfikowania \u2013 kryterium to jest spe\u0142nione gdy:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 niematerialna jest odr\u0119bna to znaczy, \u017ce mo\u017ce by\u0107 oddzielona od sp\u00f3\u0142ki i sprzedana, przeniesiona, licencjonowana, wynaj\u0119ta lub wymieniona zar\u00f3wno samodzielnie jak i wsp\u00f3lnie z powi\u0105zanymi umowami, sk\u0142adnikami aktyw\u00f3w lub zobowi\u0105zaniami; </span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">powsta\u0142a w wyniku umowy/kontraktu lub innych tytu\u0142\u00f3w prawnych bez wzgl\u0119du na to, czy te prawa s\u0105 transferowane lub oddzielne od jednostki albo innych praw i obowi\u0105zk\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kontrola - kryterium to jest spe\u0142nione, gdy Grupa jest uprawniona do uzyskiwania przysz\u0142ych korzy\u015bci ekonomicznych powstaj\u0105cych za przyczyn\u0105 danego \u015brodka i jest w stanie ograniczy\u0107 dost\u0119p do tych korzy\u015bci osobom trzecim</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) przysz\u0142e korzy\u015bci ekonomiczne \u2013 mog\u0105 wyst\u0119powa\u0107 w postaci przychod\u00f3w ze sprzeda\u017cy b\u0105d\u017a w postaci oszcz\u0119dno\u015bci koszt\u00f3w </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) mo\u017cliwo\u015b\u0107 wiarygodnego ustalenia ceny nabycia lub kosztu wytworzenia</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych w Grupie zalicza si\u0119 m.in.:</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie           </span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 firmy.</span></p><p class=\"pt-Normalny-000441\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105tkowo sk\u0142adnik warto\u015bci niematerialnych wykazuje si\u0119 w cenie nabycia lub koszcie wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 uj\u0119cia sk\u0142adnika warto\u015bci niematerialnych Grupa ocenia, czy okres u\u017cytkowania jest okre\u015blony czy nieokre\u015blony, a\u00a0w przypadku gdy jest okre\u015blony, ustala metod\u0119 i stawk\u0119 amortyzacji. Odpisy amortyzacyjne warto\u015bci niematerialnych ujmowane s\u0105 jako koszt amortyzacji i dokonywane s\u0105 wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">amortyzacja naliczana jest metod\u0105 liniow\u0105 w okresach miesi\u0119cznych;</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisy dokonywane s\u0105 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym warto\u015b\u0107 niematerialna zosta\u0142a przyj\u0119ta do u\u017cywania i wprowadzona do ewidencji, do ko\u0144ca tego miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie sumy odpis\u00f3w umorzeniowych z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym sk\u0142adnik warto\u015bci niematerialnych przestaje by\u0107 ujmowany lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zastosowane roczne stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie: 10,0% - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji: 20,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych: 20,0% - 50,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego Grupa ustala stawki (okresy) dla poszczeg\u00f3lnych warto\u015bci niematerialnych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z\u00a0ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i zatwierdzone przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych sk\u0142adnik\u00f3w warto\u015bci niematerialnych tj. warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej nie przekraczaj\u0105cej  10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119, \u017ce ten sk\u0142adnik nie podlega wpisowi do ewidencji warto\u015bci niematerialnych, a wydatki poniesione na jego nabycie odnosi si\u0119 bezpo\u015brednio w ci\u0119\u017car koszt\u00f3w us\u0142ug obcych pod dat\u0105 ich uj\u0119cia w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, sfinansowane w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy warto\u015bci niematerialne wyceniane s\u0105 wed\u0142ug warto\u015bci pocz\u0105tkowej pomniejszonej o \u0142\u0105czne odpisy amortyzacyjne, a tak\u017ce o ewentualne straty z tytu\u0142u utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__230073643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_751268897_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Badania i rozw\u00f3j</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dzieli proces powstawania aktyw\u00f3w na dwa etapy: etap prac badawczych i etap prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wydatki poniesione na etapie prac badawczych z zamiarem pozyskania nowej wiedzy naukowej lub technicznej, ujmowane s\u0105 w kosztach bie\u017c\u0105cego okresu w momencie ich poniesienia, poniewa\u017c Grupa nie jest w stanie na tym etapie udowodni\u0107 istnienia sk\u0142adnika warto\u015bci niematerialnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nak\u0142ady poniesione na prace rozwojowe, kt\u00f3rych efekty dzia\u0142a\u0144 znajduj\u0105 zastosowanie w opracowaniu lub wytworzeniu nowego lub w znacznym stopniu ulepszonego produktu podlegaj\u0105 aktywowaniu w przypadku, gdy wytworzenie nowego produktu (lub procesu) jest technicznie mo\u017cliwe i jest ekonomicznie uzasadnione oraz Grupa posiada techniczne, finansowe oraz inne niezb\u0119dne \u015brodki do uko\u0144czenia prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap prac rozwojowych jest etapem bardziej zaawansowanym ni\u017c prace badawcze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik warto\u015bci niematerialnych powsta\u0142y w wyniku prac rozwojowych powinien by\u0107 uj\u0119ty wtedy i tylko wtedy, gdy Grupa jest w stanie udowodni\u0107:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">mo\u017cliwo\u015b\u0107 i zamiar uko\u0144czenia, oraz przysz\u0142ego u\u017cytkowania lub sprzeda\u017cy sk\u0142adnika warto\u015bci niematerialnych, w\u00a0tym dost\u0119pno\u015b\u0107 \u015brodk\u00f3w niezb\u0119dnych do jego uko\u0144czenia, u\u017cytkowania lub sprzeda\u017cy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">spos\u00f3b, w jaki sk\u0142adnik warto\u015bci niematerialnych b\u0119dzie wytwarza\u0142 prawdopodobne przysz\u0142e korzy\u015bci ekonomiczne (np. istnienie rynku na produkty wytwarzane przy jego zastosowaniu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi Grupa nie jest w stanie rozdzieli\u0107 prac badawczych od rozwojowych, og\u00f3\u0142 tych prac traktuje si\u0119 jako badawcze i\u00a0ujmuje bezpo\u015brednio w koszty okresu, w kt\u00f3rym zosta\u0142y poniesione.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty prac rozwojowych ujmowane s\u0105 jako warto\u015bci niematerialne na dzie\u0144 bilansowy w oparciu o ich cen\u0119 nabycia lub koszt wytworzenia pomniejszon\u0105 o skumulowane odpisy amortyzacyjne oraz odpisy z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105wszy od 01.01.2020 r., dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych nak\u0142ady na prace rozwojowe poniesione w roku obrotowym, a nie rozliczone bilansowo na warto\u015bci niematerialne,  Grupa ujmuje w ca\u0142o\u015bci jako koszt uzyskania przychodu w ramach tego roku kalendarzowego, w kt\u00f3rym nak\u0142ady te zosta\u0142y poniesione i zaewidencjonowane.</span><a class=\"pt-000114\" id=\"XBRLBlock_751268897_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015b\u0107 Firmy </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 firmy ujmowana jest pocz\u0105tkowo zgodnie z MSSF 3 (patrz akapit \u201ePO\u0141\u0104CZENIA PRZEDSI\u0118WZI\u0118\u0106 I PO\u0141\u0104CZENIA POD WSP\u00d3LN\u0104 KONTROL\u0104).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><a class=\"pt-000114\" id=\"XBRLBlock__129765661_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015bci firmy nie amortyzuje si\u0119, zamiast tego corocznie przeprowadzany jest test na utrat\u0119 warto\u015bci zgodnie z MSR 36.</span><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__129765661_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForIntangibleAssetsAndGoodwillExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ab0913386c5ad4bc384f5b0ed63a3c7bc_518": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__230073643_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015bci niematerialne</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych zalicza si\u0119 mo\u017cliwe do zidentyfikowania niepieni\u0119\u017cne sk\u0142adniki aktyw\u00f3w, nie posiadaj\u0105ce postaci fizycznej spe\u0142niaj\u0105ce podane poni\u017cej kryteria:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) mo\u017cliwo\u015b\u0107 zidentyfikowania \u2013 kryterium to jest spe\u0142nione gdy:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 niematerialna jest odr\u0119bna to znaczy, \u017ce mo\u017ce by\u0107 oddzielona od sp\u00f3\u0142ki i sprzedana, przeniesiona, licencjonowana, wynaj\u0119ta lub wymieniona zar\u00f3wno samodzielnie jak i wsp\u00f3lnie z powi\u0105zanymi umowami, sk\u0142adnikami aktyw\u00f3w lub zobowi\u0105zaniami; </span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">powsta\u0142a w wyniku umowy/kontraktu lub innych tytu\u0142\u00f3w prawnych bez wzgl\u0119du na to, czy te prawa s\u0105 transferowane lub oddzielne od jednostki albo innych praw i obowi\u0105zk\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kontrola - kryterium to jest spe\u0142nione, gdy Grupa jest uprawniona do uzyskiwania przysz\u0142ych korzy\u015bci ekonomicznych powstaj\u0105cych za przyczyn\u0105 danego \u015brodka i jest w stanie ograniczy\u0107 dost\u0119p do tych korzy\u015bci osobom trzecim</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) przysz\u0142e korzy\u015bci ekonomiczne \u2013 mog\u0105 wyst\u0119powa\u0107 w postaci przychod\u00f3w ze sprzeda\u017cy b\u0105d\u017a w postaci oszcz\u0119dno\u015bci koszt\u00f3w </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) mo\u017cliwo\u015b\u0107 wiarygodnego ustalenia ceny nabycia lub kosztu wytworzenia</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do warto\u015bci niematerialnych w Grupie zalicza si\u0119 m.in.:</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie           </span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych</span></p><p class=\"pt-000408\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 firmy.</span></p><p class=\"pt-Normalny-000441\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105tkowo sk\u0142adnik warto\u015bci niematerialnych wykazuje si\u0119 w cenie nabycia lub koszcie wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 uj\u0119cia sk\u0142adnika warto\u015bci niematerialnych Grupa ocenia, czy okres u\u017cytkowania jest okre\u015blony czy nieokre\u015blony, a\u00a0w przypadku gdy jest okre\u015blony, ustala metod\u0119 i stawk\u0119 amortyzacji. Odpisy amortyzacyjne warto\u015bci niematerialnych ujmowane s\u0105 jako koszt amortyzacji i dokonywane s\u0105 wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">amortyzacja naliczana jest metod\u0105 liniow\u0105 w okresach miesi\u0119cznych;</span></p><p class=\"pt-000424\"><span class=\"pt-000434\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisy dokonywane s\u0105 od pierwszego dnia miesi\u0105ca nast\u0119puj\u0105cego po miesi\u0105cu, w kt\u00f3rym warto\u015b\u0107 niematerialna zosta\u0142a przyj\u0119ta do u\u017cywania i wprowadzona do ewidencji, do ko\u0144ca tego miesi\u0105ca, w kt\u00f3rym nast\u0119puje zr\u00f3wnanie sumy odpis\u00f3w umorzeniowych z ich warto\u015bci\u0105 pocz\u0105tkow\u0105 lub w kt\u00f3rym sk\u0142adnik warto\u015bci niematerialnych przestaje by\u0107 ujmowany lub przeznaczono go do sprzeda\u017cy zgodnie z MSSF 5,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zastosowane roczne stawki umorzeniowe s\u0105 nast\u0119puj\u0105ce (wed\u0142ug grup rodzajowych):</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na oprogramowanie komputerowe i prawa autorskie: 10,0% - 50,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">nabyte licencje na nowe technologie produkcji: 20,0 %</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zako\u0144czonych prac rozwojowych: 20,0% - 50,0 %</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Ponadto, na pocz\u0105tku ka\u017cdego roku bilansowego Grupa ustala stawki (okresy) dla poszczeg\u00f3lnych warto\u015bci niematerialnych, kt\u00f3re planuje si\u0119 przyj\u0105\u0107 do ewidencji w danym roku, jak r\u00f3wnie\u017c przeprowadza weryfikacj\u0119 poprawno\u015bci ju\u017c przyj\u0119tych stawek amortyzacyjnych, aby nie dopu\u015bci\u0107 do zbyt wolnego lub nadmiernie szybkiego ich odpisania,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niewsp\u00f3\u0142miernie do korzy\u015bci jakie przynosi. Efekty weryfikacji i nowe stawki okre\u015blane s\u0105 w \u201eProtokole z\u00a0ustalania rocznych stawek i zasad amortyzacji \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych\u201d przez zesp\u00f3\u0142 upowa\u017cnionych os\u00f3b i zatwierdzone przez Zarz\u0105dy sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla niskocennych sk\u0142adnik\u00f3w warto\u015bci niematerialnych tj. warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej nie przekraczaj\u0105cej  10 tys. z\u0142 - w ramach przyj\u0119tego uproszczenia - wprowadzono zasad\u0119, \u017ce ten sk\u0142adnik nie podlega wpisowi do ewidencji warto\u015bci niematerialnych, a wydatki poniesione na jego nabycie odnosi si\u0119 bezpo\u015brednio w ci\u0119\u017car koszt\u00f3w us\u0142ug obcych pod dat\u0105 ich uj\u0119cia w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Od powy\u017cszej zasady przewidziano wyj\u0105tki, kt\u00f3re dotycz\u0105 warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, dla kt\u00f3rych ustala si\u0119 odpisy amortyzacyjne w miesi\u0105cu nast\u0119pnym po miesi\u0105cu, w kt\u00f3rym wprowadzono je do ewidencji i odpisy te liczone s\u0105 metod\u0105 liniow\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tki maj\u0105 zastosowanie do nast\u0119puj\u0105cych warto\u015bci niematerialnych o warto\u015bci pocz\u0105tkowej r\u00f3wnej lub ni\u017cszej ni\u017c 10 tys. z\u0142, sfinansowane w ca\u0142o\u015bci lub cz\u0119\u015bciowo dotacj\u0105 ze \u015brodk\u00f3w unijnych i krajowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1734487235_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy warto\u015bci niematerialne wyceniane s\u0105 wed\u0142ug warto\u015bci pocz\u0105tkowej pomniejszonej o \u0142\u0105czne odpisy amortyzacyjne, a tak\u017ce o ewentualne straty z tytu\u0142u utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock__230073643_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1824048501_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1016570032_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__793766889_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_751268897_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Badania i rozw\u00f3j</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dzieli proces powstawania aktyw\u00f3w na dwa etapy: etap prac badawczych i etap prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wydatki poniesione na etapie prac badawczych z zamiarem pozyskania nowej wiedzy naukowej lub technicznej, ujmowane s\u0105 w kosztach bie\u017c\u0105cego okresu w momencie ich poniesienia, poniewa\u017c Grupa nie jest w stanie na tym etapie udowodni\u0107 istnienia sk\u0142adnika warto\u015bci niematerialnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nak\u0142ady poniesione na prace rozwojowe, kt\u00f3rych efekty dzia\u0142a\u0144 znajduj\u0105 zastosowanie w opracowaniu lub wytworzeniu nowego lub w znacznym stopniu ulepszonego produktu podlegaj\u0105 aktywowaniu w przypadku, gdy wytworzenie nowego produktu (lub procesu) jest technicznie mo\u017cliwe i jest ekonomicznie uzasadnione oraz Grupa posiada techniczne, finansowe oraz inne niezb\u0119dne \u015brodki do uko\u0144czenia prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap prac rozwojowych jest etapem bardziej zaawansowanym ni\u017c prace badawcze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik warto\u015bci niematerialnych powsta\u0142y w wyniku prac rozwojowych powinien by\u0107 uj\u0119ty wtedy i tylko wtedy, gdy Grupa jest w stanie udowodni\u0107:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">mo\u017cliwo\u015b\u0107 i zamiar uko\u0144czenia, oraz przysz\u0142ego u\u017cytkowania lub sprzeda\u017cy sk\u0142adnika warto\u015bci niematerialnych, w\u00a0tym dost\u0119pno\u015b\u0107 \u015brodk\u00f3w niezb\u0119dnych do jego uko\u0144czenia, u\u017cytkowania lub sprzeda\u017cy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">spos\u00f3b, w jaki sk\u0142adnik warto\u015bci niematerialnych b\u0119dzie wytwarza\u0142 prawdopodobne przysz\u0142e korzy\u015bci ekonomiczne (np. istnienie rynku na produkty wytwarzane przy jego zastosowaniu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi Grupa nie jest w stanie rozdzieli\u0107 prac badawczych od rozwojowych, og\u00f3\u0142 tych prac traktuje si\u0119 jako badawcze i\u00a0ujmuje bezpo\u015brednio w koszty okresu, w kt\u00f3rym zosta\u0142y poniesione.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty prac rozwojowych ujmowane s\u0105 jako warto\u015bci niematerialne na dzie\u0144 bilansowy w oparciu o ich cen\u0119 nabycia lub koszt wytworzenia pomniejszon\u0105 o skumulowane odpisy amortyzacyjne oraz odpisy z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105wszy od 01.01.2020 r., dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych nak\u0142ady na prace rozwojowe poniesione w roku obrotowym, a nie rozliczone bilansowo na warto\u015bci niematerialne,  Grupa ujmuje w ca\u0142o\u015bci jako koszt uzyskania przychodu w ramach tego roku kalendarzowego, w kt\u00f3rym nak\u0142ady te zosta\u0142y poniesione i zaewidencjonowane.</span><a class=\"pt-000114\" id=\"XBRLBlock_751268897_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForIntangibleAssetsOtherThanGoodwillExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ae7b762a374b244e3b1250e33a094526b_523": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_751268897_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Badania i rozw\u00f3j</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dzieli proces powstawania aktyw\u00f3w na dwa etapy: etap prac badawczych i etap prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wydatki poniesione na etapie prac badawczych z zamiarem pozyskania nowej wiedzy naukowej lub technicznej, ujmowane s\u0105 w kosztach bie\u017c\u0105cego okresu w momencie ich poniesienia, poniewa\u017c Grupa nie jest w stanie na tym etapie udowodni\u0107 istnienia sk\u0142adnika warto\u015bci niematerialnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nak\u0142ady poniesione na prace rozwojowe, kt\u00f3rych efekty dzia\u0142a\u0144 znajduj\u0105 zastosowanie w opracowaniu lub wytworzeniu nowego lub w znacznym stopniu ulepszonego produktu podlegaj\u0105 aktywowaniu w przypadku, gdy wytworzenie nowego produktu (lub procesu) jest technicznie mo\u017cliwe i jest ekonomicznie uzasadnione oraz Grupa posiada techniczne, finansowe oraz inne niezb\u0119dne \u015brodki do uko\u0144czenia prac rozwojowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap prac rozwojowych jest etapem bardziej zaawansowanym ni\u017c prace badawcze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik warto\u015bci niematerialnych powsta\u0142y w wyniku prac rozwojowych powinien by\u0107 uj\u0119ty wtedy i tylko wtedy, gdy Grupa jest w stanie udowodni\u0107:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">mo\u017cliwo\u015b\u0107 i zamiar uko\u0144czenia, oraz przysz\u0142ego u\u017cytkowania lub sprzeda\u017cy sk\u0142adnika warto\u015bci niematerialnych, w\u00a0tym dost\u0119pno\u015b\u0107 \u015brodk\u00f3w niezb\u0119dnych do jego uko\u0144czenia, u\u017cytkowania lub sprzeda\u017cy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">spos\u00f3b, w jaki sk\u0142adnik warto\u015bci niematerialnych b\u0119dzie wytwarza\u0142 prawdopodobne przysz\u0142e korzy\u015bci ekonomiczne (np. istnienie rynku na produkty wytwarzane przy jego zastosowaniu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi Grupa nie jest w stanie rozdzieli\u0107 prac badawczych od rozwojowych, og\u00f3\u0142 tych prac traktuje si\u0119 jako badawcze i\u00a0ujmuje bezpo\u015brednio w koszty okresu, w kt\u00f3rym zosta\u0142y poniesione.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty prac rozwojowych ujmowane s\u0105 jako warto\u015bci niematerialne na dzie\u0144 bilansowy w oparciu o ich cen\u0119 nabycia lub koszt wytworzenia pomniejszon\u0105 o skumulowane odpisy amortyzacyjne oraz odpisy z tytu\u0142u utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pocz\u0105wszy od 01.01.2020 r., dla cel\u00f3w podatku dochodowego od os\u00f3b prawnych nak\u0142ady na prace rozwojowe poniesione w roku obrotowym, a nie rozliczone bilansowo na warto\u015bci niematerialne,  Grupa ujmuje w ca\u0142o\u015bci jako koszt uzyskania przychodu w ramach tego roku kalendarzowego, w kt\u00f3rym nak\u0142ady te zosta\u0142y poniesione i zaewidencjonowane.</span><a class=\"pt-000114\" id=\"XBRLBlock_751268897_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1865632631_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__786734870_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1269107904_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_122768649_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForResearchAndDevelopmentExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0db2cc0779b64cd08444bd4ed5637944_528": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Warto\u015b\u0107 Firmy </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 firmy ujmowana jest pocz\u0105tkowo zgodnie z MSSF 3 (patrz akapit \u201ePO\u0141\u0104CZENIA PRZEDSI\u0118WZI\u0118\u0106 I PO\u0141\u0104CZENIA POD WSP\u00d3LN\u0104 KONTROL\u0104).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><a class=\"pt-000114\" id=\"XBRLBlock__129765661_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015bci firmy nie amortyzuje si\u0119, zamiast tego corocznie przeprowadzany jest test na utrat\u0119 warto\u015bci zgodnie z MSR 36.</span><a class=\"pt-000114\" id=\"XBRLBlock_1833566098_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1835099630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2026992338_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__418338794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__217483620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__129765661_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1596204498_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForGoodwillExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A946b28c2f9a546a9bb0924dc65fbf8c9_535": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__947081601_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_694437996_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1410525058_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Nieruchomo\u015bci Inwestycyjne</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000444\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015b\u0107 inwestycyjn\u0105 ujmuje si\u0119 w aktywach wtedy i tylko wtedy, gdy: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) uzyskanie przez jednostk\u0119 przysz\u0142ych korzy\u015bci ekonomicznych zwi\u0105zanych z t\u0105 nieruchomo\u015bci\u0105 jest prawdopodobne; oraz </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) mo\u017cna wiarygodnie wyceni\u0107 jej cen\u0119 nabycia lub koszt wytworzenia. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne to grunty, budynki lub ich cz\u0119\u015bci utrzymywane w celu uzyskiwania przychod\u00f3w z czynsz\u00f3w lub z tytu\u0142u wzrostu ich warto\u015bci kapita\u0142owej, albo te\u017c w obu tych celach \u0142\u0105cznie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne wycenia si\u0119 zgodnie z MSR 40 pocz\u0105tkowo w cenie nabycia lub koszcie wytworzenia. Przy pocz\u0105tkowej wycenie uwzgl\u0119dnia si\u0119 koszty przeprowadzenia transakcji. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Po pocz\u0105tkowym uj\u0119ciu Grupa dokonuje wyceny na koniec ka\u017cdego roku obrotowego wed\u0142ug warto\u015bci godziwej, a wahania warto\u015bci godziwej wykazuje w rachunku zysk\u00f3w i strat. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa w zwi\u0105zku z wyborem modelu wyceny w warto\u015bci godziwej, wycenia konsekwentnie w warto\u015bci godziwej wszystkie nieruchomo\u015bci inwestycyjne, z wyj\u0105tkiem tych, kt\u00f3rych warto\u015b\u0107 godziwa nie jest mo\u017cliwa do ustalenia. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w momencie nabycia konkretnej nieruchomo\u015bci wyst\u0119puj\u0105 wyra\u017ane dowody wskazuj\u0105ce na to, \u017ce Grupa nie b\u0119dzie mog\u0142a ustala\u0107 jej warto\u015bci godziwej z zachowaniem ci\u0105g\u0142o\u015bci tej metody, w\u00f3wczas do takiej nieruchomo\u015bci stosuje model ceny nabycia lub kosztu wytworzenia i kontynuuje jego stosowanie do czasu zbycia danej nieruchomo\u015bci.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszelkie przychody i koszty zwi\u0105zane z utrzymywaniem nieruchomo\u015bci inwestycyjnych, w tym tak\u017ce zwi\u0105zane z aktualizacj\u0105 warto\u015bci tych inwestycji, prezentowane s\u0105 w pozosta\u0142ych kosztach b\u0105d\u017a przychodach operacyjnych. Koszty ulepsze\u0144, utraty warto\u015bci nieruchomo\u015bci inwestycyjnych, r\u00f3\u017cnice pomi\u0119dzy warto\u015bci\u0105 pocz\u0105tkow\u0105 inwestycji a warto\u015bci\u0105 godziw\u0105 na dzie\u0144 bilansowy wp\u0142ywaj\u0105 zawsze na wynik okresu, w kt\u00f3rym wyst\u0105pi\u0142y, i koryguj\u0105 pozycje pozosta\u0142ych przychod\u00f3w i koszt\u00f3w operacyjnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nieruchomo\u015bci inwestycyjne s\u0105 prezentowane w skonsolidowanym sprawozdaniu z sytuacji finansowej, jako aktywa d\u0142ugoterminowe w wyodr\u0119bnionej pozycji.</span><a class=\"pt-000114\" id=\"XBRLBlock__947081601_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_694437996_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1410525058_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForInvestmentPropertyExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A9ebefb46e71e418ebdf6ccf9f360091c_538": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa w zwi\u0105zku z wyborem modelu wyceny w warto\u015bci godziwej, wycenia konsekwentnie w warto\u015bci godziwej wszystkie nieruchomo\u015bci inwestycyjne, z wyj\u0105tkiem tych, kt\u00f3rych warto\u015b\u0107 godziwa nie jest mo\u017cliwa do ustalenia. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi w momencie nabycia konkretnej nieruchomo\u015bci wyst\u0119puj\u0105 wyra\u017ane dowody wskazuj\u0105ce na to, \u017ce Grupa nie b\u0119dzie mog\u0142a ustala\u0107 jej warto\u015bci godziwej z zachowaniem ci\u0105g\u0142o\u015bci tej metody, w\u00f3wczas do takiej nieruchomo\u015bci stosuje model ceny nabycia lub kosztu wytworzenia i kontynuuje jego stosowanie do czasu zbycia danej nieruchomo\u015bci.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1933067753_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa dla instrument\u00f3w pochodnych jest okre\u015blana w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla walutowych transakcji terminowych typu forward jako r\u00f3\u017cnica warto\u015bci bie\u017c\u0105cej (zdyskontowanej) pomi\u0119dzy jednostkami waluty kupowanej i waluty p\u0142aconej,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla transakcji zamiany st\u00f3p procentowych (swap) na podstawie zdyskontowanych przep\u0142yw\u00f3w \u015brodk\u00f3w pieni\u0119\u017cnych do momentu wyga\u015bni\u0119cia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa udzia\u0142\u00f3w i akcji w innych jednostkach ni\u017c podporz\u0105dkowane mo\u017ce by\u0107 okre\u015blona w zale\u017cno\u015bci od sytuacji na podstawie danych rynkowych (np. akcje notowane na gie\u0142dzie) lub oszacowana za pomoc\u0105 innych metod (np. mno\u017cnikowa, dochodowa).</span><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFairValueMeasurementExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0784ee05d0a9489aa5878a5ebdd59b6b_540": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_851226636_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa klasyfikuje aktywa trwa\u0142e (lub grup\u0119 aktyw\u00f3w) jako przeznaczone do sprzeda\u017cy, je\u017celi uzna, \u017ce ich warto\u015b\u0107 bilansowa zostanie odzyskana w drodze transakcji sprzeda\u017cy, a nie poprzez ich dalsze wykorzystanie w prowadzonej dzia\u0142alno\u015bci gospodarczej. Warunek ten uznaje si\u0119 za spe\u0142niony w\u00f3wczas, gdy wyst\u0105pienie transakcji sprzeda\u017cy jest wysoce prawdopodobne, a sk\u0142adnik aktyw\u00f3w (grupa aktyw\u00f3w) jest dost\u0119pny w swoim obecnym stanie do natychmiastowej sprzeda\u017cy. Sklasyfikowanie aktyw\u00f3w trwa\u0142ych do grupy przeznaczonych do sprzeda\u017cy zak\u0142ada zamiar kierownictwa jednostki do zako\u0144czenia transakcji sprzeda\u017cy w czasie jednego roku od dnia zmiany klasyfikacji aktyw\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wycenia sk\u0142adnik aktyw\u00f3w trwa\u0142ych (lub grup\u0119 aktyw\u00f3w do zbycia) zaklasyfikowanych jako przeznaczone do sprzeda\u017cy w kwocie ni\u017cszej z jego warto\u015bci bilansowej i warto\u015bci godziwej pomniejszonej o koszty sprzeda\u017cy. W momencie przeznaczenia sk\u0142adnika aktyw\u00f3w trwa\u0142ych do grupy do zbycia zaprzestaje si\u0119 jego amortyzacji.</span><a class=\"pt-000114\" id=\"XBRLBlock_851226636_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForNoncurrentAssetsOrDisposalGroupsClassifiedAsHeldForSaleAndDiscontinuedOperationsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A57d8c002f1c34fdc835315dd96ee9f60_539": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_851226636_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa klasyfikuje aktywa trwa\u0142e (lub grup\u0119 aktyw\u00f3w) jako przeznaczone do sprzeda\u017cy, je\u017celi uzna, \u017ce ich warto\u015b\u0107 bilansowa zostanie odzyskana w drodze transakcji sprzeda\u017cy, a nie poprzez ich dalsze wykorzystanie w prowadzonej dzia\u0142alno\u015bci gospodarczej. Warunek ten uznaje si\u0119 za spe\u0142niony w\u00f3wczas, gdy wyst\u0105pienie transakcji sprzeda\u017cy jest wysoce prawdopodobne, a sk\u0142adnik aktyw\u00f3w (grupa aktyw\u00f3w) jest dost\u0119pny w swoim obecnym stanie do natychmiastowej sprzeda\u017cy. Sklasyfikowanie aktyw\u00f3w trwa\u0142ych do grupy przeznaczonych do sprzeda\u017cy zak\u0142ada zamiar kierownictwa jednostki do zako\u0144czenia transakcji sprzeda\u017cy w czasie jednego roku od dnia zmiany klasyfikacji aktyw\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wycenia sk\u0142adnik aktyw\u00f3w trwa\u0142ych (lub grup\u0119 aktyw\u00f3w do zbycia) zaklasyfikowanych jako przeznaczone do sprzeda\u017cy w kwocie ni\u017cszej z jego warto\u015bci bilansowej i warto\u015bci godziwej pomniejszonej o koszty sprzeda\u017cy. W momencie przeznaczenia sk\u0142adnika aktyw\u00f3w trwa\u0142ych do grupy do zbycia zaprzestaje si\u0119 jego amortyzacji.</span><a class=\"pt-000114\" id=\"XBRLBlock_851226636_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_561124381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_341691169_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_79293964_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForNoncurrentAssetsOrDisposalGroupsClassifiedAsHeldForSaleExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A10dacb6b1611478a85a1ef745d6ee7f2_543": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_819805576_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_343162065_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1080286730_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Instrumenty finansowe \u2013  zasady klasyfikacji i metody wyceny</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000445\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Instrumentem finansowym jest ka\u017cda umowa, kt\u00f3ra skutkuje powstaniem sk\u0142adnika aktyw\u00f3w finansowych u jednej ze stron i jednocze\u015bnie zobowi\u0105zania finansowego lub instrumentu kapita\u0142owego u drugiej ze stron.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych lub zobowi\u0105zanie finansowe jest wykazywane w sprawozdaniu z sytuacji finansowej, gdy Grupa staje si\u0119 stron\u0105 umowy tego instrumentu. Standaryzowane transakcje kupna i sprzeda\u017cy aktyw\u00f3w i zobowi\u0105za\u0144 finansowych ujmuje si\u0119 na dzie\u0144 zawarcia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__933655366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wy\u0142\u0105cza si\u0119 ze sprawozdania z sytuacji finansowej w przypadku, gdy wygasaj\u0105 umowne prawa do przep\u0142yw\u00f3w pieni\u0119\u017cnych ze sk\u0142adnika aktyw\u00f3w finansowych lub gdy sk\u0142adnik aktyw\u00f3w finansowych oraz zasadniczo ca\u0142e ryzyko i korzy\u015bci z nim zwi\u0105zane zostaj\u0105 przeniesione na inny podmiot.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wy\u0142\u0105cza ze sprawozdania z sytuacji finansowej zobowi\u0105zanie finansowe wtedy, gdy zobowi\u0105zanie przesta\u0142o istnie\u0107, to znaczy, kiedy obowi\u0105zek okre\u015blony w umowie zosta\u0142 wype\u0142niony, umorzony lub wygas\u0142.</span><a class=\"pt-000114\" id=\"XBRLBlock__933655366_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do g\u0142\u00f3wnych instrument\u00f3w finansowych, kt\u00f3re wyst\u0119puj\u0105 w Grupie nale\u017c\u0105:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">1. Po\u017cyczki i nale\u017cno\u015bci w\u0142asne tj. po\u017cyczki udzielone, nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e nale\u017cno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">2. Instrumenty pochodne, tj. terminowe transakcje walutowe typu forward, transakcje zamiany st\u00f3p procentowych IRS.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">3. Inwestycje d\u0142ugoterminowe inne ni\u017c nieruchomo\u015bci tj. udzia\u0142y i akcje w jednostkach innych ni\u017c podporz\u0105dkowane.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">4. Zobowi\u0105zania finansowe, tj. zobowi\u0105zania z tyt. kredyt\u00f3w bankowych, zobowi\u0105zania z tyt. dostaw i us\u0142ug i pozosta\u0142e zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa oraz zobowi\u0105zania finansowe wyceniane s\u0105 wed\u0142ug zasad przedstawionych poni\u017cej.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_819805576_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_343162065_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1080286730_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa finansowe</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zgodnie z MSSF 9 Grupa klasyfikuje aktywa finansowe do nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane wed\u0142ug zamortyzowanego kosztu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez wynik finansowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kategorii aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie klasyfikowane s\u0105 wszystkie aktywa finansowe, kt\u00f3re spe\u0142niaj\u0105 \u0142\u0105cznie oba nast\u0119puj\u0105ce warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utrzymywanie tych aktyw\u00f3w finansowych, w celu uzyskania umownych przep\u0142yw\u00f3w pieni\u0119\u017cnych, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">postanowienia umowne dotycz\u0105ce sk\u0142adnika aktyw\u00f3w powoduj\u0105 w okre\u015blonych terminach przep\u0142ywy pieni\u0119\u017cne, kt\u00f3re s\u0105 wy\u0142\u0105cznie sp\u0142atami nierozliczonej kwoty nominalnej i odsetek od tej kwoty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych jest wyceniany w warto\u015bci godziwej przez inne ca\u0142kowite dochody, je\u017celi spe\u0142nione s\u0105 oba poni\u017csze warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sk\u0142adnik aktyw\u00f3w finansowych jest utrzymywany zgodnie z modelem biznesowym, kt\u00f3rego celem jest zar\u00f3wno otrzymywanie przep\u0142yw\u00f3w pieni\u0119\u017cnych wynikaj\u0105cych z umowy, jak i sprzeda\u017c sk\u0142adnik\u00f3w aktyw\u00f3w finansowych; oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunki umowy dotycz\u0105cej sk\u0142adnika aktyw\u00f3w finansowych powoduj\u0105 powstawanie w okre\u015blonych terminach przep\u0142yw\u00f3w pieni\u0119\u017cnych, kt\u00f3re s\u0105 jedynie sp\u0142at\u0105 kwoty g\u0142\u00f3wnej i odsetek od kwoty g\u0142\u00f3wnej pozosta\u0142ej do sp\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie inne aktywa finansowe klasyfikowane s\u0105 do kategorii aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 w warto\u015bci godziwej przez wynik, je\u017celi nie spe\u0142nia kryteri\u00f3w wyceny w\u00a0zamortyzowanym koszcie lub w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody oraz nie jest instrumentem kapita\u0142owym wyznaczonym w momencie pocz\u0105tkowego uj\u0119cia do wyceny w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody. Grupa mo\u017ce jednak w momencie pocz\u0105tkowego uj\u0119cia dokona\u0107 nieodwo\u0142alnego wyboru odno\u015bnie do okre\u015blonych inwestycji w instrumenty kapita\u0142owe, kt\u00f3re w przeciwnym razie by\u0142yby wyceniane w warto\u015bci godziwej przez wynik finansowy, aby ujmowa\u0107 p\u00f3\u017aniejsze zmiany warto\u015bci godziwej przez inne ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niezale\u017cnie od wskazanych wy\u017cej postanowie\u0144, Grupa mo\u017ce w momencie pocz\u0105tkowego uj\u0119cia nieodwo\u0142alnie wyznaczy\u0107 sk\u0142adnik aktyw\u00f3w finansowych, jako wyceniany w warto\u015bci godziwej przez wynik finansowy, je\u015bli w ten spos\u00f3b eliminuje lub znacz\u0105co zmniejsza niesp\u00f3jno\u015b\u0107 wyceny lub uj\u0119cia.</span><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280082\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych aktyw\u00f3w finansowych, z wyj\u0105tkiem wycenianych w warto\u015bci godziwej przez wynik finansowy i nale\u017cno\u015bci handlowych, dla kt\u00f3rych warto\u015b\u0107 pocz\u0105tkow\u0105 ustala si\u0119 zgodnie z MSSF 15.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__179532967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja aktyw\u00f3w finansowych jest dokonywana w momencie pocz\u0105tkowego uj\u0119cia i mo\u017ce by\u0107 zmieniona jedynie w\u00f3wczas, gdy zmieni\u0142 si\u0119 biznesowy model zarz\u0105dzania aktywami finansowymi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje zmiany klasyfikacji sk\u0142adnika aktyw\u00f3w finansowych, czyni to prospektywnie, pocz\u0105wszy od dnia przeklasyfikowania. Grupa nie przekszta\u0142ca \u017cadnych uprzednio uj\u0119tych zysk\u00f3w, strat (w tym zysk\u00f3w lub strat z tytu\u0142u utraty warto\u015bci) ani odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, warto\u015b\u0107</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w wyniku finansowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, warto\u015b\u0107 godziwa tego sk\u0142adnika na dzie\u0144 przeklasyfikowania staje si\u0119 jego now\u0105 warto\u015bci\u0105 bilansow\u0105 brutto.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, warto\u015b\u0107 godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w\u00a0innych ca\u0142kowitych dochodach. Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, sk\u0142adnik ten zostaje przeklasyfikowany w jego warto\u015bci godziwej na dzie\u0144 przeklasyfikowania. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 jednak usuni\u0119te z pozycji kapita\u0142u w\u0142asnego i koryguj\u0105 warto\u015b\u0107 godziw\u0105 sk\u0142adnika aktyw\u00f3w finansowych na dzie\u0144 przeklasyfikowania. W zwi\u0105zku z tym sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 na dzie\u0144 przeklasyfikowania tak, jak gdyby zawsze by\u0142 wyceniany w zamortyzowanym koszcie. Korekta ta wp\u0142ywa na inne ca\u0142kowite dochody, lecz nie wp\u0142ywa na wynik finansowy i w zwi\u0105zku z tym nie stanowi korekty wynikaj\u0105cej z przeklasyfikowania (zob. MSR 1 Prezentacja sprawozda\u0144 finansowych). Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 przeklasyfikowane z pozycji kapita\u0142u w\u0142asnego do wyniku finansowego w formie korekty wynikaj\u0105cej z\u00a0przeklasyfikowania (zob. MSR 1) na dzie\u0144 przeklasyfikowania.</span><a class=\"pt-000114\" id=\"XBRLBlock__179532967_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje sk\u0142adnik aktyw\u00f3w finansowych lub zobowi\u0105zanie finansowe w sprawozdaniu z sytuacji finansowej, w\u00a0przypadku, kiedy staje si\u0119 stron\u0105 kontraktu i jest zwi\u0105zana jego postanowieniami w zakresie dotycz\u0105cym danego instrumentu finansowego. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280258\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa finansowe na dzie\u0144 nabycia wycenia si\u0119  warto\u015bci godziwej, czyli najcz\u0119\u015bciej wed\u0142ug warto\u015bci godziwej uiszczonej zap\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do d\u0142u\u017cnych aktyw\u00f3w finansowych takich jak nale\u017cno\u015bci w\u0142asne i udzielone po\u017cyczki, mo\u017cliwe s\u0105 do zastosowania trzy modele zarz\u0105dzania biznesowego:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(1) utrzymywane w celu \u015bci\u0105gni\u0119cia,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(2) utrzymywane w celu \u015bci\u0105gni\u0119cia i sprzeda\u017cy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(3) model inny ni\u017c model (1) i (2) (efektywnie oznaczaj\u0105cy \u017ce jednostka posiada aktywa w celu ich zbycia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy modelu biznesowego Grupa bierze pod uwag\u0119 w szczeg\u00f3lno\u015bci zawarte umowy faktoringu oraz ich charakter. W obecnie stosowanym modelu faktoringu jest to faktoring z regresem, w zwi\u0105zku z czym model biznesowy to \u015bci\u0105gni\u0119cie umownych przep\u0142yw\u00f3w (sp\u0142at nale\u017cno\u015bci przez klient\u00f3w). W przypadku gdyby stosowano inny model faktoringu (bez regresu), w zale\u017cno\u015bci od szczeg\u00f3\u0142owych zapis\u00f3w um\u00f3w faktoringowych mog\u0105 one spowodowa\u0107 klasyfikacj\u0119 nale\u017cno\u015bci do modelu Utrzymanie oraz sprzeda\u017c lub sprzeda\u017c, co skutkowa\u0107 b\u0119dzie konieczno\u015bci\u0105 wyceny tych instrument\u00f3w finansowych do warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy czy umowne przep\u0142ywy pieni\u0119\u017cne reprezentuj\u0105 jedynie sp\u0142at\u0119 kwoty g\u0142\u00f3wnej oraz odsetki Grupa dokonuje szczeg\u00f3\u0142owej analizy zapis\u00f3w d\u0142u\u017cnych instrument\u00f3w finansowych (po\u017cyczek). W przypadku gdy konieczna jest dodatkowa analiza, czyli tzw. benchmark test, na przyk\u0142ad w sytuacji gdy wyst\u0119puje niedopasowanie okres\u00f3w i\u00a0formu\u0142 naliczania odsetek, Grupa por\u00f3wnuje dany instrument do warunk\u00f3w instrumentu modelowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli por\u00f3wnuj\u0105c dla obu instrument\u00f3w poszczeg\u00f3lne kwoty odsetek Grupa stwierdzi, \u017ce nie r\u00f3\u017cni\u0105 si\u0119 istotnie (powy\u017cej 10%), w\u00f3wczas zgodnie z MSSF 9 dany instrument spe\u0142nia kryterium sp\u0142aty kwoty g\u0142\u00f3wnej oraz odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy modelu biznesowego oraz test\u00f3w klasyfikacyjnych TKiO (Tylko Kapita\u0142 i Odsetki) Grupa dokona\u0142a klasyfikacji istotnych pozycji aktyw\u00f3w finansowych jak poni\u017cej:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000446\"></td><td class=\"pt-000446\"></td><td class=\"pt-000447\"></td></tr><tr class=\"pt-000448\"><td class=\"pt-000449\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie klasyfikacji </span></p></td><td class=\"pt-000450\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Metoda wyceny</span></p></td><td class=\"pt-000451\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Uj\u0119cie skutk\u00f3w wyceny</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe i pozosta\u0142e (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia) </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po\u017cyczki udzielone (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000455\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y i akcje w innych jednostkach ni\u017c podporz\u0105dkowane </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000448\"><td class=\"pt-000456\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Instrumenty pochodne </span></p></td><td class=\"pt-000457\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000458\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa dla instrument\u00f3w pochodnych jest okre\u015blana w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla walutowych transakcji terminowych typu forward jako r\u00f3\u017cnica warto\u015bci bie\u017c\u0105cej (zdyskontowanej) pomi\u0119dzy jednostkami waluty kupowanej i waluty p\u0142aconej,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla transakcji zamiany st\u00f3p procentowych (swap) na podstawie zdyskontowanych przep\u0142yw\u00f3w \u015brodk\u00f3w pieni\u0119\u017cnych do momentu wyga\u015bni\u0119cia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa udzia\u0142\u00f3w i akcji w innych jednostkach ni\u017c podporz\u0105dkowane mo\u017ce by\u0107 okre\u015blona w zale\u017cno\u015bci od sytuacji na podstawie danych rynkowych (np. akcje notowane na gie\u0142dzie) lub oszacowana za pomoc\u0105 innych metod (np. mno\u017cnikowa, dochodowa).</span><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_500231066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na ka\u017cdy dzie\u0144 bilansowy Grupa dokonuje weryfikacji aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie pod k\u0105tem utraty warto\u015bci zgodnie z MSSF 9.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa finansowe zaliczone do kategorii wycenianych w zamortyzowanym koszcie oraz wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody ze wzgl\u0119du na model biznesowy i charakter przep\u0142yw\u00f3w z nimi zwi\u0105zanych podlegaj\u0105 ocenie na ka\u017cdy dzie\u0144 bilansowy w celu uj\u0119cia oczekiwanych strat kredytowych, niezale\u017cnie od tego, czy wyst\u0105pi\u0142y przes\u0142anki utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Spos\u00f3b dokonywania tej oceny i szacowania odpis\u00f3w z tytu\u0142u oczekiwanych strat kredytowych r\u00f3\u017cni si\u0119 dla poszczeg\u00f3lnych klas aktyw\u00f3w finansowych:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug Grupa stosuje uproszczone podej\u015bcie zak\u0142adaj\u0105ce kalkulacj\u0119 odpis\u00f3w z\u00a0tytu\u0142u oczekiwanych strat kredytowych dla ca\u0142ego okresu \u017cycia instrumentu. Szacunki odpis\u00f3w s\u0105 dokonywane na zasadzie zbiorowej, a nale\u017cno\u015bci zosta\u0142y pogrupowane wed\u0142ug okresu przeterminowania. Szacunek odpisu jest oparty przede wszystkim o historycznie kszta\u0142tuj\u0105ce si\u0119 przeterminowania i powi\u0105zanie zalegania z faktyczn\u0105 sp\u0142acalno\u015bci\u0105 z ostatnich 5 lat, z uwzgl\u0119dnieniem dost\u0119pnych informacji dotycz\u0105cych przysz\u0142o\u015bci.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla \u015brodk\u00f3w pieni\u0119\u017cnych Grupa analizuje poziom ewentualnego odpisu zwi\u0105zanego ze \u015brodkami ulokowanymi w bankach na podstawie ich rating\u00f3w oraz sytuacji finansowej. Je\u015bli poziom ewentualnego odpisu okaza\u0142by si\u0119 nieistotny to Grupa, zgodnie z zasad\u0105 istotno\u015bci, mo\u017ce odst\u0105pi\u0107 od jego ujmowania w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa z tytu\u0142u um\u00f3w z klientami rozpoznane zgodnie z zasadami MSSF 15 s\u0105 r\u00f3wnie\u017c poddane zasadom i\u00a0przepisom utraty warto\u015bci zgodnie z wy\u017cej opisan\u0105 metodologi\u0105.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65323460\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy z tytu\u0142u oczekiwanych strat kredytowych ujmowane s\u0105 (per saldo) w wyniku finansowym odpowiednio po stronie przychod\u00f3w lub koszt\u00f3w operacyjnych, lub przychod\u00f3w / koszt\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa stosuje trzystopniowy model utraty warto\u015bci dla aktyw\u00f3w finansowych: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 1 \u2013 salda, dla kt\u00f3rych ryzyko kredytowe nie wzros\u0142o znacz\u0105co od pocz\u0105tkowego uj\u0119cia. Oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania w ci\u0105gu 12 miesi\u0119cy (tj. ca\u0142kowita oczekiwana strata kredytowa pomno\u017cona jest przez prawdopodobie\u0144stwo, \u017ce strata wyst\u0105pi w ci\u0105gu nast\u0119pnych 12 miesi\u0119cy);</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 2 \u2013 obejmuje salda, dla kt\u00f3rych nast\u0105pi\u0142 znaczny wzrost ryzyka kredytowego od pocz\u0105tkowego uj\u0119cia, ale brak jest obiektywnych przes\u0142anek utraty warto\u015bci; oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania przez ca\u0142y umowny okres \u017cycia danego aktywa;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 3 \u2013 obejmuje salda z obiektywn\u0105 przes\u0142ank\u0105 utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_500231066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_end\"></a></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__754024481_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do aktyw\u00f3w finansowych wycenianych w terminie p\u00f3\u017aniejszym w warto\u015bci godziwej nale\u017c\u0105 m.in. udzia\u0142y i akcje w\u00a0innych jednostkach ni\u017c podporz\u0105dkowane oraz instrumenty pochodne b\u0119d\u0105ce aktywami. Zyski lub straty na sk\u0142adniku aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe.</span><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__754024481_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9 wymaga aby wszystkie d\u0142u\u017cne instrumenty finansowe (w tym nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug), kt\u00f3re s\u0105 wyceniane wed\u0142ug zamortyzowanego kosztu lub warto\u015bci godziwej poprzez pozosta\u0142e ca\u0142kowite dochody, by\u0142y poddane testowaniu na utrat\u0119 warto\u015bci u\u017cywaj\u0105c metody oczekiwanej straty kredytowej. MSSF 9 jasno wskazuje, \u017ce oczekiwane straty kredytowe s\u0105 zawsze wi\u0119ksze od zera (nie mo\u017cna przyj\u0105\u0107 za\u0142o\u017cenia, \u017ce nale\u017cne kwoty b\u0119d\u0105 zawsze sp\u0142acone w\u00a0ca\u0142o\u015bci). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Oczekiwane straty kredytowe aktualizuj\u0105ce warto\u015b\u0107 nale\u017cno\u015bci w postaci odpis\u00f3w, s\u0105 szacowane wed\u0142ug macierzy odpis\u00f3w, opracowanej na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na rok 2022 szacunki dla nale\u017cno\u015bci w PLN kszta\u0142towa\u0142y si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 90% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 70% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 28% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 0,5% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,1 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Natomiast dla nale\u017cno\u015bci w walutach obcych (EUR) \u2013 jak ni\u017cej:</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 79% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 41% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 20% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 3% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,9 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki dokonywane s\u0105 co roku w oparciu o zaktualizowane dane dotycz\u0105ce d\u0142u\u017cnik\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, aktyw\u00f3w z tytu\u0142u um\u00f3w Grupa wycenia odpis na oczekiwane straty kredytowe w kwocie r\u00f3wnej oczekiwanym stratom kredytowym w ca\u0142ym okresie \u017cycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy ustalaniu odpis\u00f3w, poza w/w macierz\u0105 odpis\u00f3w Grupa analizuje nale\u017cno\u015bci uwzgl\u0119dniaj\u0105c w szacunkach indywidualne przypadki, o kt\u00f3rych mowa poni\u017cej:  </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku  d\u0142u\u017cnik\u00f3w postawionych w stan likwidacji lub upad\u0142o\u015bci \u2013 w\u00f3wczas ujmuje si\u0119 odpis w pe\u0142nej wysoko\u015bci nale\u017cno\u015bci lub do wysoko\u015bci nale\u017cno\u015bci nieobj\u0119tej gwarancj\u0105 lub innym zabezpieczeniem, zg\u0142oszonej likwidatorowi lub s\u0119dziemu komisarzowi w post\u0119powaniu upad\u0142o\u015bciowym,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku nale\u017cno\u015bci nieprzeterminowanych, kt\u00f3rych ryzyko nie\u015bci\u0105galno\u015bci jest znaczne wed\u0142ug indywidualnej oceny Grupy \u2013 odpis w wysoko\u015bci wiarygodnie oszacowanej kwoty, tj. obiektywnej, wa\u017conej</span></p><p class=\"pt-000424\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawdopodobie\u0144stwem kwoty wynikaj\u0105cej z oceny zakresu mo\u017cliwych warto\u015bci, uwzgl\u0119dniaj\u0105cej warto\u015b\u0107 pieni\u0105dza w czasie; do takich przypadk\u00f3w zalicza si\u0119 zdarzenia maj\u0105ce charakter si\u0142y wy\u017cszej,  czy czynniki polityczne, gospodarcze b\u0105d\u017a inne czynniki makroekonomiczne na kt\u00f3re Grupa nie ma wp\u0142ywu, a kt\u00f3re generuj\u0105 wysokie ryzyko utraty nale\u017cno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ze wzgl\u0119du na zasad\u0119 ostro\u017cno\u015bci naliczone odsetki z tytu\u0142u zw\u0142oki w regulowaniu nale\u017cno\u015bci przez odbiorc\u00f3w s\u0105 obejmowane odpisem aktualizuj\u0105cym w wysoko\u015bci 100% kwoty naliczonej od razu w momencie naliczenia i\u00a0uj\u0119cia w ksi\u0119gach rachunkowych odsetek (odpis ujmowany jest w ci\u0119\u017car koszt\u00f3w finansowych); </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy </span><a class=\"pt-000114\" id=\"_Hlk67610640\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z tytu\u0142u oczekiwanych strat kredytowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, zale\u017cnie od rodzaju danej nale\u017cno\u015bci, ujmuje si\u0119 odpowiednio  w\u00a0pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy tworzeniu odpis\u00f3w warto\u015b\u0107 nale\u017cno\u015bci stosowana jest analiza indywidualna i portfelowa. W\u00a0analizie odpisu metod\u0105 portfelow\u0105 Grupa stosuje analiz\u0119 grupow\u0105 portfeli w podziale na walut\u0119 transakcji \u2013 PLN, EUR lub USD. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Proces oszacowania poziom\u00f3w odpis\u00f3w dla poszczeg\u00f3lnych op\u00f3\u017anie\u0144 p\u0142atniczych rozpoczyna si\u0119 od analiz sp\u0142acalno\u015bci wystawionych faktur z ostatnich kilku lat na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. Na bazie analizy Grupa uzyskuje prawdopodobie\u0144stwo tego, jaka cz\u0119\u015b\u0107 danego salda nie zostanie sp\u0142acona na moment powstania nale\u017cno\u015bci oraz na ka\u017cd\u0105 kolejn\u0105 dat\u0119 op\u00f3\u017anie\u0144 p\u0142atniczych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z kolei w analizie indywidualnej ustalanie odpisu odbywa si\u0119 poprzez analiz\u0119 odpisu dla najbardziej istotnych sald (kontrahent\u00f3w), kt\u00f3re nie spe\u0142niaj\u0105 kryterium homogeniczno\u015bci portfela z uwagi na znacz\u0105co wy\u017csze saldo nale\u017cno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci przeterminowane, przedawnione lub nie\u015bci\u0105galne zmniejszaj\u0105 dokonane uprzednio odpisy aktualizuj\u0105ce ich warto\u015b\u0107. Je\u015bli od wy\u017cej wymienionych nale\u017cno\u015bci nie dokonano odpis\u00f3w lub dokonano ich w niepe\u0142nej wysoko\u015bci, to odpisy dodatkowe na te nale\u017cno\u015bci ujmuje si\u0119 r\u00f3wnie\u017c w pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli przyczyna, dla kt\u00f3rej dokonano odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci ustanie, to r\u00f3wnowarto\u015b\u0107 kwoty, na kt\u00f3r\u0105 wcze\u015bniej utworzono odpis, zwi\u0119ksza warto\u015b\u0107 danej nale\u017cno\u015bci, a tak\u017ce odpowiednio pozosta\u0142e przychody operacyjne lub przychody finansowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__331467577_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zobowi\u0105zania finansowe </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wyst\u0119puj\u0105cych w Grupie zalicza si\u0119:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kredyty, po\u017cyczki, inne instrumenty d\u0142u\u017cne,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u leasingu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pochodne instrumenty finansowe (inne ni\u017c zabezpieczaj\u0105ce).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie zobowi\u0105zania finansowe ujmowane zgodnie ze standardem MSSF 9 s\u0105 klasyfikowane jako zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie, z wyj\u0105tkiem:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy. Takie zobowi\u0105zania, w tym instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami, wycenia si\u0119 po pocz\u0105tkowym uj\u0119ciu w warto\u015bci godziwej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zobowi\u0105za\u0144 finansowych powsta\u0142ych w wyniku przeniesienia sk\u0142adnika aktyw\u00f3w finansowych, kt\u00f3ry nie kwalifikuje si\u0119 do zaprzestania ujmowania, lub wtedy, gdy ma zastosowanie podej\u015bcie wynikaj\u0105ce z utrzymania zaanga\u017cowania;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) um\u00f3w gwarancji finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) zobowi\u0105za\u0144 do udzielenia po\u017cyczki oprocentowanej poni\u017cej rynkowej stopy procentowej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) warunkowej zap\u0142aty uj\u0119tej przez jednostk\u0119 przejmuj\u0105c\u0105 w ramach po\u0142\u0105czenia jednostek, do kt\u00f3rego ma zastosowanie MSSF 3.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zamortyzowany koszt sk\u0142adnika zobowi\u0105za\u0144 finansowych jest to kwota, w jakiej sk\u0142adnik zobowi\u0105za\u0144 finansowych wycenia si\u0119 w momencie pocz\u0105tkowego uj\u0119cia, pomniejszona o sp\u0142aty kapita\u0142u oraz powi\u0119kszona lub pomniejszona o ustalon\u0105 z\u00a0zastosowaniem efektywnej stopy procentowej skumulowan\u0105 amortyzacj\u0119 wszelkich r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 pocz\u0105tkow\u0105 a warto\u015bci\u0105 w terminie wymagalno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kalkulacji efektywnej stopy procentowej wliczamy wszystkie przep\u0142ywy zwi\u0105zane z danym instrumentem np. prowizje z\u00a0tytu\u0142u uruchomienia kredytu. Przy wyliczaniu efektywnej stopy procentowej Grupa dokonuje oszacowania przep\u0142yw\u00f3w pieni\u0119\u017cnych, uwzgl\u0119dniaj\u0105c wszelkie postanowienia umowy instrumentu finansowego (np. przedp\u0142aty, opcje kupna lub podobne je\u017celi nie spe\u0142nia\u0142y kryteri\u00f3w wyodr\u0119bnienia jako wbudowany instrument pochodny).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy ustalaniu zamortyzowanego kosztu uwzgl\u0119dnia si\u0119 koszty zwi\u0105zane z uzyskaniem kredytu lub po\u017cyczki oraz dyskonta lub premie uzyskane przy rozliczeniu zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa nie dyskontuje zobowi\u0105za\u0144 bezodsetkowych, kt\u00f3rych okres p\u0142atno\u015bci przypada w terminie kr\u00f3tszym ni\u017c 12 miesi\u0119cy oraz je\u015bli efekt dyskontowania by\u0142by nieistotny.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja zobowi\u0105zania finansowego wycenianego w warto\u015bci godziwej przez wynik finansowy jest dokonywana w\u00a0momencie pocz\u0105tkowego uj\u0119cia i jest nieodwo\u0142alna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik zobowi\u0105za\u0144 finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych zobowi\u0105za\u0144 finansowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w zamortyzowanym koszcie zalicza si\u0119 otrzymane po\u017cyczki i kredyty oraz wyemitowane d\u0142u\u017cne papiery warto\u015bciowe z okre\u015blonym terminem wymagalno\u015bci i zobowi\u0105zania handlowe.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_704498498_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik nale\u017c\u0105 m.in. instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami. Zyski lub straty na sk\u0142adniku zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w\u00a0wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe z wyj\u0105tkiem ewentualnej zmiany warto\u015bci godziwej przypisanej do zmiany ryzyka kredytowego (zwi\u0105zanego z niewyp\u0142acalno\u015bci\u0105 emitenta), kt\u00f3ra jest prezentowana w\u00a0pozosta\u0142ych ca\u0142kowitych dochodach.</span><a class=\"pt-000114\" id=\"XBRLBlock__331467577_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_704498498_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_279587626_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_629842646_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__469831145_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rachunkowo\u015b\u0107 zabezpiecze\u0144</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie stosuje rachunkowo\u015bci zabezpiecze\u0144, w zwi\u0105zku z tym MSSF 9 w tym zakresie nie ma zastosowania.</span><a class=\"pt-000114\" id=\"XBRLBlock_279587626_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_629842646_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__469831145_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialInstrumentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Acaf296cadb56440aa2219c822dfa34f8_497718349": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__933655366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wy\u0142\u0105cza si\u0119 ze sprawozdania z sytuacji finansowej w przypadku, gdy wygasaj\u0105 umowne prawa do przep\u0142yw\u00f3w pieni\u0119\u017cnych ze sk\u0142adnika aktyw\u00f3w finansowych lub gdy sk\u0142adnik aktyw\u00f3w finansowych oraz zasadniczo ca\u0142e ryzyko i korzy\u015bci z nim zwi\u0105zane zostaj\u0105 przeniesione na inny podmiot.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa wy\u0142\u0105cza ze sprawozdania z sytuacji finansowej zobowi\u0105zanie finansowe wtedy, gdy zobowi\u0105zanie przesta\u0142o istnie\u0107, to znaczy, kiedy obowi\u0105zek okre\u015blony w umowie zosta\u0142 wype\u0142niony, umorzony lub wygas\u0142.</span><a class=\"pt-000114\" id=\"XBRLBlock__933655366_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForDerecognitionOfFinancialInstrumentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ab1d2f890b25444ab8a400cc3164257cb_547": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Aktywa finansowe</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zgodnie z MSSF 9 Grupa klasyfikuje aktywa finansowe do nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane wed\u0142ug zamortyzowanego kosztu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez wynik finansowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyceniane w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kategorii aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie klasyfikowane s\u0105 wszystkie aktywa finansowe, kt\u00f3re spe\u0142niaj\u0105 \u0142\u0105cznie oba nast\u0119puj\u0105ce warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utrzymywanie tych aktyw\u00f3w finansowych, w celu uzyskania umownych przep\u0142yw\u00f3w pieni\u0119\u017cnych, oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">postanowienia umowne dotycz\u0105ce sk\u0142adnika aktyw\u00f3w powoduj\u0105 w okre\u015blonych terminach przep\u0142ywy pieni\u0119\u017cne, kt\u00f3re s\u0105 wy\u0142\u0105cznie sp\u0142atami nierozliczonej kwoty nominalnej i odsetek od tej kwoty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych jest wyceniany w warto\u015bci godziwej przez inne ca\u0142kowite dochody, je\u017celi spe\u0142nione s\u0105 oba poni\u017csze warunki:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sk\u0142adnik aktyw\u00f3w finansowych jest utrzymywany zgodnie z modelem biznesowym, kt\u00f3rego celem jest zar\u00f3wno otrzymywanie przep\u0142yw\u00f3w pieni\u0119\u017cnych wynikaj\u0105cych z umowy, jak i sprzeda\u017c sk\u0142adnik\u00f3w aktyw\u00f3w finansowych; oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warunki umowy dotycz\u0105cej sk\u0142adnika aktyw\u00f3w finansowych powoduj\u0105 powstawanie w okre\u015blonych terminach przep\u0142yw\u00f3w pieni\u0119\u017cnych, kt\u00f3re s\u0105 jedynie sp\u0142at\u0105 kwoty g\u0142\u00f3wnej i odsetek od kwoty g\u0142\u00f3wnej pozosta\u0142ej do sp\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie inne aktywa finansowe klasyfikowane s\u0105 do kategorii aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 w warto\u015bci godziwej przez wynik, je\u017celi nie spe\u0142nia kryteri\u00f3w wyceny w\u00a0zamortyzowanym koszcie lub w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody oraz nie jest instrumentem kapita\u0142owym wyznaczonym w momencie pocz\u0105tkowego uj\u0119cia do wyceny w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody. Grupa mo\u017ce jednak w momencie pocz\u0105tkowego uj\u0119cia dokona\u0107 nieodwo\u0142alnego wyboru odno\u015bnie do okre\u015blonych inwestycji w instrumenty kapita\u0142owe, kt\u00f3re w przeciwnym razie by\u0142yby wyceniane w warto\u015bci godziwej przez wynik finansowy, aby ujmowa\u0107 p\u00f3\u017aniejsze zmiany warto\u015bci godziwej przez inne ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niezale\u017cnie od wskazanych wy\u017cej postanowie\u0144, Grupa mo\u017ce w momencie pocz\u0105tkowego uj\u0119cia nieodwo\u0142alnie wyznaczy\u0107 sk\u0142adnik aktyw\u00f3w finansowych, jako wyceniany w warto\u015bci godziwej przez wynik finansowy, je\u015bli w ten spos\u00f3b eliminuje lub znacz\u0105co zmniejsza niesp\u00f3jno\u015b\u0107 wyceny lub uj\u0119cia.</span><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280082\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik aktyw\u00f3w finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych aktyw\u00f3w finansowych, z wyj\u0105tkiem wycenianych w warto\u015bci godziwej przez wynik finansowy i nale\u017cno\u015bci handlowych, dla kt\u00f3rych warto\u015b\u0107 pocz\u0105tkow\u0105 ustala si\u0119 zgodnie z MSSF 15.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__179532967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja aktyw\u00f3w finansowych jest dokonywana w momencie pocz\u0105tkowego uj\u0119cia i mo\u017ce by\u0107 zmieniona jedynie w\u00f3wczas, gdy zmieni\u0142 si\u0119 biznesowy model zarz\u0105dzania aktywami finansowymi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje zmiany klasyfikacji sk\u0142adnika aktyw\u00f3w finansowych, czyni to prospektywnie, pocz\u0105wszy od dnia przeklasyfikowania. Grupa nie przekszta\u0142ca \u017cadnych uprzednio uj\u0119tych zysk\u00f3w, strat (w tym zysk\u00f3w lub strat z tytu\u0142u utraty warto\u015bci) ani odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, warto\u015b\u0107</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w wyniku finansowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, warto\u015b\u0107 godziwa tego sk\u0142adnika na dzie\u0144 przeklasyfikowania staje si\u0119 jego now\u0105 warto\u015bci\u0105 bilansow\u0105 brutto.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, warto\u015b\u0107 godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w\u00a0innych ca\u0142kowitych dochodach. Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, sk\u0142adnik ten zostaje przeklasyfikowany w jego warto\u015bci godziwej na dzie\u0144 przeklasyfikowania. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 jednak usuni\u0119te z pozycji kapita\u0142u w\u0142asnego i koryguj\u0105 warto\u015b\u0107 godziw\u0105 sk\u0142adnika aktyw\u00f3w finansowych na dzie\u0144 przeklasyfikowania. W zwi\u0105zku z tym sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 na dzie\u0144 przeklasyfikowania tak, jak gdyby zawsze by\u0142 wyceniany w zamortyzowanym koszcie. Korekta ta wp\u0142ywa na inne ca\u0142kowite dochody, lecz nie wp\u0142ywa na wynik finansowy i w zwi\u0105zku z tym nie stanowi korekty wynikaj\u0105cej z przeklasyfikowania (zob. MSR 1 Prezentacja sprawozda\u0144 finansowych). Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 przeklasyfikowane z pozycji kapita\u0142u w\u0142asnego do wyniku finansowego w formie korekty wynikaj\u0105cej z\u00a0przeklasyfikowania (zob. MSR 1) na dzie\u0144 przeklasyfikowania.</span><a class=\"pt-000114\" id=\"XBRLBlock__179532967_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje sk\u0142adnik aktyw\u00f3w finansowych lub zobowi\u0105zanie finansowe w sprawozdaniu z sytuacji finansowej, w\u00a0przypadku, kiedy staje si\u0119 stron\u0105 kontraktu i jest zwi\u0105zana jego postanowieniami w zakresie dotycz\u0105cym danego instrumentu finansowego. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280258\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa finansowe na dzie\u0144 nabycia wycenia si\u0119  warto\u015bci godziwej, czyli najcz\u0119\u015bciej wed\u0142ug warto\u015bci godziwej uiszczonej zap\u0142aty.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do d\u0142u\u017cnych aktyw\u00f3w finansowych takich jak nale\u017cno\u015bci w\u0142asne i udzielone po\u017cyczki, mo\u017cliwe s\u0105 do zastosowania trzy modele zarz\u0105dzania biznesowego:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(1) utrzymywane w celu \u015bci\u0105gni\u0119cia,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(2) utrzymywane w celu \u015bci\u0105gni\u0119cia i sprzeda\u017cy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">(3) model inny ni\u017c model (1) i (2) (efektywnie oznaczaj\u0105cy \u017ce jednostka posiada aktywa w celu ich zbycia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy modelu biznesowego Grupa bierze pod uwag\u0119 w szczeg\u00f3lno\u015bci zawarte umowy faktoringu oraz ich charakter. W obecnie stosowanym modelu faktoringu jest to faktoring z regresem, w zwi\u0105zku z czym model biznesowy to \u015bci\u0105gni\u0119cie umownych przep\u0142yw\u00f3w (sp\u0142at nale\u017cno\u015bci przez klient\u00f3w). W przypadku gdyby stosowano inny model faktoringu (bez regresu), w zale\u017cno\u015bci od szczeg\u00f3\u0142owych zapis\u00f3w um\u00f3w faktoringowych mog\u0105 one spowodowa\u0107 klasyfikacj\u0119 nale\u017cno\u015bci do modelu Utrzymanie oraz sprzeda\u017c lub sprzeda\u017c, co skutkowa\u0107 b\u0119dzie konieczno\u015bci\u0105 wyceny tych instrument\u00f3w finansowych do warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W ramach analizy czy umowne przep\u0142ywy pieni\u0119\u017cne reprezentuj\u0105 jedynie sp\u0142at\u0119 kwoty g\u0142\u00f3wnej oraz odsetki Grupa dokonuje szczeg\u00f3\u0142owej analizy zapis\u00f3w d\u0142u\u017cnych instrument\u00f3w finansowych (po\u017cyczek). W przypadku gdy konieczna jest dodatkowa analiza, czyli tzw. benchmark test, na przyk\u0142ad w sytuacji gdy wyst\u0119puje niedopasowanie okres\u00f3w i\u00a0formu\u0142 naliczania odsetek, Grupa por\u00f3wnuje dany instrument do warunk\u00f3w instrumentu modelowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli por\u00f3wnuj\u0105c dla obu instrument\u00f3w poszczeg\u00f3lne kwoty odsetek Grupa stwierdzi, \u017ce nie r\u00f3\u017cni\u0105 si\u0119 istotnie (powy\u017cej 10%), w\u00f3wczas zgodnie z MSSF 9 dany instrument spe\u0142nia kryterium sp\u0142aty kwoty g\u0142\u00f3wnej oraz odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy modelu biznesowego oraz test\u00f3w klasyfikacyjnych TKiO (Tylko Kapita\u0142 i Odsetki) Grupa dokona\u0142a klasyfikacji istotnych pozycji aktyw\u00f3w finansowych jak poni\u017cej:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000446\"></td><td class=\"pt-000446\"></td><td class=\"pt-000447\"></td></tr><tr class=\"pt-000448\"><td class=\"pt-000449\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie klasyfikacji </span></p></td><td class=\"pt-000450\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Metoda wyceny</span></p></td><td class=\"pt-000451\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Uj\u0119cie skutk\u00f3w wyceny</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe i pozosta\u0142e (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia) </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po\u017cyczki udzielone (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000455\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty (1) \u2013 utrzymywane w celu \u015bci\u0105gni\u0119cia </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zamortyzowany koszt</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000452\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y i akcje w innych jednostkach ni\u017c podporz\u0105dkowane </span></p></td><td class=\"pt-000453\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000454\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr><tr class=\"pt-000448\"><td class=\"pt-000456\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Instrumenty pochodne </span></p></td><td class=\"pt-000457\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 godziwa</span></p></td><td class=\"pt-000458\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunek zysk\u00f3w i strat</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa dla instrument\u00f3w pochodnych jest okre\u015blana w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla walutowych transakcji terminowych typu forward jako r\u00f3\u017cnica warto\u015bci bie\u017c\u0105cej (zdyskontowanej) pomi\u0119dzy jednostkami waluty kupowanej i waluty p\u0142aconej,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla transakcji zamiany st\u00f3p procentowych (swap) na podstawie zdyskontowanych przep\u0142yw\u00f3w \u015brodk\u00f3w pieni\u0119\u017cnych do momentu wyga\u015bni\u0119cia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa udzia\u0142\u00f3w i akcji w innych jednostkach ni\u017c podporz\u0105dkowane mo\u017ce by\u0107 okre\u015blona w zale\u017cno\u015bci od sytuacji na podstawie danych rynkowych (np. akcje notowane na gie\u0142dzie) lub oszacowana za pomoc\u0105 innych metod (np. mno\u017cnikowa, dochodowa).</span><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_500231066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na ka\u017cdy dzie\u0144 bilansowy Grupa dokonuje weryfikacji aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie pod k\u0105tem utraty warto\u015bci zgodnie z MSSF 9.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa finansowe zaliczone do kategorii wycenianych w zamortyzowanym koszcie oraz wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody ze wzgl\u0119du na model biznesowy i charakter przep\u0142yw\u00f3w z nimi zwi\u0105zanych podlegaj\u0105 ocenie na ka\u017cdy dzie\u0144 bilansowy w celu uj\u0119cia oczekiwanych strat kredytowych, niezale\u017cnie od tego, czy wyst\u0105pi\u0142y przes\u0142anki utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Spos\u00f3b dokonywania tej oceny i szacowania odpis\u00f3w z tytu\u0142u oczekiwanych strat kredytowych r\u00f3\u017cni si\u0119 dla poszczeg\u00f3lnych klas aktyw\u00f3w finansowych:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug Grupa stosuje uproszczone podej\u015bcie zak\u0142adaj\u0105ce kalkulacj\u0119 odpis\u00f3w z\u00a0tytu\u0142u oczekiwanych strat kredytowych dla ca\u0142ego okresu \u017cycia instrumentu. Szacunki odpis\u00f3w s\u0105 dokonywane na zasadzie zbiorowej, a nale\u017cno\u015bci zosta\u0142y pogrupowane wed\u0142ug okresu przeterminowania. Szacunek odpisu jest oparty przede wszystkim o historycznie kszta\u0142tuj\u0105ce si\u0119 przeterminowania i powi\u0105zanie zalegania z faktyczn\u0105 sp\u0142acalno\u015bci\u0105 z ostatnich 5 lat, z uwzgl\u0119dnieniem dost\u0119pnych informacji dotycz\u0105cych przysz\u0142o\u015bci.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla \u015brodk\u00f3w pieni\u0119\u017cnych Grupa analizuje poziom ewentualnego odpisu zwi\u0105zanego ze \u015brodkami ulokowanymi w bankach na podstawie ich rating\u00f3w oraz sytuacji finansowej. Je\u015bli poziom ewentualnego odpisu okaza\u0142by si\u0119 nieistotny to Grupa, zgodnie z zasad\u0105 istotno\u015bci, mo\u017ce odst\u0105pi\u0107 od jego ujmowania w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa z tytu\u0142u um\u00f3w z klientami rozpoznane zgodnie z zasadami MSSF 15 s\u0105 r\u00f3wnie\u017c poddane zasadom i\u00a0przepisom utraty warto\u015bci zgodnie z wy\u017cej opisan\u0105 metodologi\u0105.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65323460\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy z tytu\u0142u oczekiwanych strat kredytowych ujmowane s\u0105 (per saldo) w wyniku finansowym odpowiednio po stronie przychod\u00f3w lub koszt\u00f3w operacyjnych, lub przychod\u00f3w / koszt\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa stosuje trzystopniowy model utraty warto\u015bci dla aktyw\u00f3w finansowych: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 1 \u2013 salda, dla kt\u00f3rych ryzyko kredytowe nie wzros\u0142o znacz\u0105co od pocz\u0105tkowego uj\u0119cia. Oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania w ci\u0105gu 12 miesi\u0119cy (tj. ca\u0142kowita oczekiwana strata kredytowa pomno\u017cona jest przez prawdopodobie\u0144stwo, \u017ce strata wyst\u0105pi w ci\u0105gu nast\u0119pnych 12 miesi\u0119cy);</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 2 \u2013 obejmuje salda, dla kt\u00f3rych nast\u0105pi\u0142 znaczny wzrost ryzyka kredytowego od pocz\u0105tkowego uj\u0119cia, ale brak jest obiektywnych przes\u0142anek utraty warto\u015bci; oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania przez ca\u0142y umowny okres \u017cycia danego aktywa;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 3 \u2013 obejmuje salda z obiektywn\u0105 przes\u0142ank\u0105 utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_500231066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_end\"></a></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__754024481_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do aktyw\u00f3w finansowych wycenianych w terminie p\u00f3\u017aniejszym w warto\u015bci godziwej nale\u017c\u0105 m.in. udzia\u0142y i akcje w\u00a0innych jednostkach ni\u017c podporz\u0105dkowane oraz instrumenty pochodne b\u0119d\u0105ce aktywami. Zyski lub straty na sk\u0142adniku aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe.</span><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__754024481_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9 wymaga aby wszystkie d\u0142u\u017cne instrumenty finansowe (w tym nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug), kt\u00f3re s\u0105 wyceniane wed\u0142ug zamortyzowanego kosztu lub warto\u015bci godziwej poprzez pozosta\u0142e ca\u0142kowite dochody, by\u0142y poddane testowaniu na utrat\u0119 warto\u015bci u\u017cywaj\u0105c metody oczekiwanej straty kredytowej. MSSF 9 jasno wskazuje, \u017ce oczekiwane straty kredytowe s\u0105 zawsze wi\u0119ksze od zera (nie mo\u017cna przyj\u0105\u0107 za\u0142o\u017cenia, \u017ce nale\u017cne kwoty b\u0119d\u0105 zawsze sp\u0142acone w\u00a0ca\u0142o\u015bci). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Oczekiwane straty kredytowe aktualizuj\u0105ce warto\u015b\u0107 nale\u017cno\u015bci w postaci odpis\u00f3w, s\u0105 szacowane wed\u0142ug macierzy odpis\u00f3w, opracowanej na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na rok 2022 szacunki dla nale\u017cno\u015bci w PLN kszta\u0142towa\u0142y si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 90% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 70% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 28% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 0,5% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,1 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Natomiast dla nale\u017cno\u015bci w walutach obcych (EUR) \u2013 jak ni\u017cej:</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 79% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 41% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 20% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 3% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,9 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki dokonywane s\u0105 co roku w oparciu o zaktualizowane dane dotycz\u0105ce d\u0142u\u017cnik\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, aktyw\u00f3w z tytu\u0142u um\u00f3w Grupa wycenia odpis na oczekiwane straty kredytowe w kwocie r\u00f3wnej oczekiwanym stratom kredytowym w ca\u0142ym okresie \u017cycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy ustalaniu odpis\u00f3w, poza w/w macierz\u0105 odpis\u00f3w Grupa analizuje nale\u017cno\u015bci uwzgl\u0119dniaj\u0105c w szacunkach indywidualne przypadki, o kt\u00f3rych mowa poni\u017cej:  </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku  d\u0142u\u017cnik\u00f3w postawionych w stan likwidacji lub upad\u0142o\u015bci \u2013 w\u00f3wczas ujmuje si\u0119 odpis w pe\u0142nej wysoko\u015bci nale\u017cno\u015bci lub do wysoko\u015bci nale\u017cno\u015bci nieobj\u0119tej gwarancj\u0105 lub innym zabezpieczeniem, zg\u0142oszonej likwidatorowi lub s\u0119dziemu komisarzowi w post\u0119powaniu upad\u0142o\u015bciowym,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku nale\u017cno\u015bci nieprzeterminowanych, kt\u00f3rych ryzyko nie\u015bci\u0105galno\u015bci jest znaczne wed\u0142ug indywidualnej oceny Grupy \u2013 odpis w wysoko\u015bci wiarygodnie oszacowanej kwoty, tj. obiektywnej, wa\u017conej</span></p><p class=\"pt-000424\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawdopodobie\u0144stwem kwoty wynikaj\u0105cej z oceny zakresu mo\u017cliwych warto\u015bci, uwzgl\u0119dniaj\u0105cej warto\u015b\u0107 pieni\u0105dza w czasie; do takich przypadk\u00f3w zalicza si\u0119 zdarzenia maj\u0105ce charakter si\u0142y wy\u017cszej,  czy czynniki polityczne, gospodarcze b\u0105d\u017a inne czynniki makroekonomiczne na kt\u00f3re Grupa nie ma wp\u0142ywu, a kt\u00f3re generuj\u0105 wysokie ryzyko utraty nale\u017cno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ze wzgl\u0119du na zasad\u0119 ostro\u017cno\u015bci naliczone odsetki z tytu\u0142u zw\u0142oki w regulowaniu nale\u017cno\u015bci przez odbiorc\u00f3w s\u0105 obejmowane odpisem aktualizuj\u0105cym w wysoko\u015bci 100% kwoty naliczonej od razu w momencie naliczenia i\u00a0uj\u0119cia w ksi\u0119gach rachunkowych odsetek (odpis ujmowany jest w ci\u0119\u017car koszt\u00f3w finansowych); </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy </span><a class=\"pt-000114\" id=\"_Hlk67610640\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z tytu\u0142u oczekiwanych strat kredytowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, zale\u017cnie od rodzaju danej nale\u017cno\u015bci, ujmuje si\u0119 odpowiednio  w\u00a0pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy tworzeniu odpis\u00f3w warto\u015b\u0107 nale\u017cno\u015bci stosowana jest analiza indywidualna i portfelowa. W\u00a0analizie odpisu metod\u0105 portfelow\u0105 Grupa stosuje analiz\u0119 grupow\u0105 portfeli w podziale na walut\u0119 transakcji \u2013 PLN, EUR lub USD. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Proces oszacowania poziom\u00f3w odpis\u00f3w dla poszczeg\u00f3lnych op\u00f3\u017anie\u0144 p\u0142atniczych rozpoczyna si\u0119 od analiz sp\u0142acalno\u015bci wystawionych faktur z ostatnich kilku lat na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. Na bazie analizy Grupa uzyskuje prawdopodobie\u0144stwo tego, jaka cz\u0119\u015b\u0107 danego salda nie zostanie sp\u0142acona na moment powstania nale\u017cno\u015bci oraz na ka\u017cd\u0105 kolejn\u0105 dat\u0119 op\u00f3\u017anie\u0144 p\u0142atniczych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z kolei w analizie indywidualnej ustalanie odpisu odbywa si\u0119 poprzez analiz\u0119 odpisu dla najbardziej istotnych sald (kontrahent\u00f3w), kt\u00f3re nie spe\u0142niaj\u0105 kryterium homogeniczno\u015bci portfela z uwagi na znacz\u0105co wy\u017csze saldo nale\u017cno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci przeterminowane, przedawnione lub nie\u015bci\u0105galne zmniejszaj\u0105 dokonane uprzednio odpisy aktualizuj\u0105ce ich warto\u015b\u0107. Je\u015bli od wy\u017cej wymienionych nale\u017cno\u015bci nie dokonano odpis\u00f3w lub dokonano ich w niepe\u0142nej wysoko\u015bci, to odpisy dodatkowe na te nale\u017cno\u015bci ujmuje si\u0119 r\u00f3wnie\u017c w pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli przyczyna, dla kt\u00f3rej dokonano odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci ustanie, to r\u00f3wnowarto\u015b\u0107 kwoty, na kt\u00f3r\u0105 wcze\u015bniej utworzono odpis, zwi\u0119ksza warto\u015b\u0107 danej nale\u017cno\u015bci, a tak\u017ce odpowiednio pozosta\u0142e przychody operacyjne lub przychody finansowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A03b128b2d09f4f7db433c5b975b55a48_551": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 w warto\u015bci godziwej przez wynik, je\u017celi nie spe\u0142nia kryteri\u00f3w wyceny w\u00a0zamortyzowanym koszcie lub w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody oraz nie jest instrumentem kapita\u0142owym wyznaczonym w momencie pocz\u0105tkowego uj\u0119cia do wyceny w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody. Grupa mo\u017ce jednak w momencie pocz\u0105tkowego uj\u0119cia dokona\u0107 nieodwo\u0142alnego wyboru odno\u015bnie do okre\u015blonych inwestycji w instrumenty kapita\u0142owe, kt\u00f3re w przeciwnym razie by\u0142yby wyceniane w warto\u015bci godziwej przez wynik finansowy, aby ujmowa\u0107 p\u00f3\u017aniejsze zmiany warto\u015bci godziwej przez inne ca\u0142kowite dochody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niezale\u017cnie od wskazanych wy\u017cej postanowie\u0144, Grupa mo\u017ce w momencie pocz\u0105tkowego uj\u0119cia nieodwo\u0142alnie wyznaczy\u0107 sk\u0142adnik aktyw\u00f3w finansowych, jako wyceniany w warto\u015bci godziwej przez wynik finansowy, je\u015bli w ten spos\u00f3b eliminuje lub znacz\u0105co zmniejsza niesp\u00f3jno\u015b\u0107 wyceny lub uj\u0119cia.</span><a class=\"pt-000114\" id=\"XBRLBlock_1212629197_end\"></a></p><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do aktyw\u00f3w finansowych wycenianych w terminie p\u00f3\u017aniejszym w warto\u015bci godziwej nale\u017c\u0105 m.in. udzia\u0142y i akcje w\u00a0innych jednostkach ni\u017c podporz\u0105dkowane oraz instrumenty pochodne b\u0119d\u0105ce aktywami. Zyski lub straty na sk\u0142adniku aktyw\u00f3w finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe.</span><a class=\"pt-000114\" id=\"XBRLBlock__1924479536_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1921319315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2002608471_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1684112246_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__754024481_end\"></a><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja zobowi\u0105zania finansowego wycenianego w warto\u015bci godziwej przez wynik finansowy jest dokonywana w\u00a0momencie pocz\u0105tkowego uj\u0119cia i jest nieodwo\u0142alna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik zobowi\u0105za\u0144 finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych zobowi\u0105za\u0144 finansowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_end\"></a></p><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik nale\u017c\u0105 m.in. instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami. Zyski lub straty na sk\u0142adniku zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w\u00a0wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe z wyj\u0105tkiem ewentualnej zmiany warto\u015bci godziwej przypisanej do zmiany ryzyka kredytowego (zwi\u0105zanego z niewyp\u0142acalno\u015bci\u0105 emitenta), kt\u00f3ra jest prezentowana w\u00a0pozosta\u0142ych ca\u0142kowitych dochodach.</span><a class=\"pt-000114\" id=\"XBRLBlock__331467577_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_704498498_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialInstrumentsAtFairValueThroughProfitOrLossExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aeb6c4034d4b6471fa50b10265a995d7a_1575005639": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__179532967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja aktyw\u00f3w finansowych jest dokonywana w momencie pocz\u0105tkowego uj\u0119cia i mo\u017ce by\u0107 zmieniona jedynie w\u00f3wczas, gdy zmieni\u0142 si\u0119 biznesowy model zarz\u0105dzania aktywami finansowymi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje zmiany klasyfikacji sk\u0142adnika aktyw\u00f3w finansowych, czyni to prospektywnie, pocz\u0105wszy od dnia przeklasyfikowania. Grupa nie przekszta\u0142ca \u017cadnych uprzednio uj\u0119tych zysk\u00f3w, strat (w tym zysk\u00f3w lub strat z tytu\u0142u utraty warto\u015bci) ani odsetek.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, warto\u015b\u0107</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w wyniku finansowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, warto\u015b\u0107 godziwa tego sk\u0142adnika na dzie\u0144 przeklasyfikowania staje si\u0119 jego now\u0105 warto\u015bci\u0105 bilansow\u0105 brutto.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w\u00a0zamortyzowanym koszcie do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, warto\u015b\u0107 godziw\u0105 tego sk\u0142adnika wycenia si\u0119 na dzie\u0144 przeklasyfikowania. Wszelkie zyski lub straty wynikaj\u0105ce z r\u00f3\u017cnicy mi\u0119dzy wcze\u015bniejszym zamortyzowanym kosztem sk\u0142adnika aktyw\u00f3w finansowych a warto\u015bci\u0105 godziw\u0105 ujmuje si\u0119 w\u00a0innych ca\u0142kowitych dochodach. Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w zamortyzowanym koszcie, sk\u0142adnik ten zostaje przeklasyfikowany w jego warto\u015bci godziwej na dzie\u0144 przeklasyfikowania. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 jednak usuni\u0119te z pozycji kapita\u0142u w\u0142asnego i koryguj\u0105 warto\u015b\u0107 godziw\u0105 sk\u0142adnika aktyw\u00f3w finansowych na dzie\u0144 przeklasyfikowania. W zwi\u0105zku z tym sk\u0142adnik aktyw\u00f3w finansowych wycenia si\u0119 na dzie\u0144 przeklasyfikowania tak, jak gdyby zawsze by\u0142 wyceniany w zamortyzowanym koszcie. Korekta ta wp\u0142ywa na inne ca\u0142kowite dochody, lecz nie wp\u0142ywa na wynik finansowy i w zwi\u0105zku z tym nie stanowi korekty wynikaj\u0105cej z przeklasyfikowania (zob. MSR 1 Prezentacja sprawozda\u0144 finansowych). Efektywnej stopy procentowej i wyceny oczekiwanych strat kredytowych nie koryguje si\u0119 w wyniku przeklasyfikowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli Grupa dokonuje przeklasyfikowania sk\u0142adnika aktyw\u00f3w finansowych z kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez inne ca\u0142kowite dochody do kategorii sk\u0142adnik\u00f3w wycenianych w warto\u015bci godziwej przez wynik finansowy, sk\u0142adnik ten nadal wycenia si\u0119 w warto\u015bci godziwej. Skumulowane zyski lub straty uj\u0119te poprzednio w innych ca\u0142kowitych dochodach zostaj\u0105 przeklasyfikowane z pozycji kapita\u0142u w\u0142asnego do wyniku finansowego w formie korekty wynikaj\u0105cej z\u00a0przeklasyfikowania (zob. MSR 1) na dzie\u0144 przeklasyfikowania.</span><a class=\"pt-000114\" id=\"XBRLBlock__179532967_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForReclassificationOfFinancialInstrumentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A921cf620650f4ccca231e9ae468b91ac_554": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa dla instrument\u00f3w pochodnych jest okre\u015blana w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla walutowych transakcji terminowych typu forward jako r\u00f3\u017cnica warto\u015bci bie\u017c\u0105cej (zdyskontowanej) pomi\u0119dzy jednostkami waluty kupowanej i waluty p\u0142aconej,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla transakcji zamiany st\u00f3p procentowych (swap) na podstawie zdyskontowanych przep\u0142yw\u00f3w \u015brodk\u00f3w pieni\u0119\u017cnych do momentu wyga\u015bni\u0119cia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa udzia\u0142\u00f3w i akcji w innych jednostkach ni\u017c podporz\u0105dkowane mo\u017ce by\u0107 okre\u015blona w zale\u017cno\u015bci od sytuacji na podstawie danych rynkowych (np. akcje notowane na gie\u0142dzie) lub oszacowana za pomoc\u0105 innych metod (np. mno\u017cnikowa, dochodowa).</span><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_end\"></a></p><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik nale\u017c\u0105 m.in. instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami. Zyski lub straty na sk\u0142adniku zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w\u00a0wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe z wyj\u0105tkiem ewentualnej zmiany warto\u015bci godziwej przypisanej do zmiany ryzyka kredytowego (zwi\u0105zanego z niewyp\u0142acalno\u015bci\u0105 emitenta), kt\u00f3ra jest prezentowana w\u00a0pozosta\u0142ych ca\u0142kowitych dochodach.</span><a class=\"pt-000114\" id=\"XBRLBlock__331467577_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_704498498_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForDerivativeFinancialInstrumentsAndHedgingExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aee87bea88cf748fdbeec225e7ea1dd72_553": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa dla instrument\u00f3w pochodnych jest okre\u015blana w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla walutowych transakcji terminowych typu forward jako r\u00f3\u017cnica warto\u015bci bie\u017c\u0105cej (zdyskontowanej) pomi\u0119dzy jednostkami waluty kupowanej i waluty p\u0142aconej,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dla transakcji zamiany st\u00f3p procentowych (swap) na podstawie zdyskontowanych przep\u0142yw\u00f3w \u015brodk\u00f3w pieni\u0119\u017cnych do momentu wyga\u015bni\u0119cia transakcji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa udzia\u0142\u00f3w i akcji w innych jednostkach ni\u017c podporz\u0105dkowane mo\u017ce by\u0107 okre\u015blona w zale\u017cno\u015bci od sytuacji na podstawie danych rynkowych (np. akcje notowane na gie\u0142dzie) lub oszacowana za pomoc\u0105 innych metod (np. mno\u017cnikowa, dochodowa).</span><a class=\"pt-000114\" id=\"XBRLBlock_1522642898_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__758173669_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_403482603_end\"></a></p><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik nale\u017c\u0105 m.in. instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami. Zyski lub straty na sk\u0142adniku zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w\u00a0wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe z wyj\u0105tkiem ewentualnej zmiany warto\u015bci godziwej przypisanej do zmiany ryzyka kredytowego (zwi\u0105zanego z niewyp\u0142acalno\u015bci\u0105 emitenta), kt\u00f3ra jest prezentowana w\u00a0pozosta\u0142ych ca\u0142kowitych dochodach.</span><a class=\"pt-000114\" id=\"XBRLBlock__331467577_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_704498498_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForDerivativeFinancialInstrumentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A1afd545b92f84ff196aa681c05db9340_556": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_500231066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na ka\u017cdy dzie\u0144 bilansowy Grupa dokonuje weryfikacji aktyw\u00f3w finansowych wycenianych w zamortyzowanym koszcie pod k\u0105tem utraty warto\u015bci zgodnie z MSSF 9.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa finansowe zaliczone do kategorii wycenianych w zamortyzowanym koszcie oraz wycenianych w warto\u015bci godziwej przez pozosta\u0142e ca\u0142kowite dochody ze wzgl\u0119du na model biznesowy i charakter przep\u0142yw\u00f3w z nimi zwi\u0105zanych podlegaj\u0105 ocenie na ka\u017cdy dzie\u0144 bilansowy w celu uj\u0119cia oczekiwanych strat kredytowych, niezale\u017cnie od tego, czy wyst\u0105pi\u0142y przes\u0142anki utraty warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Spos\u00f3b dokonywania tej oceny i szacowania odpis\u00f3w z tytu\u0142u oczekiwanych strat kredytowych r\u00f3\u017cni si\u0119 dla poszczeg\u00f3lnych klas aktyw\u00f3w finansowych:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug Grupa stosuje uproszczone podej\u015bcie zak\u0142adaj\u0105ce kalkulacj\u0119 odpis\u00f3w z\u00a0tytu\u0142u oczekiwanych strat kredytowych dla ca\u0142ego okresu \u017cycia instrumentu. Szacunki odpis\u00f3w s\u0105 dokonywane na zasadzie zbiorowej, a nale\u017cno\u015bci zosta\u0142y pogrupowane wed\u0142ug okresu przeterminowania. Szacunek odpisu jest oparty przede wszystkim o historycznie kszta\u0142tuj\u0105ce si\u0119 przeterminowania i powi\u0105zanie zalegania z faktyczn\u0105 sp\u0142acalno\u015bci\u0105 z ostatnich 5 lat, z uwzgl\u0119dnieniem dost\u0119pnych informacji dotycz\u0105cych przysz\u0142o\u015bci.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dla \u015brodk\u00f3w pieni\u0119\u017cnych Grupa analizuje poziom ewentualnego odpisu zwi\u0105zanego ze \u015brodkami ulokowanymi w bankach na podstawie ich rating\u00f3w oraz sytuacji finansowej. Je\u015bli poziom ewentualnego odpisu okaza\u0142by si\u0119 nieistotny to Grupa, zgodnie z zasad\u0105 istotno\u015bci, mo\u017ce odst\u0105pi\u0107 od jego ujmowania w ksi\u0119gach rachunkowych.</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa z tytu\u0142u um\u00f3w z klientami rozpoznane zgodnie z zasadami MSSF 15 s\u0105 r\u00f3wnie\u017c poddane zasadom i\u00a0przepisom utraty warto\u015bci zgodnie z wy\u017cej opisan\u0105 metodologi\u0105.</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65323460\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy z tytu\u0142u oczekiwanych strat kredytowych ujmowane s\u0105 (per saldo) w wyniku finansowym odpowiednio po stronie przychod\u00f3w lub koszt\u00f3w operacyjnych, lub przychod\u00f3w / koszt\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa stosuje trzystopniowy model utraty warto\u015bci dla aktyw\u00f3w finansowych: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 1 \u2013 salda, dla kt\u00f3rych ryzyko kredytowe nie wzros\u0142o znacz\u0105co od pocz\u0105tkowego uj\u0119cia. Oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania w ci\u0105gu 12 miesi\u0119cy (tj. ca\u0142kowita oczekiwana strata kredytowa pomno\u017cona jest przez prawdopodobie\u0144stwo, \u017ce strata wyst\u0105pi w ci\u0105gu nast\u0119pnych 12 miesi\u0119cy);</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 2 \u2013 obejmuje salda, dla kt\u00f3rych nast\u0105pi\u0142 znaczny wzrost ryzyka kredytowego od pocz\u0105tkowego uj\u0119cia, ale brak jest obiektywnych przes\u0142anek utraty warto\u015bci; oczekiwane straty kredytowe okre\u015bla si\u0119 na podstawie prawdopodobie\u0144stwa niewype\u0142nienia zobowi\u0105zania przez ca\u0142y umowny okres \u017cycia danego aktywa;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0fc</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stopie\u0144 3 \u2013 obejmuje salda z obiektywn\u0105 przes\u0142ank\u0105 utraty warto\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_500231066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__414450479_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9 wymaga aby wszystkie d\u0142u\u017cne instrumenty finansowe (w tym nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug), kt\u00f3re s\u0105 wyceniane wed\u0142ug zamortyzowanego kosztu lub warto\u015bci godziwej poprzez pozosta\u0142e ca\u0142kowite dochody, by\u0142y poddane testowaniu na utrat\u0119 warto\u015bci u\u017cywaj\u0105c metody oczekiwanej straty kredytowej. MSSF 9 jasno wskazuje, \u017ce oczekiwane straty kredytowe s\u0105 zawsze wi\u0119ksze od zera (nie mo\u017cna przyj\u0105\u0107 za\u0142o\u017cenia, \u017ce nale\u017cne kwoty b\u0119d\u0105 zawsze sp\u0142acone w\u00a0ca\u0142o\u015bci). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Oczekiwane straty kredytowe aktualizuj\u0105ce warto\u015b\u0107 nale\u017cno\u015bci w postaci odpis\u00f3w, s\u0105 szacowane wed\u0142ug macierzy odpis\u00f3w, opracowanej na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na rok 2022 szacunki dla nale\u017cno\u015bci w PLN kszta\u0142towa\u0142y si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 90% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 70% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 28% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 0,5% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,1 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Natomiast dla nale\u017cno\u015bci w walutach obcych (EUR) \u2013 jak ni\u017cej:</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 79% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 41% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 20% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 3% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,9 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki dokonywane s\u0105 co roku w oparciu o zaktualizowane dane dotycz\u0105ce d\u0142u\u017cnik\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, aktyw\u00f3w z tytu\u0142u um\u00f3w Grupa wycenia odpis na oczekiwane straty kredytowe w kwocie r\u00f3wnej oczekiwanym stratom kredytowym w ca\u0142ym okresie \u017cycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy ustalaniu odpis\u00f3w, poza w/w macierz\u0105 odpis\u00f3w Grupa analizuje nale\u017cno\u015bci uwzgl\u0119dniaj\u0105c w szacunkach indywidualne przypadki, o kt\u00f3rych mowa poni\u017cej:  </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku  d\u0142u\u017cnik\u00f3w postawionych w stan likwidacji lub upad\u0142o\u015bci \u2013 w\u00f3wczas ujmuje si\u0119 odpis w pe\u0142nej wysoko\u015bci nale\u017cno\u015bci lub do wysoko\u015bci nale\u017cno\u015bci nieobj\u0119tej gwarancj\u0105 lub innym zabezpieczeniem, zg\u0142oszonej likwidatorowi lub s\u0119dziemu komisarzowi w post\u0119powaniu upad\u0142o\u015bciowym,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku nale\u017cno\u015bci nieprzeterminowanych, kt\u00f3rych ryzyko nie\u015bci\u0105galno\u015bci jest znaczne wed\u0142ug indywidualnej oceny Grupy \u2013 odpis w wysoko\u015bci wiarygodnie oszacowanej kwoty, tj. obiektywnej, wa\u017conej</span></p><p class=\"pt-000424\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawdopodobie\u0144stwem kwoty wynikaj\u0105cej z oceny zakresu mo\u017cliwych warto\u015bci, uwzgl\u0119dniaj\u0105cej warto\u015b\u0107 pieni\u0105dza w czasie; do takich przypadk\u00f3w zalicza si\u0119 zdarzenia maj\u0105ce charakter si\u0142y wy\u017cszej,  czy czynniki polityczne, gospodarcze b\u0105d\u017a inne czynniki makroekonomiczne na kt\u00f3re Grupa nie ma wp\u0142ywu, a kt\u00f3re generuj\u0105 wysokie ryzyko utraty nale\u017cno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ze wzgl\u0119du na zasad\u0119 ostro\u017cno\u015bci naliczone odsetki z tytu\u0142u zw\u0142oki w regulowaniu nale\u017cno\u015bci przez odbiorc\u00f3w s\u0105 obejmowane odpisem aktualizuj\u0105cym w wysoko\u015bci 100% kwoty naliczonej od razu w momencie naliczenia i\u00a0uj\u0119cia w ksi\u0119gach rachunkowych odsetek (odpis ujmowany jest w ci\u0119\u017car koszt\u00f3w finansowych); </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy </span><a class=\"pt-000114\" id=\"_Hlk67610640\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z tytu\u0142u oczekiwanych strat kredytowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, zale\u017cnie od rodzaju danej nale\u017cno\u015bci, ujmuje si\u0119 odpowiednio  w\u00a0pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy tworzeniu odpis\u00f3w warto\u015b\u0107 nale\u017cno\u015bci stosowana jest analiza indywidualna i portfelowa. W\u00a0analizie odpisu metod\u0105 portfelow\u0105 Grupa stosuje analiz\u0119 grupow\u0105 portfeli w podziale na walut\u0119 transakcji \u2013 PLN, EUR lub USD. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Proces oszacowania poziom\u00f3w odpis\u00f3w dla poszczeg\u00f3lnych op\u00f3\u017anie\u0144 p\u0142atniczych rozpoczyna si\u0119 od analiz sp\u0142acalno\u015bci wystawionych faktur z ostatnich kilku lat na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. Na bazie analizy Grupa uzyskuje prawdopodobie\u0144stwo tego, jaka cz\u0119\u015b\u0107 danego salda nie zostanie sp\u0142acona na moment powstania nale\u017cno\u015bci oraz na ka\u017cd\u0105 kolejn\u0105 dat\u0119 op\u00f3\u017anie\u0144 p\u0142atniczych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z kolei w analizie indywidualnej ustalanie odpisu odbywa si\u0119 poprzez analiz\u0119 odpisu dla najbardziej istotnych sald (kontrahent\u00f3w), kt\u00f3re nie spe\u0142niaj\u0105 kryterium homogeniczno\u015bci portfela z uwagi na znacz\u0105co wy\u017csze saldo nale\u017cno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci przeterminowane, przedawnione lub nie\u015bci\u0105galne zmniejszaj\u0105 dokonane uprzednio odpisy aktualizuj\u0105ce ich warto\u015b\u0107. Je\u015bli od wy\u017cej wymienionych nale\u017cno\u015bci nie dokonano odpis\u00f3w lub dokonano ich w niepe\u0142nej wysoko\u015bci, to odpisy dodatkowe na te nale\u017cno\u015bci ujmuje si\u0119 r\u00f3wnie\u017c w pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli przyczyna, dla kt\u00f3rej dokonano odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci ustanie, to r\u00f3wnowarto\u015b\u0107 kwoty, na kt\u00f3r\u0105 wcze\u015bniej utworzono odpis, zwi\u0119ksza warto\u015b\u0107 danej nale\u017cno\u015bci, a tak\u017ce odpowiednio pozosta\u0142e przychody operacyjne lub przychody finansowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForImpairmentOfFinancialAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0f8c623b1d7f4a3783e1eaa27f0886db_1343121356": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1915350674_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1043212311_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1112328155_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000007\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4280716\"></a><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 pocz\u0105tkowego uj\u0119cia Grupa ujmuje nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug zgodnie z MSSF 15 tj. w toku realizacji \u015bwiadczenia na rzecz klienta (przekazania mu kontroli nad dobrami lub us\u0142ugami) i uznania prawa do wynagrodzenia. W\u00a0praktyce uj\u0119cie nale\u017cno\u015bci handlowych nast\u0119puje w momencie zrealizowania dostawy wg warto\u015bci nominalnej, na podstawie wystawionej faktury (przy za\u0142o\u017ceniu \u017ce jedynym warunkiem wymagalno\u015bci wynagrodzenia jest up\u0142yw okre\u015blonego czasu).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tak ustalona warto\u015b\u0107 bilansowa dla nale\u017cno\u015bci o kr\u00f3tkim terminie p\u0142atno\u015bci nie jest korygowana o dyskonto, poniewa\u017c Grupa przyj\u0119\u0142a uproszczenie, \u017ce jest to warto\u015b\u0107 stanowi\u0105ca rozs\u0105dne przybli\u017cenie warto\u015bci godziwej. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">MSSF 9 wymaga aby wszystkie d\u0142u\u017cne instrumenty finansowe (w tym nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug), kt\u00f3re s\u0105 wyceniane wed\u0142ug zamortyzowanego kosztu lub warto\u015bci godziwej poprzez pozosta\u0142e ca\u0142kowite dochody, by\u0142y poddane testowaniu na utrat\u0119 warto\u015bci u\u017cywaj\u0105c metody oczekiwanej straty kredytowej. MSSF 9 jasno wskazuje, \u017ce oczekiwane straty kredytowe s\u0105 zawsze wi\u0119ksze od zera (nie mo\u017cna przyj\u0105\u0107 za\u0142o\u017cenia, \u017ce nale\u017cne kwoty b\u0119d\u0105 zawsze sp\u0142acone w\u00a0ca\u0142o\u015bci). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Oczekiwane straty kredytowe aktualizuj\u0105ce warto\u015b\u0107 nale\u017cno\u015bci w postaci odpis\u00f3w, s\u0105 szacowane wed\u0142ug macierzy odpis\u00f3w, opracowanej na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na rok 2022 szacunki dla nale\u017cno\u015bci w PLN kszta\u0142towa\u0142y si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 90% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 70% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 28% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 0,5% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,1 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Natomiast dla nale\u017cno\u015bci w walutach obcych (EUR) \u2013 jak ni\u017cej:</span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej roku \u2013 100% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000459\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej p\u00f3\u0142 roku do roku \u2013 ok. 79% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 3 miesi\u0119cy do p\u00f3\u0142 roku \u2013 ok. 41% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000417\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">powy\u017cej 2 miesi\u0119cy do 3 miesi\u0119cy \u2013 ok. 20% kwoty nale\u017cno\u015bci, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przeterminowane do 2 miesi\u0119cy \u2013 ok. 3% nale\u017cno\u015bci </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">nieprzeterminowane \u2013 ok. 0,9 % nale\u017cno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki dokonywane s\u0105 co roku w oparciu o zaktualizowane dane dotycz\u0105ce d\u0142u\u017cnik\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, aktyw\u00f3w z tytu\u0142u um\u00f3w Grupa wycenia odpis na oczekiwane straty kredytowe w kwocie r\u00f3wnej oczekiwanym stratom kredytowym w ca\u0142ym okresie \u017cycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy ustalaniu odpis\u00f3w, poza w/w macierz\u0105 odpis\u00f3w Grupa analizuje nale\u017cno\u015bci uwzgl\u0119dniaj\u0105c w szacunkach indywidualne przypadki, o kt\u00f3rych mowa poni\u017cej:  </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku  d\u0142u\u017cnik\u00f3w postawionych w stan likwidacji lub upad\u0142o\u015bci \u2013 w\u00f3wczas ujmuje si\u0119 odpis w pe\u0142nej wysoko\u015bci nale\u017cno\u015bci lub do wysoko\u015bci nale\u017cno\u015bci nieobj\u0119tej gwarancj\u0105 lub innym zabezpieczeniem, zg\u0142oszonej likwidatorowi lub s\u0119dziemu komisarzowi w post\u0119powaniu upad\u0142o\u015bciowym,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w przypadku nale\u017cno\u015bci nieprzeterminowanych, kt\u00f3rych ryzyko nie\u015bci\u0105galno\u015bci jest znaczne wed\u0142ug indywidualnej oceny Grupy \u2013 odpis w wysoko\u015bci wiarygodnie oszacowanej kwoty, tj. obiektywnej, wa\u017conej</span></p><p class=\"pt-000424\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">prawdopodobie\u0144stwem kwoty wynikaj\u0105cej z oceny zakresu mo\u017cliwych warto\u015bci, uwzgl\u0119dniaj\u0105cej warto\u015b\u0107 pieni\u0105dza w czasie; do takich przypadk\u00f3w zalicza si\u0119 zdarzenia maj\u0105ce charakter si\u0142y wy\u017cszej,  czy czynniki polityczne, gospodarcze b\u0105d\u017a inne czynniki makroekonomiczne na kt\u00f3re Grupa nie ma wp\u0142ywu, a kt\u00f3re generuj\u0105 wysokie ryzyko utraty nale\u017cno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ze wzgl\u0119du na zasad\u0119 ostro\u017cno\u015bci naliczone odsetki z tytu\u0142u zw\u0142oki w regulowaniu nale\u017cno\u015bci przez odbiorc\u00f3w s\u0105 obejmowane odpisem aktualizuj\u0105cym w wysoko\u015bci 100% kwoty naliczonej od razu w momencie naliczenia i\u00a0uj\u0119cia w ksi\u0119gach rachunkowych odsetek (odpis ujmowany jest w ci\u0119\u017car koszt\u00f3w finansowych); </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odpisy </span><a class=\"pt-000114\" id=\"_Hlk67610640\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">z tytu\u0142u oczekiwanych strat kredytowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, zale\u017cnie od rodzaju danej nale\u017cno\u015bci, ujmuje si\u0119 odpowiednio  w\u00a0pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy tworzeniu odpis\u00f3w warto\u015b\u0107 nale\u017cno\u015bci stosowana jest analiza indywidualna i portfelowa. W\u00a0analizie odpisu metod\u0105 portfelow\u0105 Grupa stosuje analiz\u0119 grupow\u0105 portfeli w podziale na walut\u0119 transakcji \u2013 PLN, EUR lub USD. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Proces oszacowania poziom\u00f3w odpis\u00f3w dla poszczeg\u00f3lnych op\u00f3\u017anie\u0144 p\u0142atniczych rozpoczyna si\u0119 od analiz sp\u0142acalno\u015bci wystawionych faktur z ostatnich kilku lat na podstawie zdarze\u0144 przesz\u0142ych wyst\u0119puj\u0105cych w Grupie. Na bazie analizy Grupa uzyskuje prawdopodobie\u0144stwo tego, jaka cz\u0119\u015b\u0107 danego salda nie zostanie sp\u0142acona na moment powstania nale\u017cno\u015bci oraz na ka\u017cd\u0105 kolejn\u0105 dat\u0119 op\u00f3\u017anie\u0144 p\u0142atniczych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z kolei w analizie indywidualnej ustalanie odpisu odbywa si\u0119 poprzez analiz\u0119 odpisu dla najbardziej istotnych sald (kontrahent\u00f3w), kt\u00f3re nie spe\u0142niaj\u0105 kryterium homogeniczno\u015bci portfela z uwagi na znacz\u0105co wy\u017csze saldo nale\u017cno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci przeterminowane, przedawnione lub nie\u015bci\u0105galne zmniejszaj\u0105 dokonane uprzednio odpisy aktualizuj\u0105ce ich warto\u015b\u0107. Je\u015bli od wy\u017cej wymienionych nale\u017cno\u015bci nie dokonano odpis\u00f3w lub dokonano ich w niepe\u0142nej wysoko\u015bci, to odpisy dodatkowe na te nale\u017cno\u015bci ujmuje si\u0119 r\u00f3wnie\u017c w pozosta\u0142ych kosztach operacyjnych lub kosztach finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Je\u015bli przyczyna, dla kt\u00f3rej dokonano odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci ustanie, to r\u00f3wnowarto\u015b\u0107 kwoty, na kt\u00f3r\u0105 wcze\u015bniej utworzono odpis, zwi\u0119ksza warto\u015b\u0107 danej nale\u017cno\u015bci, a tak\u017ce odpowiednio pozosta\u0142e przychody operacyjne lub przychody finansowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__2070931313_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_430121892_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__514643207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2063751606_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Prezentacja odpis\u00f3w aktualizuj\u0105cych w rachunku zysk\u00f3w i strat odbywa si\u0119 per saldo tj. odpowiednio w\u00a0przychodach b\u0105d\u017a kosztach finansowych w przypadku nale\u017cno\u015bci finansowych, np. z tytu\u0142u odsetek za zw\u0142ok\u0119 w\u00a0zap\u0142acie, albo w pozosta\u0142ych kosztach lub pozosta\u0142ych przychodach operacyjnych dla pozosta\u0142ych nale\u017cno\u015bci, np. z\u00a0tytu\u0142u dostaw i us\u0142ug. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci w walucie obcej na dzie\u0144 powstania s\u0105 wyceniane wed\u0142ug \u015bredniego kursu NBP z dnia poprzedzaj\u0105cego dzie\u0144 powstania nale\u017cno\u015bci (np. wystawienia faktury). Na dzie\u0144 bilansowy nale\u017cno\u015bci w walucie obcej wyceniane s\u0105 wed\u0142ug \u015bredniego kursu NBP obowi\u0105zuj\u0105cego na dzie\u0144 bilansowy. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa ujmuje nale\u017cno\u015bci z podzia\u0142em na kr\u00f3tkoterminowe i d\u0142ugoterminowe. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sk\u0142adnik aktyw\u00f3w zalicza si\u0119 do aktyw\u00f3w obrotowych (kr\u00f3tkoterminowych), je\u015bli spe\u0142nia jedno z poni\u017cszych kryteri\u00f3w: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">a) oczekuje si\u0119, \u017ce zostanie zrealizowany lub jest przeznaczony do sprzeda\u017cy lub zu\u017cycia w toku normalnego cyklu operacyjnego jednostki lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">b) jest w posiadaniu jednostki przede wszystkim z przeznaczeniem do obrotu lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">c) oczekuje si\u0119, \u017ce zostanie zrealizowany w ci\u0105gu dwunastu miesi\u0119cy od dnia bilansowego lub, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">d) stanowi sk\u0142adnik \u015brodk\u00f3w pieni\u0119\u017cnych lub ich ekwiwalent\u00f3w (zgodnie z jego definicj\u0105 w MSR 7 \u2013 rachunek przep\u0142yw\u00f3w pieni\u0119\u017cnych) chyba, \u017ce wyst\u0119puj\u0105 ograniczenia dotycz\u0105ce jego wymiany, czy wykorzystania do zaspokojenia zobowi\u0105zania w przeci\u0105gu przynajmniej dwunastu miesi\u0119cy od dnia bilansowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przez cykl operacyjny rozumie si\u0119 okres up\u0142ywaj\u0105cy pomi\u0119dzy nabyciem aktyw\u00f3w przeznaczonych do przetworzenia, a\u00a0ich realizacj\u0105 w formie pieni\u0119\u017cnej lub w formie ekwiwalentu pieni\u0119\u017cnego. W przypadku, gdy normalny cykl operacyjny jednostki nie mo\u017ce by\u0107 jasno zidentyfikowany, domniema si\u0119 jego trwanie przez okres dwunastu miesi\u0119cy. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa obrotowe obejmuj\u0105 r\u00f3wnie\u017c bie\u017c\u0105ca cz\u0119\u015b\u0107 d\u0142ugoterminowych aktyw\u00f3w finansowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci d\u0142ugoterminowe, to nale\u017cno\u015bci z innych tytu\u0142\u00f3w ani\u017celi nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug, kt\u00f3rych termin sp\u0142aty przypada w okresie d\u0142u\u017cszym ni\u017c rok od dnia bilansowego, a tak\u017ce z tytu\u0142u dostaw i us\u0142ug wykraczaj\u0105cych poza normalny cykl operacyjny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000460\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w obejmuj\u0105 wydatki dotycz\u0105ce miesi\u0119cy nast\u0119puj\u0105cych po okresie obj\u0119tym sprawozdaniem finansowym, wycenione w wysoko\u015bci faktycznie poniesionej, kt\u00f3re da si\u0119 jednoznacznie okre\u015bli\u0107 i\u00a0przyporz\u0105dkowa\u0107 do poszczeg\u00f3lnych miesi\u0119cy i okres\u00f3w. </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do rozlicze\u0144 mi\u0119dzyokresowych czynnych zaliczane s\u0105 m.in.:</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> op\u0142acone z g\u00f3ry \u015bwiadczenia, takie jak prenumerata, ubezpieczenia, czynsze i dzier\u017cawy, abonamenty informatyczne \u2013 rozliczane metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">op\u0142acone z g\u00f3ry koszty us\u0142ug obcych \u2013 rozliczane metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> koszty generalnych remont\u00f3w \u2013 rozliczane metod\u0105 liniow\u0105 przez okres od 1 roku do 5 lat w zale\u017cno\u015bci od decyzji dzia\u0142u technicznego;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">op\u0142ata roczna za wieczyste u\u017cytkowanie grunt\u00f3w \u2013 rozliczana metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dokonany jednorazowo roczny odpis na zak\u0142adowy fundusz \u015bwiadcze\u0144 socjalnych \u2013 rozliczany metod\u0105 liniow\u0105;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty prac rozwojowych do momentu ich rozliczenia,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sk\u0142adniki aktyw\u00f3w z tytu\u0142u umowy (nadwy\u017ck\u0119 przychod\u00f3w szacowanych nad nale\u017cno\u015bciami zafakturowanymi \u2013 w\u00a0aktywach sprawozdania z sytuacji finansowej), o kt\u00f3rych mowa w MSSF 15 \u201ePrzychody z um\u00f3w z klientami\u201d \u2013 rozliczane zgodnie z zasadami ustalonymi dla \u015bwiadcze\u0144 spe\u0142nianych w miar\u0119 up\u0142ywu czasu;</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty emisji akcji do dnia emisji \u2013 rozliczane w dniu emisji,</span></p><p class=\"pt-000425\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty dot. dzia\u0142alno\u015bci finansowej i pozosta\u0142ej, w przypadku planowanych transakcji, kt\u00f3rych realizacja jest roz\u0142o\u017cona w czasie</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia koszt\u00f3w dla poszczeg\u00f3lnych tytu\u0142\u00f3w, s\u0105 dokonywane proporcjonalnie do okresu czasu, kt\u00f3rego dotycz\u0105. W przypadku koszt\u00f3w o warto\u015bciach nieistotnych, kt\u00f3rych okres rozliczenia wykracza poza rok obrotowy, pozosta\u0142e na ten kolejny rok raty koszt\u00f3w do rozliczenia s\u0105 odpisywane jednorazowo w koszty miesi\u0105ca stycznia tego roku, kt\u00f3rego dotycz\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Tytu\u0142y czynnych rozlicze\u0144 mi\u0119dzyokresowych, kt\u00f3re nie dotycz\u0105 normalnego cyklu dzia\u0142alno\u015bci operacyjnej Grupy, a ich okres rozliczenia nast\u0105pi w czasie d\u0142u\u017cszym ni\u017c 12 miesi\u0119cy od dnia bilansowego, wykazywane s\u0105 na dzie\u0144 bilansowy w\u00a0rozliczeniach mi\u0119dzyokresowych d\u0142ugoterminowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w prezentowane s\u0105 w skonsolidowanym sprawozdaniu z sytuacji finansowej w pozycji nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142ych nale\u017cno\u015bci, odpowiednio do okresu ich rozliczania, czyli jako kr\u00f3tko-lub d\u0142ugoterminowe.</span><a class=\"pt-000114\" id=\"XBRLBlock_1915350674_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1043212311_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1112328155_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForTradeAndOtherReceivablesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Abc355e23ca4a4a4680260c0f5ab57f37_692081036": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__331467577_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zobowi\u0105zania finansowe </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wyst\u0119puj\u0105cych w Grupie zalicza si\u0119:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kredyty, po\u017cyczki, inne instrumenty d\u0142u\u017cne,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u leasingu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania oraz</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pochodne instrumenty finansowe (inne ni\u017c zabezpieczaj\u0105ce).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie zobowi\u0105zania finansowe ujmowane zgodnie ze standardem MSSF 9 s\u0105 klasyfikowane jako zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie, z wyj\u0105tkiem:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik finansowy. Takie zobowi\u0105zania, w tym instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami, wycenia si\u0119 po pocz\u0105tkowym uj\u0119ciu w warto\u015bci godziwej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) zobowi\u0105za\u0144 finansowych powsta\u0142ych w wyniku przeniesienia sk\u0142adnika aktyw\u00f3w finansowych, kt\u00f3ry nie kwalifikuje si\u0119 do zaprzestania ujmowania, lub wtedy, gdy ma zastosowanie podej\u015bcie wynikaj\u0105ce z utrzymania zaanga\u017cowania;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) um\u00f3w gwarancji finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) zobowi\u0105za\u0144 do udzielenia po\u017cyczki oprocentowanej poni\u017cej rynkowej stopy procentowej;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) warunkowej zap\u0142aty uj\u0119tej przez jednostk\u0119 przejmuj\u0105c\u0105 w ramach po\u0142\u0105czenia jednostek, do kt\u00f3rego ma zastosowanie MSSF 3.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zamortyzowany koszt sk\u0142adnika zobowi\u0105za\u0144 finansowych jest to kwota, w jakiej sk\u0142adnik zobowi\u0105za\u0144 finansowych wycenia si\u0119 w momencie pocz\u0105tkowego uj\u0119cia, pomniejszona o sp\u0142aty kapita\u0142u oraz powi\u0119kszona lub pomniejszona o ustalon\u0105 z\u00a0zastosowaniem efektywnej stopy procentowej skumulowan\u0105 amortyzacj\u0119 wszelkich r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 pocz\u0105tkow\u0105 a warto\u015bci\u0105 w terminie wymagalno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do kalkulacji efektywnej stopy procentowej wliczamy wszystkie przep\u0142ywy zwi\u0105zane z danym instrumentem np. prowizje z\u00a0tytu\u0142u uruchomienia kredytu. Przy wyliczaniu efektywnej stopy procentowej Grupa dokonuje oszacowania przep\u0142yw\u00f3w pieni\u0119\u017cnych, uwzgl\u0119dniaj\u0105c wszelkie postanowienia umowy instrumentu finansowego (np. przedp\u0142aty, opcje kupna lub podobne je\u017celi nie spe\u0142nia\u0142y kryteri\u00f3w wyodr\u0119bnienia jako wbudowany instrument pochodny).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy ustalaniu zamortyzowanego kosztu uwzgl\u0119dnia si\u0119 koszty zwi\u0105zane z uzyskaniem kredytu lub po\u017cyczki oraz dyskonta lub premie uzyskane przy rozliczeniu zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa nie dyskontuje zobowi\u0105za\u0144 bezodsetkowych, kt\u00f3rych okres p\u0142atno\u015bci przypada w terminie kr\u00f3tszym ni\u017c 12 miesi\u0119cy oraz je\u015bli efekt dyskontowania by\u0142by nieistotny.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klasyfikacja zobowi\u0105zania finansowego wycenianego w warto\u015bci godziwej przez wynik finansowy jest dokonywana w\u00a0momencie pocz\u0105tkowego uj\u0119cia i jest nieodwo\u0142alna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W momencie pocz\u0105tkowego uj\u0119cia Grupa wycenia sk\u0142adnik zobowi\u0105za\u0144 finansowych w jego warto\u015bci godziwej skorygowanej o koszty transakcji, kt\u00f3re mo\u017cna bezpo\u015brednio przypisa\u0107 do nabycia lub emisji tych zobowi\u0105za\u0144 finansowych.</span><a class=\"pt-000114\" id=\"XBRLBlock__1353495847_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w zamortyzowanym koszcie zalicza si\u0119 otrzymane po\u017cyczki i kredyty oraz wyemitowane d\u0142u\u017cne papiery warto\u015bciowe z okre\u015blonym terminem wymagalno\u015bci i zobowi\u0105zania handlowe.</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_704498498_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej przez wynik nale\u017c\u0105 m.in. instrumenty pochodne b\u0119d\u0105ce zobowi\u0105zaniami. Zyski lub straty na sk\u0142adniku zobowi\u0105za\u0144 finansowych wycenianych w warto\u015bci godziwej ujmowane s\u0105 w\u00a0wyniku finansowym jako przychody b\u0105d\u017a koszty finansowe z wyj\u0105tkiem ewentualnej zmiany warto\u015bci godziwej przypisanej do zmiany ryzyka kredytowego (zwi\u0105zanego z niewyp\u0142acalno\u015bci\u0105 emitenta), kt\u00f3ra jest prezentowana w\u00a0pozosta\u0142ych ca\u0142kowitych dochodach.</span><a class=\"pt-000114\" id=\"XBRLBlock__331467577_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1451986618_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_59940280_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_362992107_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_704498498_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1318792685_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1248956717_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinancialLiabilitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aafc4db168deb44e986203a28863455e7_574": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1168270557_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__772509207_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1069652190_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000460\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W skonsolidowanym sprawozdaniu z sytuacji finansowej zobowi\u0105zania prezentuje si\u0119 z podzia\u0142em na kr\u00f3tkoterminowe i\u00a0d\u0142ugoterminowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Jako zobowi\u0105zania d\u0142ugoterminowe ujmowane s\u0105 zobowi\u0105zania wymagalne w okresie powy\u017cej 12 miesi\u0119cy od dnia bilansowego, a wymagalne w okresie do 12 miesi\u0119cy prezentowane s\u0105 jako zobowi\u0105zania kr\u00f3tkoterminowe. </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do zobowi\u0105za\u0144 kr\u00f3tkoterminowych zalicza si\u0119 r\u00f3wnie\u017c zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug bez wzgl\u0119du na dat\u0119 ich wymagalno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na dzie\u0144 bilansowy zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i pozosta\u0142e zobowi\u0105zania wycenia si\u0119 w zamortyzowanym koszcie tj. kwocie wymagaj\u0105cej zap\u0142aty, kt\u00f3ra wg Grupy stanowi wystarczaj\u0105ce przybli\u017cenie wyceny w zamortyzowanym koszcie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zobowi\u0105zania z tytu\u0142u leasingu, kt\u00f3re stanowi\u0105 odr\u0119bn\u0105 pozycj\u0119 zobowi\u0105za\u0144 w skonsolidowanym sprawozdaniu z sytuacji finansowej, zosta\u0142y szczeg\u00f3\u0142owo opisane w punkcie \u201e</span><span class=\"pt-Domylnaczcionkaakapitu-000461\">Leasing oraz sk\u0142adniki rzeczowych aktyw\u00f3w trwa\u0142ych u\u017cytkowane na podstawie um\u00f3w leasingu\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_1168270557_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__772509207_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1069652190_end\"></a></p><h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_844953256_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1566768768_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_509070866_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczeniom mi\u0119dzyokresowym przychod\u00f3w (z zachowaniem zasady ostro\u017cno\u015bci) podlegaj\u0105 w szczeg\u00f3lno\u015bci:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zaliczki i przedp\u0142aty na \u015bwiadczenia, kt\u00f3rych wykonanie nast\u0105pi w nast\u0119pnych okresach sprawozdawczych (min. zaliczki na poczet dostaw);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otrzymane wp\u0142aty lub zafakturowane z g\u00f3ry nale\u017cno\u015bci za \u015bwiadczenia, kt\u00f3rych wykonanie nast\u0105pi w nast\u0119pnych okresach sprawozdawczych \u2013 zalicza si\u0119 do nich przede wszystkim: otrzymane z g\u00f3ry czynsze, dzier\u017cawy oraz inne zap\u0142aty pobrane z g\u00f3ry, rozliczane w r\u00f3wnych ratach w okresach miesi\u0119cznych przez okres trwania umowy;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dostawy zafakturowane kontrahentom zagranicznym /eksport i WDT/, kt\u00f3re jeszcze nie zosta\u0142y dostarczone do miejsca przeznaczenia i Grupa na dzie\u0144 bilansowy nie przekaza\u0142a odbiorcy prawa w\u0142asno\u015bci /kontroli min. z\u00a0uwagi na zawarte w kontrakcie warunki dostawy na bazie INCOTERMS;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dotacje otrzymane na sfinansowanie nabycia lub wytworzenia \u015brodk\u00f3w trwa\u0142ych, w tym tak\u017ce \u015brodk\u00f3w trwa\u0142ych w budowie oraz prac rozwojowych (dotacje) \u2013 z chwil\u0105 rozpocz\u0119cia amortyzacji tych sk\u0142adnik\u00f3w sfinansowanych w ca\u0142o\u015bci lub cz\u0119\u015bci z tych dotacji nast\u0119puje stopniowe ich odpisywanie, r\u00f3wnolegle do amortyzacji, na poczet pozosta\u0142ych przychod\u00f3w operacyjnych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3wnowarto\u015b\u0107 przyj\u0119tych nieodp\u0142atnie, w tym tak\u017ce w drodze darowizny, \u015brodk\u00f3w trwa\u0142ych w budowie, \u015brodk\u00f3w trwa\u0142ych oraz warto\u015bci niematerialnych i prawnych \u2013 z chwil\u0105 rozpocz\u0119cia amortyzacji tych sk\u0142adnik\u00f3w przej\u0119tych nieodp\u0142atnie nast\u0119puje stopniowe ich odpisywanie, r\u00f3wnolegle do amortyzacji, na poczet pozosta\u0142ych przychod\u00f3w operacyjnych.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody z tytu\u0142u kontrakt\u00f3w rozliczane w okresach przysz\u0142ych</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku kontrakt\u00f3w zawieranych przez Grup\u0119 na dostawy wyrob\u00f3w i us\u0142ug, w kt\u00f3rych zawarte s\u0105 dodatkowe warunki dostawy i sprzeda\u017cy wyrob\u00f3w tzn. nie dotycz\u0105ce tylko ilo\u015bci i warto\u015bci oraz terminu wysy\u0142ki ale przede wszystkim czasu pracy wyrob\u00f3w okre\u015blonego osi\u0105gni\u0119ciem ustalonego z odbiorc\u0105 wska\u017anika rezultatu, w\u00f3wczas ostateczne rozliczenie kontraktu i zwi\u0105zanych z nim przychod\u00f3w dla Grupy mo\u017ce przekroczy\u0107 okres sprawozdawczy. W powy\u017cszej sytuacji Grupa wykazuje niezafakturowane kwoty jako aktywa z tytu\u0142u kontrakt\u00f3w. W przypadku nast\u0105pienia przes\u0142anek do rozliczenia - po uzgodnieniu z odbiorc\u0105 osi\u0105gni\u0119tych wska\u017anik\u00f3w rezultatu w por\u00f3wnaniu do ustale\u0144 zawartych w\u00a0kontrakcie \u2013 Grupa dokonuje korekt przychod\u00f3w ze sprzeda\u017cy w okresie w kt\u00f3rym nast\u0105pi\u0142o ostateczne rozliczenie i zamkni\u0119cie kontraktu. Korekty odnoszone s\u0105 w\u00a0przychody ze sprzeda\u017cy jako zwi\u0119kszenie lub zmniejszenie wyniku bie\u017c\u0105cego okresu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi klient dokonuje p\u0142atno\u015bci wynagrodzenia lub Grupa ma prawo do kwoty wynagrodzenia, kt\u00f3re jest bezwarunkowe (tj. nale\u017cno\u015b\u0107), zanim Grupa przeka\u017ce dobra lub us\u0142ugi klientowi, Grupa przedstawia umow\u0119 jako zobowi\u0105zanie z tytu\u0142u umowy w chwili dokonania p\u0142atno\u015bci lub gdy p\u0142atno\u015b\u0107 staje si\u0119 nale\u017cna (w zale\u017cno\u015bci od tego, co nast\u0105pi wcze\u015bniej). Zobowi\u0105zanie z tytu\u0142u umowy to obowi\u0105zek do przekazania na rzecz klienta d\u00f3br lub us\u0142ug, w zamian za kt\u00f3re Grupa otrzyma\u0142a wynagrodzenie (lub kwota wynagrodzenia jest nale\u017cna) od klienta.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Dotacje rz\u0105dowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe s\u0105 pomoc\u0105 rz\u0105dow\u0105, kt\u00f3ra przybiera form\u0119 przekazania sp\u00f3\u0142ce \u015brodk\u00f3w, w zamian za spe\u0142nienie przez ni\u0105, w przesz\u0142o\u015bci lub w przysz\u0142o\u015bci, pewnych warunk\u00f3w zwi\u0105zanych z jej dzia\u0142alno\u015bci\u0105 operacyjn\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe, \u0142\u0105cznie z niepieni\u0119\u017cnymi dotacjami wykazywanymi w warto\u015bci godziwej, nie ujmuje si\u0119, dop\u00f3ki nie istnieje wystarczaj\u0105ca pewno\u015b\u0107, i\u017c:</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa spe\u0142ni warunki zwi\u0105zane z dotacjami;</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dotacje b\u0119d\u0105 otrzymane.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe ujmuje si\u0119 w systematyczny spos\u00f3b jako przych\u00f3d w poszczeg\u00f3lnych okresach, aby zapewni\u0107 ich wsp\u00f3\u0142mierno\u015b\u0107 z odno\u015bnymi kosztami, kt\u00f3re dotacje maj\u0105 w zamierzeniu kompensowa\u0107.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacj\u0119 rz\u0105dow\u0105, kt\u00f3ra staje si\u0119 nale\u017cna jako forma rekompensaty za ju\u017c poniesione koszty lub straty, lub przyznana sp\u00f3\u0142ce celem udzielenia jej natychmiastowego finansowego wsparcia, bez towarzysz\u0105cych przysz\u0142ych koszt\u00f3w, ujmuje si\u0119 jako przych\u00f3d w okresie, w kt\u00f3rym sta\u0142a si\u0119 nale\u017cna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe dotycz\u0105ce sk\u0142adnika aktyw\u00f3w, otrzymane w formie pieni\u0119\u017cnej do rozliczenia w przysz\u0142o\u015bci (z\u00a0odno\u015bnymi kosztami) ujmuje si\u0119 w sprawozdaniu z sytuacji finansowej jako rozliczenia mi\u0119dzyokresowe przychod\u00f3w (tj. przychody przysz\u0142ych okres\u00f3w), a nast\u0119pnie stopniowo, drog\u0105 r\u00f3wnych odpis\u00f3w rocznych, odnosi si\u0119 do rachunku zysk\u00f3w i strat przez szacowany okres u\u017cytkowania zwi\u0105zanego z nimi sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Instrukcja oraz zasady ujmowania w ewidencji wydatk\u00f3w zwi\u0105zanych z realizacj\u0105 projekt\u00f3w obj\u0119tych dotacj\u0105 i\u00a0s\u0142u\u017c\u0105cych rozliczeniu dotacji w ramach tych projekt\u00f3w - w bardziej szczeg\u00f3\u0142owy spos\u00f3b ni\u017c og\u00f3lne zasady wyceny aktyw\u00f3w i pasyw\u00f3w obj\u0119te niniejsz\u0105 Polityk\u0105, zawarte zosta\u0142y w odr\u0119bnych dokumentach sporz\u0105dzonych dla poszczeg\u00f3lnych projekt\u00f3w, stanowi\u0105cych uzupe\u0142nienie Polityki rachunkowo\u015bci Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65104469\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w prezentowane s\u0105 w skonsolidowanym sprawozdaniu z sytuacji finansowej w\u00a0pozycji zobowi\u0105za\u0144 z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142ych zobowi\u0105za\u0144, odpowiednio do okresu ich rozliczania, czyli jako kr\u00f3tko-lub d\u0142ugoterminowe.</span><a class=\"pt-000114\" id=\"XBRLBlock_844953256_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1566768768_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_509070866_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForTradeAndOtherPayablesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A88f5e06093f846938fe2241688f76473_998840398": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__2054013865_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1360283236_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1158904166_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zapasy</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000414\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy s\u0105 to aktywa przeznaczone do dalszej sprzeda\u017cy w toku zwyk\u0142ej dzia\u0142alno\u015bci gospodarczej, b\u0119d\u0105ce w trakcie produkcji przeznaczone na sprzeda\u017c lub maj\u0105ce posta\u0107 materia\u0142\u00f3w lub dostaw surowc\u00f3w zu\u017cywanych w procesie produkcyjnym lub w trakcie \u015bwiadczenia us\u0142ug.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy obejmuj\u0105 nabyte w celu zu\u017cycia na w\u0142asne potrzeby materia\u0142y, zakupione w celu sprzeda\u017cy w stanie nie przetworzonym towary oraz wytworzone lub przetworzone, zdatne do sprzeda\u017cy produkty gotowe, a tak\u017ce p\u00f3\u0142produkty, jak i produkcj\u0119 w toku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy wycenia si\u0119 w cenie nabycia lub koszcie wytworzenia lub te\u017c w warto\u015bci netto mo\u017cliwej do uzyskania, w zale\u017cno\u015bci od tego, kt\u00f3ra z kwot jest ni\u017csza.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\"> Uwzgl\u0119dniaj\u0105c dzia\u0142alno\u015b\u0107 produkcyjn\u0105 jednostki dominuj\u0105cej i sp\u00f3\u0142ek zale\u017cnych oraz potrzeby ewidencyjne w ramach g\u0142\u00f3wnych grup rodzajowych obrotu magazynowego, ewidencj\u0119 w zakresie stanu i zmian zapas\u00f3w stanowi\u0105cych w\u0142asno\u015b\u0107 Grupy Kapita\u0142owej, podzielono na nast\u0119puj\u0105ce grupy:</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">materia\u0142y techniczne i pozosta\u0142e,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">niskocenne sk\u0142adniki maj\u0105tku,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">surowce do produkcji,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u00f3\u0142produkty (p\u00f3\u0142fabrykaty, mlewa i masy formierskie),</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyroby gotowe,</span></p><p class=\"pt-000462\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">towary,</span></p><p class=\"pt-000462\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">opakowania.</span></p><p class=\"pt-Normalny-000463\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Metody ewidencji zapas\u00f3w oraz wyceny rozchod\u00f3w w poszczeg\u00f3lnych kategoriach przedstawia tabela poni\u017cej:</span></p><div class=\"pt-000132\"><table class=\"pt-000464\"><tr class=\"pt-000040\"><td class=\"pt-000465\"></td><td class=\"pt-000466\"></td><td class=\"pt-000467\"></td></tr><tr class=\"pt-000468\"><td class=\"pt-000469\"><p class=\"pt-Normalny-000470\"><a class=\"pt-000114\" id=\"_Hlk38464639\"></a><span class=\"pt-Domylnaczcionkaakapitu-000203\">Kategoria zapasu</span></p></td><td class=\"pt-000471\"><p class=\"pt-Normalny-000472\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Cena ewidencyjna</span></p></td><td class=\"pt-000473\"><p class=\"pt-Normalny-000474\"><span class=\"pt-Domylnaczcionkaakapitu-000203\">Metoda wyceny rozchod\u00f3w </span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Materia\u0142y, opakowania</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000468\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Niskocenne sk\u0142adniki maj\u0105tku</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Surowce</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Z\u0142omy w\u0142asne (surowce)</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena sta\u0142a ewidencyjna</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr><tr class=\"pt-000482\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Surowce przetworzone </span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Rzeczywisty\u00a0koszt wytworzenia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt rzeczywisty \u015bredniowa\u017cony</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Produkcja w toku </span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Rzeczywisty\u00a0koszt wytworzenia</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt rzeczywisty \u015bredniowa\u017cony</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">P\u00f3\u0142fabrykaty</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000475\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Produkty gotowe</span></p></td><td class=\"pt-000478\"><p class=\"pt-Normalny-000483\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td><td class=\"pt-000480\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Koszt planowany (normatywny)</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000484\"><p class=\"pt-Normalny-000476\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Towary </span></p></td><td class=\"pt-000485\"><p class=\"pt-Normalny-000479\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena nabycia</span></p></td><td class=\"pt-000486\"><p class=\"pt-Normalny-000481\"><span class=\"pt-Domylnaczcionkaakapitu-000477\">Cena \u015bredniowa\u017cona</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dodatkowe koszty zwi\u0105zane z zakupem materia\u0142\u00f3w / surowc\u00f3w / towar\u00f3w rozliczane s\u0105 na bie\u017c\u0105co tj. w\u00a0momencie rozchodu materia\u0142\u00f3w/ surowc\u00f3w / towar\u00f3w.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Odchylenia pomi\u0119dzy kosztami planowanymi a kosztami rzeczywi\u015bcie poniesionymi s\u0105 ustalane na koniec ka\u017cdego okresu sprawozdawczego i podlegaj\u0105 rozliczeniu w koszt wytworzenia sprzedanych produkt\u00f3w gotowych oraz koryguj\u0105 warto\u015b\u0107 zapas\u00f3w produkt\u00f3w gotowych i p\u00f3\u0142fabrykat\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nie zalicza si\u0119 do koszt\u00f3w wytworzenia koszt\u00f3w og\u00f3lnego zarz\u0105du, koszt\u00f3w sprzeda\u017cy produkt\u00f3w, magazynowania wyrob\u00f3w gotowych i\u00a0p\u00f3\u0142produkt\u00f3w, chyba, \u017ce poniesienie tych koszt\u00f3w jest niezb\u0119dne w procesie produkcji, a tak\u017ce nieuzasadnionych koszt\u00f3w wydzia\u0142owych (np. koszt\u00f3w sta\u0142ych dotycz\u0105cych utrzymania nie wykorzystanego potencja\u0142u produkcyjnego i\u00a0strat produkcyjnych).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zapasy w sprawozdaniu z sytuacji finansowej wykazuje si\u0119 w warto\u015bci netto, to jest po pomniejszeniu o utworzone na nie odpisy aktualizuj\u0105ce.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Cena nabycia lub koszt wytworzenia zapas\u00f3w mog\u0105 nie by\u0107 mo\u017cliwe do odzyskania, je\u017celi zapasy zosta\u0142y uszkodzone, utraci\u0142y ca\u0142kowicie lub cz\u0119\u015bciowo swoj\u0105 przydatno\u015b\u0107 lub je\u015bli spad\u0142y ich ceny sprzeda\u017cy. Brak mo\u017cliwo\u015bci odzyskania ceny nabycia lub kosztu wytworzenia zapas\u00f3w mo\u017ce tak\u017ce wynika\u0107 ze wzrostu szacowanych koszt\u00f3w przygotowania sprzeda\u017cy lub szacowanych koszt\u00f3w niezb\u0119dnych do doprowadzenia sprzeda\u017cy do skutku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W takiej sytuacji dokonuje si\u0119 odpis\u00f3w aktualizuj\u0105cych do poziomu warto\u015bci netto mo\u017cliwej do uzyskania. W\u00f3wczas odpisanie warto\u015bci odbywa si\u0119 na zasadzie odpis\u00f3w indywidualnych.   </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dopuszcza si\u0119 dokonywanie zbiorczych odpis\u00f3w - dla grup zapas\u00f3w w przypadku zapas\u00f3w zwi\u0105zanych z t\u0105 sam\u0105 lini\u0105 produkcyjn\u0105, posiadaj\u0105cych podobne przeznaczenie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 materia\u0142\u00f3w i innych surowc\u00f3w przeznaczonych do wykorzystania w procesie produkcji nie odpisuje si\u0119 poni\u017cej ceny nabycia lub kosztu wytworzenia, je\u017celi oczekuje si\u0119, \u017ce wyroby gotowe, do produkcji kt\u00f3rych zostan\u0105 wykorzystane, zostan\u0105 sprzedane w wysoko\u015bci lub powy\u017cej ceny nabycia lub kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Standardowe podej\u015bcie do urealnienia wyceny zapas\u00f3w (poza pojedynczymi analizami jak wy\u017cej) polega na dokonaniu oceny zapas\u00f3w we wszystkich asortymentach w oparciu o analiz\u0119 ich czasu zalegania (czyli w oparciu o tzw. Raporty z\u00a0wiekowania), w nast\u0119puj\u0105cych przedzia\u0142ach czasowych:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zapasy nie wykazuj\u0105ce obrotu od 1 do 2 lat,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zapasy nie wykazuj\u0105ce obrotu powy\u017cej 2 lat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla n/w grup zapas\u00f3w, tj. dla:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u00f3\u0142fabrykat\u00f3w,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyrob\u00f3w gotowych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">ustala si\u0119 indywidualny spos\u00f3b post\u0119powania przy tworzeniu odpis\u00f3w aktualizuj\u0105cych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wst\u0119pnie podczas analizy struktury wiekowej w ka\u017cdej grupie zapas\u00f3w, w odniesieniu do istotnych pozycji zapas\u00f3w nie wykazuj\u0105cych obrotu, dokonuje si\u0119 merytorycznej ich analizy pod k\u0105tem konieczno\u015bci magazynowania wybranych pozycji jako strategiczne lub te\u017c mo\u017cliwo\u015bci ich zu\u017cycia czy sprzeda\u017cy w najbli\u017cszej przysz\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym celu, po sporz\u0105dzeniu \u201eRaportu z wiekowania\u201d jego wyniki (z dok\u0142adno\u015bci\u0105 do indeksu i magazynu) poddawane s\u0105 weryfikacji min. z :</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otwartymi Zam\u00f3wieniami na najbli\u017csze okresy,</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">planem sprzeda\u017cy obowi\u0105zuj\u0105cym na najbli\u017cszy rok</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">z\u0142o\u017conymi Ofertami (o aktualnym terminie wa\u017cno\u015bci)</span></p><p class=\"pt-000488\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wykazem wyrob\u00f3w kt\u00f3re powinny znajdowa\u0107 si\u0119 na zapasie strategicznym jednostki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wszystkie pozycje znajduj\u0105ce odzwierciedlenie w w/w dokumentach zostaj\u0105 wy\u0142\u0105czone z wykazu do tworzenia odpis\u00f3w aktualizuj\u0105cych jako rokuj\u0105ce sprzeda\u017c.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pozosta\u0142e pozycje s\u0105 oceniane jako produkty o niskiej przydatno\u015bci/trudno zbywalne i poddawane s\u0105 wycenie przy pomocy cennika do wyceny z\u0142om\u00f3w w\u0142asnych tj. dokonuje si\u0119 oszacowania ich warto\u015bci pod k\u0105tem uzyskanego z\u0142omu w przypadku ich fizycznej likwidacji w procesie z\u0142omowania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpis aktualizuj\u0105cy do utworzenia wyliczany jest jako strata na poszczeg\u00f3lnych produktach (r\u00f3\u017cnica pomi\u0119dzy wycen\u0105 magazynow\u0105 a warto\u015bci\u0105 uzyskanego z\u0142omu)</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dla pozycji nie wykazuj\u0105cych obrotu ponad 2 lata \u2013 w 100%</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dla pozycji nie wykazuj\u0105cych obrotu od 1 roku do 2 lat \u2013 w 50%</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dla pozycji z magazynu towar\u00f3w, surowc\u00f3w i pozosta\u0142ych materia\u0142\u00f3w (poniewa\u017c nie mo\u017cna okre\u015bli\u0107 wprost uzysku z\u0142omu) odpisy aktualizuj\u0105ce tworzone s\u0105 wg zasad jak ni\u017cej, tj:</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozycje nie wykazuj\u0105ce obrotu od 1 do 2 lat \u2013 50% warto\u015bci bilansowej,</span></p><p class=\"pt-000487\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozycje nie wykazuj\u0105ce obrotu powy\u017cej 2 lat \u2013 100% warto\u015bci bilansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadkach uzasadnionych, odpis\u00f3w aktualizuj\u0105cych nie dokonuje si\u0119, tj. je\u017celi brak obrotu w d\u0142u\u017cszym czasie nie jest r\u00f3wnoznaczny z utrat\u0105 warto\u015bci czy przydatno\u015bci zapasu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Analiza zapas\u00f3w pod k\u0105tem utraty przydatno\u015bci oraz tzw. ostro\u017cna wycena wykonywane s\u0105 na koniec ka\u017cdego okresu sprawozdawczego (kwarta\u0142u). Je\u017celi w wyniku analiz konieczne jest utworzenie odpis\u00f3w aktualizuj\u0105cych to ewidencjonuje si\u0119 je w pozosta\u0142ych kosztach operacyjnych. W ramach kwarta\u0142u wykonuje si\u0119 analizy miesi\u0119czne odnosz\u0105ce si\u0119 do utworzonych kwartalnie odpis\u00f3w i dokonuje si\u0119 ich aktualizacji do poziomu odpowiadaj\u0105cego tym pozycjom zapas\u00f3w, kt\u00f3re pozostaj\u0105 nadal na magazynach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W ka\u017cdym kolejnym okresie dokonuje si\u0119 nowego oszacowania przydatno\u015bci zapas\u00f3w oraz warto\u015bci netto mo\u017cliwej do uzyskania. Je\u017celi nie istniej\u0105 ju\u017c okoliczno\u015bci, kt\u00f3re uprzednio spowodowa\u0142y odpisanie warto\u015bci zapas\u00f3w poni\u017cej ceny nabycia lub kosztu wytworzenia, lub gdy istniej\u0105 wyra\u017ane dowody na wzrost mo\u017cliwej do uzyskania warto\u015bci netto z uwagi na zmian\u0119 warunk\u00f3w ekonomicznych, odpisan\u0105 kwot\u0119 odwraca si\u0119 tak, aby nowa warto\u015b\u0107 bilansowa r\u00f3wna\u0142a si\u0119 cenie nabycia lub kosztowi wytworzenia lub zaktualizowanej warto\u015bci netto mo\u017cliwej do uzyskania, w zale\u017cno\u015bci od tego, kt\u00f3ra z\u00a0tych kwot jest ni\u017csza.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Odpisy aktualizuj\u0105ce /w tym: ostro\u017cna wycena/ prezentowane s\u0105 w dzia\u0142alno\u015bci operacyjnej w pozosta\u0142ych kosztach (utworzone), natomiast rozwi\u0105zane - w pozosta\u0142ych przychodach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku z\u0142omowania niechodliwych/nieprzydatnych zapas\u00f3w, na kt\u00f3re uprzednio by\u0142y utworzone odpisy aktualizuj\u0105ce, ksi\u0119gowanie nast\u0119puje bezpo\u015brednio w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w stosownie do wykonanych czynno\u015bci z\u0142omowania (w oparciu o Protok\u00f3\u0142 z\u0142omowania i dokumenty magazynowe), nast\u0119pnie w tym samym okresie dokonuje si\u0119 aktualizacji poziomu utworzonych odpis\u00f3w co powoduje \u017ce nie wp\u0142ywa to na wynik dzia\u0142alno\u015bci operacyjnej wykazany w\u00a0rachunku zysk\u00f3w i strat.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 materia\u0142\u00f3w i innych surowc\u00f3w przeznaczonych do wykorzystania w procesie produkcji nie odpisuje si\u0119 poni\u017cej ceny nabycia lub kosztu wytworzenia, je\u017celi oczekuje si\u0119, \u017ce wyroby gotowe, do produkcji kt\u00f3rych zostan\u0105 wykorzystane, zostan\u0105 sprzedane w wysoko\u015bci lub powy\u017cej ceny nabycia lub kosztu wytworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Niekt\u00f3re zapasy mog\u0105 zosta\u0107 uj\u0119te jako koszt wytworzenia innych aktyw\u00f3w, na przyk\u0142ad zapasy wykorzystane jako sk\u0142adnik kosztu wytworzenia rzeczowych aktyw\u00f3w trwa\u0142ych wytworzonych przez jednostk\u0119 we w\u0142asnym zakresie. Zapasy wykorzystane w ten spos\u00f3b zwi\u0119kszaj\u0105 warto\u015b\u0107 tego aktywa i ujmuje si\u0119 je jako koszty w wyniku finansowym poprzez amortyzacj\u0119 tego sk\u0142adnika aktyw\u00f3w.</span><a class=\"pt-000114\" id=\"XBRLBlock__2054013865_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1360283236_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1158904166_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForMeasuringInventories",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A2aa640356beb42c395094ad1c2778b0c_583": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1805861427_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1050089763_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60967015_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000443\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pod poj\u0119ciem \u015brodk\u00f3w pieni\u0119\u017cnych rozumie si\u0119 pieni\u0105dze (banknoty, monety) oraz jednostki pieni\u0119\u017cne (rozrachunkowe) krajowe i zagraniczne, tak w got\u00f3wce jak i na rachunku bankowym lub w formie lokaty pieni\u0119\u017cnej, czeki i weksle obce i inne pieni\u0119\u017cne instrumenty finansowe, je\u017celi s\u0105 one p\u0142atne w ci\u0105gu 3 miesi\u0119cy od dnia ich otrzymania, wystawienia lub nabycia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015arodki pieni\u0119\u017cne w PLN wykazuje si\u0119 w ci\u0105gu roku obrotowego i na dzie\u0144 bilansowy w ksi\u0119gach rachunkowych w warto\u015bci nominalnej. \u015arodki pieni\u0119\u017cne w walutach obcych na dzie\u0144 bilansowy przelicza si\u0119 po obowi\u0105zuj\u0105cym na ten dzie\u0144 \u015brednim kursie og\u0142oszonym dla danej waluty przez Narodowy Bank Polski.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku \u015brodk\u00f3w pieni\u0119\u017cnych zgromadzonych na rachunkach bankowych warto\u015b\u0107 nominalna obejmuje doliczone lub ewentualnie potr\u0105cone przez bank odsetki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W ci\u0105gu roku obrotowego wp\u0142ywy i wyp\u0142ywy z rachunku walutowego s\u0105 wyceniane wed\u0142ug nast\u0119puj\u0105cych zasad:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w przypadku zrealizowanej sprzeda\u017cy lub zakupu waluty ewidencja odbywa si\u0119 wed\u0142ug kursu kupna lub sprzeda\u017cy u\u017cytego do tej transakcji,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w sytuacji gdy nie dochodzi do nabycia lub sprzeda\u017cy waluty wycena wp\u0142yw\u00f3w na rachunek walutowy bankowy i\u00a0wyp\u0142yw\u00f3w z tego rachunku odbywa si\u0119 poprzez zastosowanie \u015bredniego kursu NBP z dnia poprzedzaj\u0105cego dzie\u0144 transakcji,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kolejno\u015b\u0107 wyceny rozchodu \u015brodk\u00f3w pieni\u0119\u017cnych w walucie obcej na rachunkach walutowych odbywa si\u0119 wed\u0142ug metody FIFO.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">R\u00f3\u017cnice kursowe powstaj\u0105ce w zwi\u0105zku z wycen\u0105 bilansow\u0105 \u015brodk\u00f3w pieni\u0119\u017cnych, stanowi\u0105 koszty lub przychody finansowe i nie s\u0105 uwzgl\u0119dniane przy ustalaniu podstawy opodatkowania podatkiem dochodowym</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk132147862\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1020023555_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W pozycji \u015brodk\u00f3w pieni\u0119\u017cnych i ich ekwiwalent\u00f3w ujmuje si\u0119 r\u00f3wnie\u017c \u015brodki pieni\u0119\u017cne o ograniczonej mo\u017cliwo\u015bci dysponowania, kt\u00f3re Grupa otrzymuje od kontrahent\u00f3w korzystaj\u0105cych z tzw. metody \u201esplit payment\u201d, poniewa\u017c trafiaj\u0105 one na wyodr\u0119bnione w Grupie rachunki bankowe VAT, przeznaczone do realizacji wybranych tytu\u0142\u00f3w nale\u017cno\u015bci publiczno-prawnych jak i zobowi\u0105za\u0144 wobec kontrahent\u00f3w. Z uwagi na to, \u017ce Grupa wykorzystuje te \u015brodki w toku bie\u017c\u0105cej dzia\u0142alno\u015bci operacyjnej tj. reguluje na bie\u017c\u0105co p\u0142atno\u015bci podatkowe z tych rachunk\u00f3w oraz p\u0142atno\u015bci wobec kontrahent\u00f3w (podatnik\u00f3w VAT), wi\u0119c \u015brodki zgromadzone na tych rachunkach nie s\u0105 zamro\u017cone i nie wymagaj\u0105 odr\u0119bnej prezentacji jako inne ni\u017c \u015brodki pieni\u0119\u017cne i ich ekwiwalenty aktywa finansowe</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">.</span><a class=\"pt-000114\" id=\"XBRLBlock__1805861427_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1050089763_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60967015_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1020023555_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyToDetermineComponentsOfCashAndCashEquivalents",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A8cb222a3134c4cf19b59c905ec14d0fd_586": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000419\">W pozycji \u015brodk\u00f3w pieni\u0119\u017cnych i ich ekwiwalent\u00f3w ujmuje si\u0119 r\u00f3wnie\u017c \u015brodki pieni\u0119\u017cne o ograniczonej mo\u017cliwo\u015bci dysponowania, kt\u00f3re Grupa otrzymuje od kontrahent\u00f3w korzystaj\u0105cych z tzw. metody \u201esplit payment\u201d, poniewa\u017c trafiaj\u0105 one na wyodr\u0119bnione w Grupie rachunki bankowe VAT, przeznaczone do realizacji wybranych tytu\u0142\u00f3w nale\u017cno\u015bci publiczno-prawnych jak i zobowi\u0105za\u0144 wobec kontrahent\u00f3w. Z uwagi na to, \u017ce Grupa wykorzystuje te \u015brodki w toku bie\u017c\u0105cej dzia\u0142alno\u015bci operacyjnej tj. reguluje na bie\u017c\u0105co p\u0142atno\u015bci podatkowe z tych rachunk\u00f3w oraz p\u0142atno\u015bci wobec kontrahent\u00f3w (podatnik\u00f3w VAT), wi\u0119c \u015brodki zgromadzone na tych rachunkach nie s\u0105 zamro\u017cone i nie wymagaj\u0105 odr\u0119bnej prezentacji jako inne ni\u017c \u015brodki pieni\u0119\u017cne i ich ekwiwalenty aktywa finansowe</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">.</span><a class=\"pt-000114\" id=\"XBRLBlock__1805861427_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1050089763_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60967015_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1020023555_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForRestrictedCashAndCashEquivalentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A17c3d45201e64805bcd3751591c5fd3b_587": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1566812493_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_633143144_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2056932259_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Kapita\u0142 w\u0142asny</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000429\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Kapita\u0142 podstawowy</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> wykazywany jest w warto\u015bci nominalnej wyemitowanych akcji, zgodnie ze statutem jednostki dominuj\u0105cej oraz wpisem do Krajowego Rejestru S\u0105dowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zadeklarowane, lecz nie wniesione wk\u0142ady kapita\u0142owe ujmuje si\u0119 jako nale\u017cne wp\u0142aty na poczet kapita\u0142u. Akcjonariusze mog\u0105 zwi\u0119ksza\u0107 lub zmniejsza\u0107 kapita\u0142 zgodnie z Kodeksem Sp\u00f3\u0142ek Handlowych. Je\u017celi zwi\u0119kszenie nast\u0119puje na skutek podwy\u017cszenia kapita\u0142u, ksi\u0119gowane jest dopiero pod dat\u0105 zarejestrowania zmiany przez s\u0105d. Do czasu zarejestrowania zmiany, kwoty wniesione przez akcjonariuszy powinny by\u0107 wykazywane jako rozrachunki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Kapita\u0142 podstawowy mo\u017ce by\u0107 obni\u017cony poprzez umorzenie akcji tak jak przewiduje to statut jednostki dominuj\u0105cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wycena kapita\u0142u podstawowego w pasywach skonsolidowanego sprawozdania z sytuacji finansowej nast\u0119puje w warto\u015bci nominalnej.</span><a class=\"pt-000114\" id=\"XBRLBlock__1566812493_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_633143144_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2056932259_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForIssuedCapitalExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A9899246fe7a84588a965bab07dc81692_590": {
   "value": "<a class=\"pt-000114\" id=\"XBRLBlock__1832172267_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_13155606_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Akcje w\u0142asne </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">jednostki dominuj\u0105cej nabyte i zatrzymane przez ni\u0105, pomniejszaj\u0105 kapita\u0142 w\u0142asny (s\u0105 prezentowane ze znakiem ujemnym w kapitale w\u0142asnym). Akcje w\u0142asne wyceniane s\u0105 w cenie nabycia.</span><a class=\"pt-000114\" id=\"XBRLBlock__1906015118_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1832172267_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_13155606_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForTreasurySharesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A81e4a32579754b5bac33396bc10425b4_2076127688": {
   "value": "<p class=\"pt-0HLBpismo\"><a class=\"pt-000114\" id=\"XBRLBlock__1580705311_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2080255808_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_700488936_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kapita\u0142 ze sprzeda\u017cy akcji powy\u017cej ich warto\u015bci nominalnej</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> powstaje z nadwy\u017cki ceny emisyjnej ponad warto\u015b\u0107 nominaln\u0105 akcji, pomniejszonej o koszty emisji.</span></p><p class=\"pt-0HLBpismo\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pozosta\u0142e kapita\u0142y rezerwowe obejmuj\u0105:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kapita\u0142 z tytu\u0142u uj\u0119cia wyceny program\u00f3w p\u0142atno\u015bci akcjami,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">kapita\u0142 z kumulacji pozosta\u0142ych ca\u0142kowitych dochod\u00f3w obejmuj\u0105cych min:</span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><a class=\"pt-000114\" id=\"_Hlk65143496\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">przeszacowanie rzeczowych aktyw\u00f3w trwa\u0142ych do warto\u015bci godziwej (patrz: opis dotycz\u0105cy rzeczowych aktyw\u00f3w trwa\u0142ych),</span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3\u017cnice kursowe z przeliczenia zagranicznych jednostek zale\u017cnych </span></p><p class=\"pt-000490\"><span class=\"pt-000440\">\uf02d</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zyski/straty aktuarialne z tytu\u0142u wyceny \u015bwiadcze\u0144 emerytalno-rentowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Zyski zatrzymane \u2013 </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w tej pozycji</span><span class=\"pt-Domylnaczcionkaakapitu-000431\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wykazywane s\u0105 wyniki z lat ubieg\u0142ych (r\u00f3wnie\u017c te przekazane na kapita\u0142 uchwa\u0142ami akcjonariuszy/udzia\u0142owc\u00f3w) oraz wynik finansowy bie\u017c\u0105cego roku.</span><a class=\"pt-000114\" id=\"XBRLBlock__1580705311_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2080255808_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_700488936_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfOtherAccountingPoliciesRelevantToUnderstandingOfFinancialStatements",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A43af8625740442d59bb00a115cc60105_596": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1077822920_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1611626399_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1831140345_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">P\u0142atno\u015bci w Formie Akcji</span></h5><p class=\"pt-Normalny-000112\"><span class=\"pt-000491\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W jednostce dominuj\u0105cej realizowany jest program motywacyjny, w ramach kt\u00f3rego kluczowym cz\u0142onkom kadry mened\u017cerskiej przyznawane s\u0105 opcje zamienne na akcje w\u0142asne Sp\u00f3\u0142ki dominuj\u0105cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Warto\u015b\u0107 wynagrodzenia za prac\u0119 kadry mened\u017cerskiej okre\u015blana jest w spos\u00f3b po\u015bredni poprzez odniesienie do warto\u015bci godziwej przyznanych instrument\u00f3w kapita\u0142owych. Warto\u015b\u0107 godziwa opcji wyceniana jest na dzie\u0144 przyznania, przy czym nierynkowe warunki nabycia uprawnie\u0144 (osi\u0105gni\u0119cie zak\u0142adanego poziomu wyniku finansowego) nie s\u0105 uwzgl\u0119dniane w\u00a0szacowaniu warto\u015bci godziwej opcji na akcje. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszt wynagrodze\u0144 oraz drugostronnie zwi\u0119kszenie kapita\u0142u w\u0142asnego ujmowane jest na podstawie najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie. Przy ustalaniu liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144, s\u0105 uwzgl\u0119dniane nierynkowe warunki nabycia uprawnie\u0144. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa dokonuje korekty tych szacunk\u00f3w, je\u017celi p\u00f3\u017aniejsze informacje wskazuj\u0105, \u017ce liczba przyznanych opcji r\u00f3\u017cni si\u0119 od wcze\u015bniejszych oszacowa\u0144. Korekty szacunk\u00f3w dotycz\u0105ce liczby przyznanych opcji ujmowane s\u0105 w wyniku finansowym bie\u017c\u0105cego okresu \u2013 nie dokonuje si\u0119 korekt poprzednich okres\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1077822920_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1611626399_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1831140345_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForSharebasedPaymentTransactionsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ab59d300d71494256b42b3662ba15c9a1_599": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_931209084_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1142921141_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1192507952_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Rezerwy na zobowi\u0105zania</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwy s\u0105 zobowi\u0105zaniami, kt\u00f3rych kwota lub termin zap\u0142aty nie s\u0105 pewne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 tworzy si\u0119, gdy:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) na Grupie ci\u0105\u017cy obowi\u0105zek /prawny lub zwyczajowy/ wynikaj\u0105cy ze zdarze\u0144 przesz\u0142ych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) prawdopodobne jest, \u017ce wype\u0142nienie obowi\u0105zku spowoduje konieczno\u015b\u0107 wyp\u0142ywu \u015brodk\u00f3w uosabiaj\u0105cych korzy\u015bci ekonomiczne,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) mo\u017cna oszacowa\u0107 wiarygodnie kwot\u0119 tego obowi\u0105zku.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u015bli warunki te nie s\u0105 spe\u0142nione, rezerwy nie tworzy si\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wysoko\u015b\u0107 rezerw powinna by\u0107 jak najbardziej w\u0142a\u015bciwym szacunkiem nak\u0142ad\u00f3w niezb\u0119dnych do wype\u0142nienia istniej\u0105cego obowi\u0105zku na dzie\u0144 bilansowy, czyli:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) kwot\u0105 \u2013 jak\u0105 zgodnie z racjonalnymi przes\u0142ankami Grupa zap\u0142aci\u0142aby w ramach wype\u0142nienia obowi\u0105zku na dzie\u0144 bilansowy lub,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kwot\u0105, jak\u0105 zap\u0142aci\u0142aby na rzecz strony trzeciej w zamian za przej\u0119cie na siebie obowi\u0105zku w tym samym terminie.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 wycenia si\u0119 uwzgl\u0119dniaj\u0105c ryzyko i niepewno\u015b\u0107 - niepewno\u015b\u0107 jednak nie usprawiedliwia tworzenia nadmiernych rezerw, ani celowego zawy\u017cania zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W przypadku, gdy skutek zmiany warto\u015bci pieni\u0105dza w czasie jest istotny, kwota rezerwy dotycz\u0105ca przysz\u0142ych szacowanych zobowi\u0105za\u0144 powinna odzwierciedla\u0107 ich warto\u015b\u0107 bie\u017c\u0105c\u0105 na dzie\u0144 tworzenia lub weryfikacji rezerwy przy zastosowaniu odpowiedniej stopy dyskontowej. </span><a class=\"pt-000114\" id=\"_Hlk4281741\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W tym przypadku stosowana jest stopa wynikaj\u0105ca z obligacji skarbowych o okresie najbardziej zbli\u017conym do przewidywanego okresu realizacji zobowi\u0105zania. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podstaw\u0105 tworzenia rezerwy jest rzetelny szacunek dokonany przez kierownictwo danej sp\u00f3\u0142ki lub niezale\u017cnych ekspert\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Na ka\u017cdy dzie\u0144 bilansowy Grupa weryfikuje zasadno\u015b\u0107 i wysoko\u015b\u0107 kwot utworzonych rezerw.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Utworzenie lub zwi\u0119kszenie kwoty rezerwy ujmowane jest albo w ci\u0119\u017car pozosta\u0142ych koszt\u00f3w operacyjnych albo wg miejsc powstawania koszt\u00f3w, wg tytu\u0142\u00f3w i okoliczno\u015bci, z kt\u00f3rymi przysz\u0142e zobowi\u0105zania si\u0119 wi\u0105\u017c\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa mo\u017ce by\u0107 wykorzystana wy\u0142\u0105cznie zgodnie z celem, na jaki by\u0142a pierwotnie utworzona.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wykorzystanie rezerwy jest zwi\u0105zane z powstaniem zobowi\u0105zania, na kt\u00f3re uprzednio utworzono rezerw\u0119 i jest ono ujmowane jako zmniejszenie rezerwy i zwi\u0119kszenie zobowi\u0105zania. Niewykorzystane rezerwy, wobec zmniejszenia lub ustania ryzyka uzasadniaj\u0105cego ich utworzenie na dzie\u0144, na kt\u00f3ry okaza\u0142y si\u0119 zb\u0119dne, zmniejszaj\u0105 koszty dzia\u0142alno\u015bci podstawowej lub pozosta\u0142e koszty operacyjne albo odpowiednio zwi\u0119kszaj\u0105 pozosta\u0142e przychody operacyjne lub przychody finansowe, w zale\u017cno\u015bci od tego, kt\u00f3re koszty zosta\u0142y wcze\u015bniej obci\u0105\u017cone tworzon\u0105 rezerw\u0105. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk65137110\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwy na zobowi\u0105zania, ujmowane jako rezerwy lub rozliczenia mi\u0119dzyokresowe bierne s\u0105 prezentowane w skonsolidowanym sprawozdaniu z sytuacji finansowej w pozycji \u201eRezerwy na \u015bwiadczenia pracownicze oraz pozosta\u0142e rezerwy kr\u00f3tkoterminowe\u201d.</span><a class=\"pt-000114\" id=\"XBRLBlock_931209084_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1142921141_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1192507952_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Rezerwy na \u015bwiadczenia pracownicze</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa tworzy zgodnie z MSR 19 rezerwy na \u015bwiadczenia pracownicze obejmuj\u0105ce:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na odprawy emerytalno-rentowe, szacowane przez licencjonowanego aktuariusza raz w roku lub cz\u0119\u015bciej w przypadku wyst\u0105pienia istotnych zmian w strukturze zatrudnienia pracownik\u00f3w</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na niewykorzystane urlopy szacowane przez w\u0142a\u015bciwe kom\u00f3rki organizacyjne wewn\u0105trz Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Obliczenia wykonywane s\u0105 przy u\u017cyciu metody indywidualnej prospektywnej na podstawie nast\u0119puj\u0105cych informacji:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rok urodzenia pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u0142e\u0107 pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">podstawa wymiaru wysoko\u015bci odprawy emerytalnej i rentowej</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wysoko\u015b\u0107 miesi\u0119cznego wynagrodzenia</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy w firmie</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy og\u00f3\u0142em</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o odej\u015bciach i zwolnieniach z pracy w latach ubieg\u0142ych</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o nowozatrudnionych pracownikach w latach ubieg\u0142ych.</span></p><p class=\"pt-Akapitzlist\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zmiany zobowi\u0105za\u0144 z tytu\u0142u \u015bwiadcze\u0144 pracowniczych po okresie zatrudnienia Grupa dzieli wg nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zatrudnienia;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 netto odsetek (czyli warto\u015b\u0107 pieni\u0105dza w czasie), od niedobor\u00f3w/nadwy\u017cek z tytu\u0142u zdefiniowanych \u015bwiadcze\u0144,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przeszacowanie zawieraj\u0105ce zmiany warto\u015bci godziwej aktyw\u00f3w programu wynikaj\u0105ce z innych czynnik\u00f3w ni\u017c warto\u015b\u0107 pieni\u0105dza w czasie oraz zyski lub straty aktuarialne na zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty zatrudnienia i odsetki Grupa ujmuje w wyniku, natomiast skutki przeszacowania w pozosta\u0142ych ca\u0142kowitych dochodach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje w skonsolidowanym sprawozdaniu z sytuacji finansowej rezerwy na odprawy emerytalne i rentowe w\u00a0wysoko\u015bci warto\u015bci bie\u017c\u0105cej zobowi\u0105zania na dzie\u0144 bilansowy, z uwzgl\u0119dnieniem koszt\u00f3w przysz\u0142ego zatrudnienia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa na niewykorzystane urlopy jest szacowana na p\u00f3\u0142rocze i na koniec roku obrotowego w drodze weryfikacji niewykorzystanych urlop\u00f3w wypoczynkowych na ten dzie\u0144 oraz w oparciu o bie\u017c\u0105c\u0105 wiedz\u0119 ( na dzie\u0144 sporz\u0105dzania SF) co do stopnia wykorzystania urlop\u00f3w pomi\u0119dzy dniem bilansowym i dniem na kt\u00f3ry sporz\u0105dza si\u0119 sprawozdanie finansowe. Wyliczenia warto\u015bci rezerwy dokonuje si\u0119 poprzez przeliczenie ilo\u015bci niewykorzystanych dni urlopowych przez wynagrodzenie. Warto\u015b\u0107 rezerwy w Grupie obliczana jest poprzez s\u0142u\u017cby personalne, kt\u00f3re s\u0105 w\u0142a\u015bciwe do wyceny \u015bwiadcze\u0144 pracowniczych Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForProvisionsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A6bab9c5dffdd46928d67028d6760838f_605": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Rezerwy na \u015bwiadczenia pracownicze</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000423\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa tworzy zgodnie z MSR 19 rezerwy na \u015bwiadczenia pracownicze obejmuj\u0105ce:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na odprawy emerytalno-rentowe, szacowane przez licencjonowanego aktuariusza raz w roku lub cz\u0119\u015bciej w przypadku wyst\u0105pienia istotnych zmian w strukturze zatrudnienia pracownik\u00f3w</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rezerwy na niewykorzystane urlopy szacowane przez w\u0142a\u015bciwe kom\u00f3rki organizacyjne wewn\u0105trz Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Obliczenia wykonywane s\u0105 przy u\u017cyciu metody indywidualnej prospektywnej na podstawie nast\u0119puj\u0105cych informacji:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rok urodzenia pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">p\u0142e\u0107 pracownika</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">podstawa wymiaru wysoko\u015bci odprawy emerytalnej i rentowej</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wysoko\u015b\u0107 miesi\u0119cznego wynagrodzenia</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy w firmie</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sta\u017c pracy og\u00f3\u0142em</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o odej\u015bciach i zwolnieniach z pracy w latach ubieg\u0142ych</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">informacja o nowozatrudnionych pracownikach w latach ubieg\u0142ych.</span></p><p class=\"pt-Akapitzlist\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zmiany zobowi\u0105za\u0144 z tytu\u0142u \u015bwiadcze\u0144 pracowniczych po okresie zatrudnienia Grupa dzieli wg nast\u0119puj\u0105cych kategorii:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zatrudnienia;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">warto\u015b\u0107 netto odsetek (czyli warto\u015b\u0107 pieni\u0105dza w czasie), od niedobor\u00f3w/nadwy\u017cek z tytu\u0142u zdefiniowanych \u015bwiadcze\u0144,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przeszacowanie zawieraj\u0105ce zmiany warto\u015bci godziwej aktyw\u00f3w programu wynikaj\u0105ce z innych czynnik\u00f3w ni\u017c warto\u015b\u0107 pieni\u0105dza w czasie oraz zyski lub straty aktuarialne na zobowi\u0105zania.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty zatrudnienia i odsetki Grupa ujmuje w wyniku, natomiast skutki przeszacowania w pozosta\u0142ych ca\u0142kowitych dochodach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje w skonsolidowanym sprawozdaniu z sytuacji finansowej rezerwy na odprawy emerytalne i rentowe w\u00a0wysoko\u015bci warto\u015bci bie\u017c\u0105cej zobowi\u0105zania na dzie\u0144 bilansowy, z uwzgl\u0119dnieniem koszt\u00f3w przysz\u0142ego zatrudnienia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa na niewykorzystane urlopy jest szacowana na p\u00f3\u0142rocze i na koniec roku obrotowego w drodze weryfikacji niewykorzystanych urlop\u00f3w wypoczynkowych na ten dzie\u0144 oraz w oparciu o bie\u017c\u0105c\u0105 wiedz\u0119 ( na dzie\u0144 sporz\u0105dzania SF) co do stopnia wykorzystania urlop\u00f3w pomi\u0119dzy dniem bilansowym i dniem na kt\u00f3ry sporz\u0105dza si\u0119 sprawozdanie finansowe. Wyliczenia warto\u015bci rezerwy dokonuje si\u0119 poprzez przeliczenie ilo\u015bci niewykorzystanych dni urlopowych przez wynagrodzenie. Warto\u015b\u0107 rezerwy w Grupie obliczana jest poprzez s\u0142u\u017cby personalne, kt\u00f3re s\u0105 w\u0142a\u015bciwe do wyceny \u015bwiadcze\u0144 pracowniczych Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1772845312_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1320356233_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1933496337_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_898024920_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForEmployeeBenefitsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A3b1e8174ca444f92863680cd2f6f64fd_609": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Dotacje rz\u0105dowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe s\u0105 pomoc\u0105 rz\u0105dow\u0105, kt\u00f3ra przybiera form\u0119 przekazania sp\u00f3\u0142ce \u015brodk\u00f3w, w zamian za spe\u0142nienie przez ni\u0105, w przesz\u0142o\u015bci lub w przysz\u0142o\u015bci, pewnych warunk\u00f3w zwi\u0105zanych z jej dzia\u0142alno\u015bci\u0105 operacyjn\u0105.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe, \u0142\u0105cznie z niepieni\u0119\u017cnymi dotacjami wykazywanymi w warto\u015bci godziwej, nie ujmuje si\u0119, dop\u00f3ki nie istnieje wystarczaj\u0105ca pewno\u015b\u0107, i\u017c:</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa spe\u0142ni warunki zwi\u0105zane z dotacjami;</span></p><p class=\"pt-000492\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dotacje b\u0119d\u0105 otrzymane.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe ujmuje si\u0119 w systematyczny spos\u00f3b jako przych\u00f3d w poszczeg\u00f3lnych okresach, aby zapewni\u0107 ich wsp\u00f3\u0142mierno\u015b\u0107 z odno\u015bnymi kosztami, kt\u00f3re dotacje maj\u0105 w zamierzeniu kompensowa\u0107.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacj\u0119 rz\u0105dow\u0105, kt\u00f3ra staje si\u0119 nale\u017cna jako forma rekompensaty za ju\u017c poniesione koszty lub straty, lub przyznana sp\u00f3\u0142ce celem udzielenia jej natychmiastowego finansowego wsparcia, bez towarzysz\u0105cych przysz\u0142ych koszt\u00f3w, ujmuje si\u0119 jako przych\u00f3d w okresie, w kt\u00f3rym sta\u0142a si\u0119 nale\u017cna.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dotacje rz\u0105dowe dotycz\u0105ce sk\u0142adnika aktyw\u00f3w, otrzymane w formie pieni\u0119\u017cnej do rozliczenia w przysz\u0142o\u015bci (z\u00a0odno\u015bnymi kosztami) ujmuje si\u0119 w sprawozdaniu z sytuacji finansowej jako rozliczenia mi\u0119dzyokresowe przychod\u00f3w (tj. przychody przysz\u0142ych okres\u00f3w), a nast\u0119pnie stopniowo, drog\u0105 r\u00f3wnych odpis\u00f3w rocznych, odnosi si\u0119 do rachunku zysk\u00f3w i strat przez szacowany okres u\u017cytkowania zwi\u0105zanego z nimi sk\u0142adnika aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Instrukcja oraz zasady ujmowania w ewidencji wydatk\u00f3w zwi\u0105zanych z realizacj\u0105 projekt\u00f3w obj\u0119tych dotacj\u0105 i\u00a0s\u0142u\u017c\u0105cych rozliczeniu dotacji w ramach tych projekt\u00f3w - w bardziej szczeg\u00f3\u0142owy spos\u00f3b ni\u017c og\u00f3lne zasady wyceny aktyw\u00f3w i pasyw\u00f3w obj\u0119te niniejsz\u0105 Polityk\u0105, zawarte zosta\u0142y w odr\u0119bnych dokumentach sporz\u0105dzonych dla poszczeg\u00f3lnych projekt\u00f3w, stanowi\u0105cych uzupe\u0142nienie Polityki rachunkowo\u015bci Grupy.</span><a class=\"pt-000114\" id=\"XBRLBlock__1589848591_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForGovernmentGrants",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aeaaef64c47cb49c2bc15134a08471c92_1963731013": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_827998086_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1705946411_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__74057469_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody s\u0105 wp\u0142ywami korzy\u015bci ekonomicznych brutto danego okresu, powsta\u0142ymi w wyniku zwyk\u0142ej dzia\u0142alno\u015bci gospodarczej Grupy, skutkuj\u0105cymi zwi\u0119kszeniem kapita\u0142u w\u0142asnego, innymi ni\u017c zwi\u0119kszenie kapita\u0142u wynikaj\u0105cymi z wp\u0142at udzia\u0142owc\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje umow\u0119 z klientem obj\u0119t\u0105 zakresem standardu MSSF 15 tylko w\u00f3wczas, gdy spe\u0142nione s\u0105 wszystkie nast\u0119puj\u0105ce kryteria:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) strony umowy zawar\u0142y umow\u0119 (w formie pisemnej, ustnej lub zgodnie z innymi zwyczajowymi praktykami handlowymi) i s\u0105 zobowi\u0105zane do wykonania swoich obowi\u0105zk\u00f3w;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) Grupa jest w stanie zidentyfikowa\u0107 prawa ka\u017cdej ze stron dotycz\u0105ce d\u00f3br lub us\u0142ug, kt\u00f3re maj\u0105 zosta\u0107 przekazane;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) Grupa jest w stanie zidentyfikowa\u0107 warunki p\u0142atno\u015bci za dobra lub us\u0142ugi, kt\u00f3re maj\u0105 zosta\u0107 przekazane;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) umowa ma tre\u015b\u0107 ekonomiczn\u0105 (tzn. mo\u017cna oczekiwa\u0107, \u017ce w wyniku umowy ulegnie zmianie ryzyko, rozk\u0142ad w czasie lub kwota przysz\u0142ych przep\u0142yw\u00f3w pieni\u0119\u017cnych jednostki); oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">e) jest prawdopodobne, \u017ce Grupa otrzyma wynagrodzenie, kt\u00f3re b\u0119dzie jej przys\u0142ugiwa\u0142o w zamian za dobra lub us\u0142ugi, kt\u00f3re zostan\u0105 przekazane klientowi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody ujmuje si\u0119 w momencie, gdy klient uzyska kontrol\u0119 nad produktem, towarem, materia\u0142em lub us\u0142ug\u0105. Klient uzyskuje tak\u0105 kontrol\u0119, kiedy ma mo\u017cliwo\u015b\u0107 kierowania u\u017cytkowaniem sk\u0142adnika lub us\u0142ugi i uzyskiwania z nich korzy\u015bci. Grupa ujmuje przych\u00f3d w taki spos\u00f3b, aby odzwierciedli\u0107 transakcj\u0119 przeniesienia na klienta przyrzeczonych d\u00f3br lub us\u0142ug w kwocie odzwierciedlaj\u0105cej warto\u015b\u0107 wynagrodzenia, kt\u00f3re Grupa oczekuje otrzyma\u0107 w zamian za te dobra lub us\u0142ugi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W celu okre\u015blenia przychod\u00f3w Grupa ka\u017cdorazowo (dla ka\u017cdej umowy i transakcji lub grup transakcji) dokonuje nast\u0119puj\u0105cych krok\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 1: Identyfikacja um\u00f3w z klientami</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 2: Identyfikacja umownych zobowi\u0105za\u0144 do wykonania \u015bwiadcze\u0144</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 3: Okre\u015blenie ceny transakcji</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 4: Alokacja ceny transakcji do umownych zobowi\u0105za\u0144 do realizacji \u015bwiadcze\u0144</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Etap 5: Uj\u0119cie przychod\u00f3w w chwili wype\u0142nienia zobowi\u0105za\u0144 przez Grup\u0119.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa \u0142\u0105czy dwie lub wi\u0119cej um\u00f3w, kt\u00f3re zosta\u0142y zawarte jednocze\u015bnie lub niemal jednocze\u015bnie z tym samym klientem (lub podmiotami powi\u0105zanymi z klientem), i ujmuje je jako jedn\u0105 umow\u0119, je\u017celi spe\u0142nione jest co najmniej jedno z\u00a0poni\u017cszych kryteri\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) umowy s\u0105 negocjowane jako pakiet i dotycz\u0105 tego samego celu handlowego;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) kwota wynagrodzenia nale\u017cnego w ramach jednej umowy zale\u017cy od ceny lub wykonania innej umowy; lub</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) dobra lub us\u0142ugi przyrzeczone w umowach (lub niekt\u00f3re dobra lub us\u0142ugi przyrzeczone w ka\u017cdej z um\u00f3w) stanowi\u0105 pojedyncze zobowi\u0105zanie do wykonania \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Grupa ujmuje zmiany umowy, czyli zmiany zakresu umowy lub okre\u015blonej w niej ceny (lub obu tych zmiennych), kt\u00f3ra zosta\u0142a zatwierdzona przez strony umowy, jako:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) oddzieln\u0105 umow\u0119 - je\u015bli zakres umowy zwi\u0119ksza si\u0119 ze wzgl\u0119du na dodanie przyrzeczonych d\u00f3br lub us\u0142ug, kt\u00f3re s\u0105 uznawane za odr\u0119bne oraz cena okre\u015blona w umowie zwi\u0119ksza si\u0119 o kwot\u0119 wynagrodzenia, odzwierciedlaj\u0105c\u0105 okre\u015blone przez jednostk\u0119 indywidualne ceny sprzeda\u017cy dodatkowych przyrzeczonych d\u00f3br lub us\u0142ug;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) now\u0105, po\u0142\u0105czon\u0105 umow\u0119 (jak gdyby dosz\u0142o do rozwi\u0105zania obowi\u0105zuj\u0105cej umowy i zawarcia nowej umowy), kt\u00f3ra obejmuje przyrzeczone dobra lub us\u0142ugi, kt\u00f3re na dzie\u0144 zmiany umowy nie zosta\u0142y jeszcze przekazane oraz nowe dobra lub us\u0142ugi, wynikaj\u0105ce ze zmiany umowy \u2013 je\u015bli nowe dobra lub us\u0142ugi s\u0105 odr\u0119bne od pozosta\u0142ych, ale cena okre\u015blona w umowie nie zwi\u0119ksza si\u0119 o kwot\u0119 wynagrodzenia, odzwierciedlaj\u0105c\u0105 okre\u015blone przez jednostk\u0119 indywidualne ceny sprzeda\u017cy dodatkowych przyrzeczonych d\u00f3br lub us\u0142ug;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) jako modyfikacj\u0119 istniej\u0105cej umowy poprzez korekt\u0119 przychod\u00f3w (jako ich zwi\u0119kszenie lub zmniejszenie) na dzie\u0144 zmiany umowy (tj. dokonuje si\u0119 \u0142\u0105cznej korekty przychod\u00f3w) \u2013 je\u015bli pozosta\u0142e dobra lub us\u0142ugi nie s\u0105 odr\u0119bne, a zatem stanowi\u0105 cz\u0119\u015b\u0107 pojedynczego zobowi\u0105zania do wykonania \u015bwiadczenia, kt\u00f3re zosta\u0142o cz\u0119\u015bciowo spe\u0142nione do dnia zmiany umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282316\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">W zale\u017cno\u015bci od spe\u0142nienia okre\u015blonych w MSSF 15 \u201ePrzychody z um\u00f3w z klientami\u201d kryteri\u00f3w, przychody mog\u0105 by\u0107 ujmowane jednorazowo (w momencie gdy kontrola nad dobrami i us\u0142ugami jest przeniesiona na klienta) albo mog\u0105 by\u0107 rozk\u0142adane w czasie w spos\u00f3b obrazuj\u0105cy wykonanie \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aby ustali\u0107 spe\u0142nianie kryteri\u00f3w warunkuj\u0105cych uj\u0119cie przychod\u00f3w, Grupa jest zobligowana do analiz transakcji pod wzgl\u0119dem sposobu realizacji \u015bwiadczenia. Wykorzystuje si\u0119 w tym celu schemat decyzyjny umo\u017cliwiaj\u0105cy ocen\u0119 realizacji \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000493\"><span class=\"element-style-14\"><img alt=\"Schemat decyzyjny\" class=\"element-style-15\" src=\"data:image/gif;base64,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\"/></span></span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282400\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">\u015awiadczenia wykonywane przez Grup\u0119 to generalnie</span><span class=\"pt-Domylnaczcionkaakapitu-000431\"> \u015bwiadczenia wykonywane w okre\u015blonym momencie</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">, co oznacza, \u017ce przychody ze sprzeda\u017cy wyrob\u00f3w gotowych, materia\u0142\u00f3w i towar\u00f3w ujmuje si\u0119 w momencie wydania produktu klientowi na uzgodnionych z nim warunkach INCOTERMS. Przychody ze sprzeda\u017cy s\u0105 pomniejszane o przychody z tytu\u0142u produkt\u00f3w lub towar\u00f3w, kt\u00f3re zgodnie z oczekiwaniem (przewidywaniem) zostan\u0105 zwr\u00f3cone.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Powy\u017csze podej\u015bcie i spos\u00f3b uj\u0119cia przychod\u00f3w ze sprzeda\u017cy wynika min. z analizy podstawowych transakcji Grupy, gdzie mo\u017cna jednoznacznie oceni\u0107, \u017ce : </span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Klient nie czerpie korzy\u015bci w trakcie wykonywania \u015bwiadczenia, poniewa\u017c Grupa realizuje produkcj\u0119 pod zam\u00f3wienia \u2013 na magazyn produkt\u00f3w gotowych (sprzeda\u017c jest realizowana tylko i wy\u0142\u0105cznie z tego miejsca)</span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">W wyniku wykonania \u015bwiadczenia przez dan\u0105 sp\u00f3\u0142k\u0119 z Grupy nie powstaje lub nie zostaje ulepszony sk\u0142adnik kontrolowany przez klienta, poniewa\u017c do momentu wydania towaru z magazynu sk\u0142adnik jest w pe\u0142ni kontrolowany przez Grup\u0119,</span></p><p class=\"pt-000494\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">w wyniku wykonania \u015bwiadczenia przez Grup\u0119 powstaje sk\u0142adnik aktyw\u00f3w bez alternatywnego dla Grupy jako  producenta zastosowania (min. z uwagi na znacz\u0105ce ograniczenia umowne i ograniczenia praktyczne wynikaj\u0105ce z r\u00f3\u017cnorodno\u015bci funkcjonuj\u0105cych rozwi\u0105za\u0144 i urz\u0105dze\u0144 hutniczych u klient\u00f3w jak te\u017c bardzo zaostrzonych rygor\u00f3w fizyko-chemicznych kontrolowanych przez klienta przy odbiorze towaru ), jednak do momentu kiedy towar nie zostanie wydany klientowi zgodnie z zam\u00f3wieniem Grupie nie przys\u0142uguje egzekwowalne prawo do zap\u0142aty za dotychczas wykonane \u015bwiadczenie</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Poza w/w \u015bwiadczeniami mog\u0105 wyst\u0105pi\u0107 pojedyncze transakcje rozpoznawane jako </span><span class=\"pt-Domylnaczcionkaakapitu-000431\">\u015bwiadczenia wykonywane w miar\u0119 up\u0142ywu czasu. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4282676\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do ujmowania przychod\u00f3w i koszt\u00f3w \u015bwiadcze\u0144 wykonywanych w miar\u0119 up\u0142ywu czasu, zwi\u0105zanych g\u0142\u00f3wnie z\u00a0sporadycznymi us\u0142ugami wykorzystywana  jest metoda pomiaru stopnia zaawansowania: metoda oparta na wynikach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Metoda ta polega na ujmowaniu przychod\u00f3w w oparciu o pomiar wykonanych na rzecz klienta us\u0142ug w stosunku do us\u0142ug przyrzeczonych w umowie. Techniczny pomiar wykonanych od rozpocz\u0119cia umowy do dnia bilansowego prac wyra\u017conych w procencie ceny umownej b\u0105d\u017a jej sk\u0142adowych przeprowadzany jest przez specjalist\u00f3w wewn\u0119trznych jednostki, tj. lider\u00f3w poszczeg\u00f3lnych projekt\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W niekt\u00f3rych specyficznych okoliczno\u015bciach (np. wczesny etap realizacji prac), kiedy Grupa nie jest w stanie oceni\u0107 racjonalnego wyniku prac, mo\u017cna stosowa\u0107 tzw. metod\u0119 zysku zerowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk3904458\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Struktura rodzajowa przychod\u00f3w ze sprzeda\u017cy </span><a class=\"pt-000114\" id=\"_Hlk4282731\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">wyst\u0119puj\u0105cych w Grupie - wg kryteri\u00f3w opisanych powy\u017cej jest nast\u0119puj\u0105ca:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy produkt\u00f3w podstawowych  \u2013 s\u0105 to przychody ze sprzeda\u017cy materia\u0142\u00f3w ogniotrwa\u0142ych stanowi\u0105cych produkty dzia\u0142alno\u015bci podstawowej, kt\u00f3rych sprzeda\u017c ujmuje si\u0119 w momencie wydania produktu klientowi na uzgodnionych z nim warunkach INCOTERMS,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy us\u0142ug produkcji podstawowej \u2013 s\u0105 to przychody ze sprzeda\u017cy us\u0142ug \u015bci\u015ble powi\u0105zanych z\u00a0procesem produkcji podstawowej (np. us\u0142ugi naw\u0119glania, us\u0142ugi sortowania i pakowania wyrob\u00f3w), kt\u00f3re ujmuje si\u0119 w momencie wy\u015bwiadczenia us\u0142ugi, w stopniu odzwierciedlaj\u0105cym wykonanie przez Grup\u0119 us\u0142ugi.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody ze sprzeda\u017cy materia\u0142\u00f3w i towar\u00f3w  \u2013 s\u0105 to przychody ze sprzeda\u017cy materia\u0142\u00f3w technicznych,  element\u00f3w opakowa\u0144, czy element\u00f3w zakupionych u innych producent\u00f3w, a stanowi\u0105cych uzupe\u0142nienie dostaw materia\u0142\u00f3w ogniotrwa\u0142ych, kt\u00f3re ujmuje si\u0119  w momencie wydania materia\u0142u/towaru klientowi, na uzgodnionych z nim warunkach INCOTERMS,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u um\u00f3w licencyjnych \u2013 s\u0105 to przychody otrzymywane przez sp\u00f3\u0142ki nale\u017c\u0105ce do Grupy w zwi\u0105zku z udzielon\u0105 licencj\u0105 na korzystanie z know-how, czy wsparcia marketingowego\u2013 stanowi\u0105ce op\u0142aty zmienne liczone jako okre\u015blony w\u00a0umowie procent od przychod\u00f3w z tytu\u0142u sprzeda\u017cy produkt\u00f3w opartych na know-how Grupy i rozpoznawane w\u00a0miar\u0119 up\u0142ywu czasu i okres\u00f3w ustalonych w umowie licencyjnej.</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">pozosta\u0142e przychody \u2013 s\u0105 to przychody z tytu\u0142u us\u0142ug dodatkowych \u015bwiadczonych przez Grup\u0119 min. us\u0142ugi transportu i zabudowy materia\u0142\u00f3w ogniotrwa\u0142ych, wykonania form,  monitoringu dostaw, czy przychody z\u00a0wynajmu/ dzier\u017cawy nieruchomo\u015bci, kt\u00f3re ujmuje si\u0119 w momencie i w stopniu, w jakim us\u0142uga zosta\u0142a wykonana.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy sprzeda\u017cy produkt\u00f3w podstawowych Grupa jako producent udziela standardowych gwarancji dotycz\u0105cych dotrzymania w\u0142asno\u015bci fizyko-chemicznych wyprodukowanych pod zam\u00f3wienia produkt\u00f3w. Pozosta\u0142e gwarancje udzielane przez Grup\u0119, dotycz\u0105 \u017cywotno\u015bci produkt\u00f3w (w tym np. gwarantowanych ilo\u015bci wytop\u00f3w) i w zwi\u0105zku z tym mog\u0105 zawiera\u0107 zapisy dot. rekompensat finansowych lub dostaw zamiennych, w przypadku ich niedotrzymania. Stanowi\u0105 one ok. 1% warto\u015bci podpisywanych rocznie kontrakt\u00f3w, co ma nieistotny wp\u0142yw na \u0142\u0105czn\u0105 warto\u015b\u0107 uj\u0119tych przychod\u00f3w ze sprzeda\u017cy.</span><a class=\"pt-000114\" id=\"XBRLBlock_827998086_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1705946411_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__74057469_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForRecognitionOfRevenue",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A778cb411bd0e45bab41728e308cf8d32_1125418939": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1175258512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749722785_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2123361703_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000431\">Koszty</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W Grupie ewidencjonuje si\u0119 koszty w uk\u0142adzie rodzajowym, funkcjonalnym i kalkulacyjnym wg modelu rachunku koszt\u00f3w pe\u0142nych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszt sprzedanych produkt\u00f3w, towar\u00f3w i materia\u0142\u00f3w obejmuje koszty bezpo\u015brednio z nimi zwi\u0105zane oraz uzasadnion\u0105 cz\u0119\u015b\u0107 koszt\u00f3w po\u015brednich, co szczeg\u00f3\u0142owo przedstawiono poni\u017cej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty bezpo\u015brednie obejmuj\u0105 warto\u015b\u0107 zu\u017cytych materia\u0142\u00f3w bezpo\u015brednich, koszty pozyskania i przetworzenia zwi\u0105zane bezpo\u015brednio z produkcj\u0105 i inne koszty poniesione w zwi\u0105zku z doprowadzeniem produktu do postaci i miejsca, w jakich si\u0119 znajduje w dniu wyceny. Do uzasadnionej, odpowiedniej do okresu wytwarzania produktu, cz\u0119\u015bci koszt\u00f3w po\u015brednich zalicza si\u0119 zmienne po\u015brednie koszty produkcji oraz t\u0119 cz\u0119\u015b\u0107 koszt\u00f3w sta\u0142ych, po\u015brednich koszt\u00f3w produkcji, kt\u00f3re odpowiadaj\u0105 poziomowi tych koszt\u00f3w przy normalnym wykorzystaniu zdolno\u015bci produkcyjnych. Za normalny poziom wykorzystania zdolno\u015bci produkcyjnych uznaje si\u0119 przeci\u0119tn\u0105, zgodn\u0105 z oczekiwanymi w typowych warunkach, wielko\u015b\u0107 produkcji za dan\u0105 liczb\u0119 okres\u00f3w lub sezon\u00f3w, przy uwzgl\u0119dnieniu planowych remont\u00f3w. Je\u017celi nie jest mo\u017cliwe ustalenie kosztu wytworzenia produktu, jego wyceny dokonuje si\u0119 wed\u0142ug ceny sprzeda\u017cy netto takiego samego lub podobnego produktu, pomniejszonej o przeci\u0119tnie osi\u0105gany przy sprzeda\u017cy, a w przypadku produkcji w toku \u2013 tak\u017ce z\u00a0uwzgl\u0119dnieniem stopnia jego przetworzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Cze\u015b\u0107 sta\u0142ych po\u015brednich koszt\u00f3w produkcji, kt\u00f3ra nie odpowiada poziomowi koszt\u00f3w przy normalnym wykorzystaniu zdolno\u015bci produkcyjnych stanowi koszt okresu, w kt\u00f3rym zosta\u0142a poniesiona.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody i koszty dotycz\u0105ce tej samej transakcji ujmowane s\u0105 r\u00f3wnolegle - zasada wsp\u00f3\u0142mierno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do pozosta\u0142ych przychod\u00f3w i koszt\u00f3w operacyjnych zaliczane s\u0105 koszty i przychody tylko po\u015brednio zwi\u0105zane z operacyjn\u0105 (podstawow\u0105) dzia\u0142alno\u015bci\u0105 Grupy, w szczeg\u00f3lno\u015bci s\u0105 to przychody i koszty zwi\u0105zane min. z:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sprzeda\u017c\u0105, likwidacj\u0105, nieodp\u0142atnym przekazaniem \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie, warto\u015bci niematerialnych, a tak\u017ce koszty zaniechanych inwestycji, gdy nie da\u0142y zamierzonego efektu,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">sprzeda\u017c\u0105, likwidacj\u0105, nieodp\u0142atnym przekazaniem nieruchomo\u015bci inwestycyjnych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odpisaniem niefinansowych nale\u017cno\u015bci i zobowi\u0105za\u0144 przedawnionych, umorzonych, nie\u015bci\u0105galnych (je\u017celi jednak wcze\u015bniej zosta\u0142 utworzony odpis aktualizuj\u0105cy warto\u015b\u0107 takich nale\u017cno\u015bci to odpisanie tych nale\u017cno\u015bci nale\u017cy uj\u0105\u0107 w ci\u0119\u017car tych odpis\u00f3w aktualizuj\u0105cych);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzeniem i rozwi\u0105zaniem rezerw niezwi\u0105zanych z operacjami finansowymi i podstawow\u0105 dzia\u0142alno\u015bci\u0105 operacyjn\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">uj\u0119ciem odpis\u00f3w z tytu\u0142u utraty warto\u015bci niefinansowych aktyw\u00f3w (tzw. odpis\u00f3w aktualizuj\u0105cych), a tak\u017ce korektami warto\u015bci tych odpis\u00f3w;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odszkodowaniami, karami, grzywnami, kosztami proces\u00f3w s\u0105dowych, z wyj\u0105tkiem odsetek za zw\u0142ok\u0119 w zap\u0142acie;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przekazaniem lub otrzymaniem nieodp\u0142atnie w formie darowizny aktyw\u00f3w, w tym tak\u017ce \u015brodk\u00f3w pieni\u0119\u017cnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">otrzymaniem dotacji na nabycie lub wytworzenie \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie albo warto\u015bci niematerialnych (dop\u0142aty, dotacje, subwencje, w tym tak\u017ce ze \u015brodk\u00f3w funduszy Unii Europejskiej, na nabycie lub wytworzenie \u015brodk\u00f3w trwa\u0142ych, \u015brodk\u00f3w trwa\u0142ych w budowie albo warto\u015bci niematerialnych pocz\u0105tkowo s\u0105 ujmowane na rozliczeniach mi\u0119dzyokresowych przychod\u00f3w, sk\u0105d odpisuje si\u0119 je na dobro pozosta\u0142ych przychod\u00f3w operacyjnych stopniowo, r\u00f3wnolegle do odpis\u00f3w amortyzacyjnych \u015brodk\u00f3w trwa\u0142ych lub warto\u015bci niematerialnych sfinansowanych z tych \u015brodk\u00f3w pieni\u0119\u017cnych);</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">poniesione straty podlegaj\u0105ce ochronie ubezpieczeniowej, a tak\u017ce odszkodowania z tego tytu\u0142u;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem zdarze\u0144 losowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem restrukturyzacji;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty i przychody b\u0119d\u0105ce skutkiem upad\u0142o\u015bci lub zawartych post\u0119powa\u0144 uk\u0142adowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty niewykorzystanych zdolno\u015bci produkcyjnych i strat produkcyjnych, je\u017celi wyst\u0105pi\u0105.</span><a class=\"pt-000114\" id=\"XBRLBlock_1175258512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1749722785_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2123361703_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForExpensesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Af5cfaec7c7cf4013b477411baf6372fa_1312690693": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1709533930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__460223794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__162969067_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do przychod\u00f3w finansowych zaliczane s\u0105 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u posiadania udzia\u0142\u00f3w, akcji i innych papier\u00f3w warto\u015bciowych, np. dywidendy (udzia\u0142y w\u00a0zyskach) otrzymane od innych jednostek;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki naliczone, otrzymane;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone odsetki od zobowi\u0105za\u0144;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> przychody z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dodatnie r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u inkasa</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne,</span><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_636095328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w finansowych zaliczane s\u0105 min.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> strata ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki i prowizje naliczone, zap\u0142acone;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">cz\u0119\u015b\u0107 odsetkowa rat leasingowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone nale\u017cno\u015bci zwi\u0105zane z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">ujemne r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zwi\u0105zane z finansowaniem dzia\u0142alno\u015bci</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne.</span><a class=\"pt-000114\" id=\"XBRLBlock_636095328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_end\"></a></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody i koszty dotycz\u0105ce tej samej transakcji ujmowane s\u0105 r\u00f3wnolegle, zgodnie z zasad\u0105 wsp\u00f3\u0142mierno\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1709533930_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__460223794_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__162969067_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinanceIncomeAndCostsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Afdbcef548dee4526bd7f236ac7af334b_618": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1709533930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__460223794_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__162969067_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do przychod\u00f3w finansowych zaliczane s\u0105 min:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u posiadania udzia\u0142\u00f3w, akcji i innych papier\u00f3w warto\u015bciowych, np. dywidendy (udzia\u0142y w\u00a0zyskach) otrzymane od innych jednostek;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">zysk ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki naliczone, otrzymane;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone odsetki od zobowi\u0105za\u0144;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> przychody z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">dodatnie r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u inkasa</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">rozwi\u0105zanie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">przychody z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne,</span><a class=\"pt-000114\" id=\"XBRLBlock_1191002356_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_636095328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w finansowych zaliczane s\u0105 min.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> strata ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki i prowizje naliczone, zap\u0142acone;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">cz\u0119\u015b\u0107 odsetkowa rat leasingowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone nale\u017cno\u015bci zwi\u0105zane z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">ujemne r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zwi\u0105zane z finansowaniem dzia\u0142alno\u015bci</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne.</span><a class=\"pt-000114\" id=\"XBRLBlock_636095328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForInterestIncomeAndExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A759571434aaf487697a06aae1ca87e8d_123006728": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_636095328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do koszt\u00f3w finansowych zaliczane s\u0105 min.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata z tytu\u0142u sprzeda\u017cy udzia\u0142\u00f3w akcji i innych papier\u00f3w warto\u015bciowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> strata ze zbycia innych inwestycji ni\u017c nieruchomo\u015bci inwestycyjne;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">strata ze sprzeda\u017cy wierzytelno\u015bci;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">odsetki i prowizje naliczone, zap\u0142acone;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">cz\u0119\u015b\u0107 odsetkowa rat leasingowych;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">umorzone nale\u017cno\u015bci zwi\u0105zane z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u dyskonta;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">ujemne r\u00f3\u017cnice kursowe;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty zwi\u0105zane z finansowaniem dzia\u0142alno\u015bci</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie rezerw zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105;</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">utworzenie odpis\u00f3w z tytu\u0142u utraty warto\u015bci (tzw. odpis\u00f3w aktualizuj\u0105cych) nale\u017cno\u015bci zwi\u0105zanych z dzia\u0142alno\u015bci\u0105 finansow\u0105,</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">koszty z tytu\u0142u aktualizacji warto\u015bci inwestycji innych ni\u017c nieruchomo\u015bci inwestycyjne.</span><a class=\"pt-000114\" id=\"XBRLBlock_636095328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__25903514_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForFinanceCostsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A49c1fb161f4849a195f3818d9a123706_1080806410": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Podatek dochodowy bie\u017c\u0105cy i odroczony</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek dochodowy za okres sprawozdawczy obejmuje podatek bie\u017c\u0105cy do zap\u0142aty oraz podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek ujmuje si\u0119 w zysku lub stracie, z wy\u0142\u0105czeniem zakresu, w kt\u00f3rym odnosi si\u0119 on bezpo\u015brednio do pozycji uj\u0119tych w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym. W tym przypadku podatek r\u00f3wnie\u017c ujmowany jest odpowiednio w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Bie\u017c\u0105ce obci\u0105\u017cenie podatkowe jest obliczane na podstawie wyniku podatkowego (podstawy opodatkowania) danego roku obrotowego i wykazywane jako zobowi\u0105zanie w kwocie, w jakiej zostanie zap\u0142acone. Doch\u00f3d do opodatkowania (strata podatkowa) to doch\u00f3d (strata) za dany okres, ustalony zgodnie z zasadami ustanowionymi przez w\u0142adze podatkowe, na podstawie kt\u00f3rych podatek dochodowy podlega zap\u0142acie (zwrotowi). Obci\u0105\u017cenie podatkowe jest to \u0142\u0105czna kwota bie\u017c\u0105cego i odroczonego podatku, uwzgl\u0119dniona przy ustalaniu zysku lub straty za dany okres.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W zwi\u0105zku z przej\u015bciowymi r\u00f3\u017cnicami mi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 aktyw\u00f3w i pasyw\u00f3w, a ich warto\u015bci\u0105 podatkow\u0105 oraz strat\u0105 podatkow\u0105 mo\u017cliw\u0105 do odliczenia w przysz\u0142o\u015bci, Grupa tworzy rezerw\u0119 i ustala aktywa z\u00a0tytu\u0142u odroczonego podatku dochodowego, kt\u00f3rego jest podatnikiem.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 i tworzy, stosuj\u0105c podej\u015bcie bilansowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 od wszystkich wyst\u0119puj\u0105cych przej\u015bciowych r\u00f3\u017cnic ujemnych, nierozliczonych strat podatkowych oraz niewykorzystanych ulg podatkowych do wysoko\u015bci, do kt\u00f3rej jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i\u00a0ulg podatkowych. Na ka\u017cdy dzie\u0144 bilansowy warto\u015b\u0107 bilansowa sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego jest powt\u00f3rnie weryfikowana, czy jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i ulg podatkowych, tzn.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> czy istniej\u0105 wystarczaj\u0105ce dodatnie r\u00f3\u017cnice przej\u015bciowe, na kt\u00f3re utworzono rezerwy z tytu\u0142u odroczonego podatku dochodowego, lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy osi\u0105gni\u0119cie dochodu na poziomie pozwalaj\u0105cym na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych oraz odliczenie strat i ulg podatkowych jest prawdopodobne (przy czym osi\u0105gni\u0119cie wystarczaj\u0105cego dochodu uznaje si\u0119 za prawdopodobne, gdy wynika to z plan\u00f3w finansowych na lata nast\u0119pne i w ci\u0105gu ostatnich 3 lat taki doch\u00f3d przynajmniej raz wyst\u0105pi\u0142).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przysz\u0142e stawki podatkowe okre\u015bla si\u0119 na podstawie obowi\u0105zuj\u0105cych na dzie\u0144 bilansowy przepis\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 z tytu\u0142u odroczonego podatku dochodowego tworzy si\u0119 w wysoko\u015bci kwoty podatku dochodowego, wymagaj\u0105cej w przysz\u0142o\u015bci zap\u0142aty, w zwi\u0105zku z wyst\u0119powaniem dodatnich r\u00f3\u017cnic przej\u015bciowych, to jest r\u00f3\u017cnic, kt\u00f3re spowoduj\u0105 zwi\u0119kszenie podstawy obliczenia podatku dochodowego w przysz\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa i aktywa z tytu\u0142u odroczonego podatku dochodowego s\u0105 kompensowane, je\u017celi Grupa:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">1) posiada mo\u017cliwy do wyegzekwowania tytu\u0142 prawny do przeprowadzenia kompensat nale\u017cno\u015bci i zobowi\u0105za\u0144 z tytu\u0142u bie\u017c\u0105cego podatku dochodowego oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">2) aktywa i rezerwa z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 podatku dochodowego na\u0142o\u017conego przez t\u0105 sam\u0105 w\u0142adz\u0119 podatkow\u0105 na:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tego samego podatnika lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3\u017cnych podatnik\u00f3w, kt\u00f3rzy s\u0105 uprawnieni i zamierzaj\u0105 rozliczy\u0107 nale\u017cno\u015bci i zobowi\u0105zania z tytu\u0142u podatku dochodowego w kwocie netto lub jednocze\u015bnie zrealizowa\u0107 nale\u017cno\u015bci i rozlicza\u0107 zobowi\u0105zania z tytu\u0142u podatku dochodowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wycena aktyw\u00f3w i rezerw na odroczony podatek dochodowy jest dokonywana na koniec ka\u017cdego miesi\u0105ca.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Uj\u0119cie w ksi\u0119gach rachunkowych aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego nast\u0119puje poprzez ksi\u0119gowanie na koniec okresu sprawozdawczego warto\u015bci aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego ustalonych do utworzenia na koniec okresu w szyku rozstawnym (odr\u0119bnie utworzenie aktyw\u00f3w i odr\u0119bnie utworzenie rezerwy). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi ustalone aktywa lub utworzone rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 operacji gospodarczych, kt\u00f3rych skutek wp\u0142ywa na wynik finansowy, to koresponduj\u0105 one r\u00f3wnie\u017c z wynikiem finansowym. Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105ce operacji rozliczanych z kapita\u0142em (funduszem) w\u0142asnym odnosi si\u0119 r\u00f3wnie\u017c na kapita\u0142 (fundusz) w\u0142asny, a nie na wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W sprawozdaniu z sytuacji finansowej Grupa rozpoznaje aktywa i rezerwy na podatek odroczony w szyku rozstawnym, poniewa\u017c nie spe\u0142nione s\u0105 przes\u0142anki zawarte w MSR 12, na podstawie kt\u00f3rych Grupa mog\u0142aby dokona\u0107 kompensaty nale\u017cno\u015bci z tytu\u0142u podatku odroczonego z rezerwami na podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tek stanowi\u0105 r\u00f3\u017cnice przej\u015bciowe pomi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 rzeczowych aktyw\u00f3w trwa\u0142ych a ich warto\u015bci\u0105 podatkow\u0105, dla kt\u00f3rych Grupa ustala aktywa i rezerw\u0119 z tytu\u0142u podatku odroczonego, kt\u00f3ra jest ujmowana w sprawozdaniu finansowym \u201eper saldo\u201d, odpowiednio do rodzaju r\u00f3\u017cnicy przej\u015bciowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony kt\u00f3ry wp\u0142ywa na wynik finansowy jest wykazywany w rachunku zysk\u00f3w i strat w pozycji \u201ePodatek dochodowy\u201d.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony dotycz\u0105cy pozycji , kt\u00f3re w danym okresie zwi\u0119kszy\u0142y lub zmniejszy\u0142y bezpo\u015brednio kapita\u0142 w\u0142asny ujmuje si\u0119 bezpo\u015brednio w kapitale w\u0142asnym.</span><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForIncomeTaxExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A17836fd10ae74c05b8eed035974d59c4_1851334338": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Podatek dochodowy bie\u017c\u0105cy i odroczony</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek dochodowy za okres sprawozdawczy obejmuje podatek bie\u017c\u0105cy do zap\u0142aty oraz podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek ujmuje si\u0119 w zysku lub stracie, z wy\u0142\u0105czeniem zakresu, w kt\u00f3rym odnosi si\u0119 on bezpo\u015brednio do pozycji uj\u0119tych w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym. W tym przypadku podatek r\u00f3wnie\u017c ujmowany jest odpowiednio w\u00a0innych ca\u0142kowitych dochodach lub kapitale w\u0142asnym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Bie\u017c\u0105ce obci\u0105\u017cenie podatkowe jest obliczane na podstawie wyniku podatkowego (podstawy opodatkowania) danego roku obrotowego i wykazywane jako zobowi\u0105zanie w kwocie, w jakiej zostanie zap\u0142acone. Doch\u00f3d do opodatkowania (strata podatkowa) to doch\u00f3d (strata) za dany okres, ustalony zgodnie z zasadami ustanowionymi przez w\u0142adze podatkowe, na podstawie kt\u00f3rych podatek dochodowy podlega zap\u0142acie (zwrotowi). Obci\u0105\u017cenie podatkowe jest to \u0142\u0105czna kwota bie\u017c\u0105cego i odroczonego podatku, uwzgl\u0119dniona przy ustalaniu zysku lub straty za dany okres.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W zwi\u0105zku z przej\u015bciowymi r\u00f3\u017cnicami mi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 aktyw\u00f3w i pasyw\u00f3w, a ich warto\u015bci\u0105 podatkow\u0105 oraz strat\u0105 podatkow\u0105 mo\u017cliw\u0105 do odliczenia w przysz\u0142o\u015bci, Grupa tworzy rezerw\u0119 i ustala aktywa z\u00a0tytu\u0142u odroczonego podatku dochodowego, kt\u00f3rego jest podatnikiem.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 i tworzy, stosuj\u0105c podej\u015bcie bilansowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa z tytu\u0142u odroczonego podatku dochodowego ustala si\u0119 od wszystkich wyst\u0119puj\u0105cych przej\u015bciowych r\u00f3\u017cnic ujemnych, nierozliczonych strat podatkowych oraz niewykorzystanych ulg podatkowych do wysoko\u015bci, do kt\u00f3rej jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i\u00a0ulg podatkowych. Na ka\u017cdy dzie\u0144 bilansowy warto\u015b\u0107 bilansowa sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego jest powt\u00f3rnie weryfikowana, czy jest prawdopodobne osi\u0105gni\u0119cie zysku do opodatkowania pozwalaj\u0105cego na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych, strat i ulg podatkowych, tzn.:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\"> czy istniej\u0105 wystarczaj\u0105ce dodatnie r\u00f3\u017cnice przej\u015bciowe, na kt\u00f3re utworzono rezerwy z tytu\u0142u odroczonego podatku dochodowego, lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">czy osi\u0105gni\u0119cie dochodu na poziomie pozwalaj\u0105cym na potr\u0105cenie ujemnych r\u00f3\u017cnic przej\u015bciowych oraz odliczenie strat i ulg podatkowych jest prawdopodobne (przy czym osi\u0105gni\u0119cie wystarczaj\u0105cego dochodu uznaje si\u0119 za prawdopodobne, gdy wynika to z plan\u00f3w finansowych na lata nast\u0119pne i w ci\u0105gu ostatnich 3 lat taki doch\u00f3d przynajmniej raz wyst\u0105pi\u0142).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przysz\u0142e stawki podatkowe okre\u015bla si\u0119 na podstawie obowi\u0105zuj\u0105cych na dzie\u0144 bilansowy przepis\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerw\u0119 z tytu\u0142u odroczonego podatku dochodowego tworzy si\u0119 w wysoko\u015bci kwoty podatku dochodowego, wymagaj\u0105cej w przysz\u0142o\u015bci zap\u0142aty, w zwi\u0105zku z wyst\u0119powaniem dodatnich r\u00f3\u017cnic przej\u015bciowych, to jest r\u00f3\u017cnic, kt\u00f3re spowoduj\u0105 zwi\u0119kszenie podstawy obliczenia podatku dochodowego w przysz\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rezerwa i aktywa z tytu\u0142u odroczonego podatku dochodowego s\u0105 kompensowane, je\u017celi Grupa:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">1) posiada mo\u017cliwy do wyegzekwowania tytu\u0142 prawny do przeprowadzenia kompensat nale\u017cno\u015bci i zobowi\u0105za\u0144 z tytu\u0142u bie\u017c\u0105cego podatku dochodowego oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">2) aktywa i rezerwa z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 podatku dochodowego na\u0142o\u017conego przez t\u0105 sam\u0105 w\u0142adz\u0119 podatkow\u0105 na:</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">tego samego podatnika lub</span></p><p class=\"pt-000424\"><span class=\"pt-000420\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000419\">r\u00f3\u017cnych podatnik\u00f3w, kt\u00f3rzy s\u0105 uprawnieni i zamierzaj\u0105 rozliczy\u0107 nale\u017cno\u015bci i zobowi\u0105zania z tytu\u0142u podatku dochodowego w kwocie netto lub jednocze\u015bnie zrealizowa\u0107 nale\u017cno\u015bci i rozlicza\u0107 zobowi\u0105zania z tytu\u0142u podatku dochodowego.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wycena aktyw\u00f3w i rezerw na odroczony podatek dochodowy jest dokonywana na koniec ka\u017cdego miesi\u0105ca.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Uj\u0119cie w ksi\u0119gach rachunkowych aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego nast\u0119puje poprzez ksi\u0119gowanie na koniec okresu sprawozdawczego warto\u015bci aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego ustalonych do utworzenia na koniec okresu w szyku rozstawnym (odr\u0119bnie utworzenie aktyw\u00f3w i odr\u0119bnie utworzenie rezerwy). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Je\u017celi ustalone aktywa lub utworzone rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105 operacji gospodarczych, kt\u00f3rych skutek wp\u0142ywa na wynik finansowy, to koresponduj\u0105 one r\u00f3wnie\u017c z wynikiem finansowym. Aktywa i rezerwy z tytu\u0142u odroczonego podatku dochodowego dotycz\u0105ce operacji rozliczanych z kapita\u0142em (funduszem) w\u0142asnym odnosi si\u0119 r\u00f3wnie\u017c na kapita\u0142 (fundusz) w\u0142asny, a nie na wynik finansowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W sprawozdaniu z sytuacji finansowej Grupa rozpoznaje aktywa i rezerwy na podatek odroczony w szyku rozstawnym, poniewa\u017c nie spe\u0142nione s\u0105 przes\u0142anki zawarte w MSR 12, na podstawie kt\u00f3rych Grupa mog\u0142aby dokona\u0107 kompensaty nale\u017cno\u015bci z tytu\u0142u podatku odroczonego z rezerwami na podatek odroczony.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wyj\u0105tek stanowi\u0105 r\u00f3\u017cnice przej\u015bciowe pomi\u0119dzy wykazywan\u0105 w ksi\u0119gach rachunkowych warto\u015bci\u0105 rzeczowych aktyw\u00f3w trwa\u0142ych a ich warto\u015bci\u0105 podatkow\u0105, dla kt\u00f3rych Grupa ustala aktywa i rezerw\u0119 z tytu\u0142u podatku odroczonego, kt\u00f3ra jest ujmowana w sprawozdaniu finansowym \u201eper saldo\u201d, odpowiednio do rodzaju r\u00f3\u017cnicy przej\u015bciowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony kt\u00f3ry wp\u0142ywa na wynik finansowy jest wykazywany w rachunku zysk\u00f3w i strat w pozycji \u201ePodatek dochodowy\u201d.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Podatek odroczony dotycz\u0105cy pozycji , kt\u00f3re w danym okresie zwi\u0119kszy\u0142y lub zmniejszy\u0142y bezpo\u015brednio kapita\u0142 w\u0142asny ujmuje si\u0119 bezpo\u015brednio w kapitale w\u0142asnym.</span><a class=\"pt-000114\" id=\"XBRLBlock__1053362205_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1657877583_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1189374014_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__447146664_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForDeferredIncomeTaxExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aacb605efac59400ebee30c654043223a_628": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock_955913837_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__65117509_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__998722911_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zysk netto na akcj\u0119</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zysk netto na akcj\u0119 dla ka\u017cdego okresu jest obliczany poprzez podzielenie zysku netto Grupy za dany okres przez \u015bredni\u0105 wa\u017con\u0105 liczb\u0119 akcji w danym okresie sprawozdawczym.</span><a class=\"pt-000114\" id=\"XBRLBlock_955913837_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__65117509_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__998722911_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForEarningsPerShareExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A58e06d04354549569f6eb27984decfdb_242494336": {
   "value": "<h5 class=\"pt-Nagwek5\"><a class=\"pt-000114\" id=\"XBRLBlock__1621042721_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__235212260_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__569244661_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000116\">Zasady prezentacji sprawozda\u0144 z uwzgl\u0119dnieniem segment\u00f3w dzia\u0142alno\u015bci</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000495\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Segmenty dzia\u0142alno\u015bci</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4283172\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Zgodnie z MSSF 8, przez segment operacyjny rozumie si\u0119 komponent jednostki:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(a) kt\u00f3ry anga\u017cuje si\u0119 w dzia\u0142alno\u015b\u0107 gospodarcz\u0105, w zwi\u0105zku z kt\u00f3r\u0105 mo\u017cna uzyskiwa\u0107 przychody i ponosi\u0107 koszty (w tym przychody i koszty zwi\u0105zane z transakcjami z innymi komponentami tej samej jednostki);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(b) kt\u00f3rego wyniki dzia\u0142alno\u015bci s\u0105 regularnie przegl\u0105dane przez g\u0142\u00f3wny organ odpowiedzialny za podejmowanie decyzji operacyjnych w jednostce oraz wykorzystuj\u0105cy te wyniki przy podejmowaniu decyzji o zasobach alokowanych do segmentu i przy ocenie wynik\u00f3w dzia\u0142alno\u015bci segmentu; oraz</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">(c) w przypadku kt\u00f3rego s\u0105 dost\u0119pne oddzielne informacje finansowe.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk4283228\"></a><span class=\"pt-Domylnaczcionkaakapitu-000419\">Organem odpowiedzialnym za podj\u0119cie decyzji o g\u0142\u00f3wnym segmencie dzia\u0142alno\u015bci Grupy jest Zarz\u0105d jednostki dominuj\u0105cej, kt\u00f3ry podejmuje wszystkie kluczowe decyzje operacyjne i steruje alokacj\u0105 zasobami oraz ocenia wyniki dzia\u0142alno\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W oparciu o sprawozdawczo\u015b\u0107 wewn\u0119trzn\u0105 ustalono, \u017ce dzia\u0142alno\u015b\u0107 Grupy koncentruje si\u0119 na jednym segmencie operacyjnym jakim jest produkcja materia\u0142\u00f3w ogniotrwa\u0142ych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Format raportowania wewn\u0119trznego przyj\u0119ty dla cel\u00f3w raportowania segmentowego jest w pe\u0142ni oparty o\u00a0sprawozdawczo\u015b\u0107 finansow\u0105 Grupy. Grupa odwo\u0142uje si\u0119 do swego wewn\u0119trznego systemu sprawozdawczo\u015bci finansowej jako punktu wyj\u015bcia do okre\u015blenia, kt\u00f3re pozycje mog\u0105 by\u0107 bezpo\u015brednio przyporz\u0105dkowane lub przypisane do segment\u00f3w w oparciu o rozs\u0105dne podstawy. Oznacza to, \u017ce przyjmuje si\u0119 za\u0142o\u017cenie, i\u017c kwoty wyodr\u0119bnione w\u00a0segmentach dla potrzeb wewn\u0119trznej sprawozdawczo\u015bci finansowej daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do segment\u00f3w.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W Grupie przyj\u0119to, \u017ce przychody i koszty segmentu oraz wynik, tak\u017ce aktywa i pasywa segmentu s\u0105 r\u00f3wnowa\u017cne z\u00a0warto\u015bciami ze sprawozdania finansowego Grupy. Nie zachodzi jednocze\u015bnie potrzeba dokonywania odr\u0119bnej prezentacji segmentu operacyjnego w uj\u0119ciu innym ni\u017c wynika to ze sprawozdawczo\u015bci finansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Dodatkowo - w ramach prezentacji swojej dzia\u0142alno\u015bci gospodarczej Grupa wyodr\u0119bni\u0142a dwa rynki zbytu: rynek krajowy i\u00a0rynek zagraniczny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Przychody segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przychody segmentu s\u0105 przychodami osi\u0105ganymi b\u0105d\u017a to ze sprzeda\u017cy zewn\u0119trznym klientom, b\u0105d\u017a z transakcji z innymi segmentami Grupy, kt\u00f3re s\u0105 wykazywane w rachunku zysk\u00f3w i strat Grupy i daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu wraz z odpowiedni\u0105 cz\u0119\u015bci\u0105 przychod\u00f3w, kt\u00f3r\u0105 w oparciu o racjonalne przes\u0142anki mo\u017cna przypisa\u0107 do tego segmentu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Do przychod\u00f3w segmentu nie zalicza si\u0119:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) przychod\u00f3w finansowych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) pozosta\u0142ych przychod\u00f3w operacyjnych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Koszty segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Koszty segmentu s\u0105 kosztami sk\u0142adaj\u0105cymi si\u0119 z koszt\u00f3w sprzeda\u017cy zewn\u0119trznym klientom oraz koszt\u00f3w transakcji realizowanych z innymi segmentami Grupy, kt\u00f3re wynikaj\u0105 z dzia\u0142alno\u015bci operacyjnej danego segmentu i daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do tego segmentu wraz z odpowiedni\u0105 cz\u0119\u015bci\u0105 koszt\u00f3w, kt\u00f3re w oparciu o racjonalne przes\u0142anki mo\u017cna przypisa\u0107 do danego segmentu. Do koszt\u00f3w segmentu nie zalicza si\u0119:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">a) koszt\u00f3w finansowych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">b) pozosta\u0142ych koszt\u00f3w operacyjnych,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">c) obci\u0105\u017ce\u0144 z tytu\u0142u podatku dochodowego,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">d) koszt\u00f3w, kt\u00f3re dotycz\u0105 Grupy jako ca\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Wynik segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Wynik segmentu jest r\u00f3\u017cnic\u0105 mi\u0119dzy przychodami segmentu a kosztami segmentu. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Aktywa segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Aktywa segmentu s\u0105 aktywami operacyjnymi wykorzystywanymi przez segment w dzia\u0142alno\u015bci operacyjnej, kt\u00f3re daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do tego segmentu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000431\">Pasywa segmentu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000432\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Pasywa segmentu s\u0105 pasywami operacyjnymi powsta\u0142ymi w wyniku dzia\u0142alno\u015bci operacyjnej segmentu, kt\u00f3re daj\u0105 si\u0119 bezpo\u015brednio przyporz\u0105dkowa\u0107 do danego segmentu lub w oparciu o racjonalne przes\u0142anki przypisa\u0107 do tego segmentu.</span><a class=\"pt-000114\" id=\"XBRLBlock__1621042721_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__235212260_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__569244661_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DescriptionOfAccountingPolicyForSegmentReportingExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Abb06eda593904ce0bd9f4b8f921b3593_1319781626": {
   "value": "<h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">IV.\u00a0ISTOTNE WARTO\u015aCI OPARTE NA PROFESJONALNYM OS\u0104DZIE I SZACUNKACH</span></h4><p class=\"pt-Normalny-000146\"><span class=\"pt-000006\" id=\"_Toc182633201\">\u00a0</span><span class=\"pt-000005\"></span></p><p class=\"pt-Normalny-000146\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">A)\u00a0Profesjonalny os\u0105d</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sporz\u0105dzenie skonsolidowanego sprawozdania finansowego zgodnie z MSSF wymaga od Zarz\u0105d\u00f3w sp\u00f3\u0142ek Grupy profesjonalnych os\u0105d\u00f3w, szacunk\u00f3w i\u00a0za\u0142o\u017ce\u0144, kt\u00f3re maj\u0105 wp\u0142yw na przyj\u0119te zasady oraz prezentowane warto\u015bci aktyw\u00f3w, zobowi\u0105za\u0144, przychod\u00f3w oraz koszt\u00f3w.  Za\u0142o\u017cenia tych szacunk\u00f3w opieraj\u0105 si\u0119 na najlepszej wiedzy Zarz\u0105du odno\u015bnie do bie\u017c\u0105cych i przysz\u0142ych dzia\u0142a\u0144 i\u00a0zdarze\u0144 w\u00a0poszczeg\u00f3lnych obszarach. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki oraz zwi\u0105zane z nimi za\u0142o\u017cenia opieraj\u0105 si\u0119 na do\u015bwiadczeniu historycznym oraz innych czynnikach, kt\u00f3re s\u0105 uznawane za racjonalne w danych okoliczno\u015bciach, a\u00a0ich wyniki daj\u0105 podstaw\u0119 os\u0105du, co do warto\u015bci bilansowej aktyw\u00f3w i\u00a0zobowi\u0105za\u0144, kt\u00f3ra nie wynika bezpo\u015brednio z innych \u017ar\u00f3de\u0142.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dana warto\u015b\u0107 szacunkowa mo\u017ce zosta\u0107 zweryfikowana, je\u015bli zmieni\u0105 si\u0119 okoliczno\u015bci b\u0119d\u0105ce podstaw\u0105 dokonanych szacunk\u00f3w lub w wyniku pozyskania nowych informacji czy zdobycia wi\u0119kszego do\u015bwiadczenia. Weryfikacja warto\u015bci szacunkowych z za\u0142o\u017cenia nie odnosi si\u0119 do poprzednich okres\u00f3w, jak te\u017c nie stanowi korekty b\u0142\u0119du.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przyjmuj\u0105c za\u0142o\u017cenia, dokonuj\u0105c szacunk\u00f3w i os\u0105d\u00f3w Zarz\u0105dy sp\u00f3\u0142ek Grupy mog\u0105 kierowa\u0107 si\u0119 w\u0142asnym do\u015bwiadczeniem i\u00a0wiedz\u0105 a tak\u017ce opiniami, analizami i rekomendacjami niezale\u017cnych ekspert\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Faktycznie zrealizowane warto\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od szacowanych przez Zarz\u0105d. Informacje o dokonanych szacunkach i\u00a0za\u0142o\u017ceniach, kt\u00f3re s\u0105 znacz\u0105ce dla sprawozdania finansowego, zosta\u0142y zaprezentowane poni\u017cej.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000006\" id=\"_Toc182633202\"></span><span class=\"pt-Domylnaczcionkaakapitu-000116\">B)\u00a0Niepewno\u015b\u0107 szacunk\u00f3w</span><span class=\"pt-Domylnaczcionkaakapitu-000116\"></span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki wp\u0142ywaj\u0105ce na warto\u015bci wykazane w skonsolidowanym sprawozdaniu finansowym, dotycz\u0105 min.: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przewidywanego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">utraty warto\u015bci aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny rezerw,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej aktyw\u00f3w / zobowi\u0105za\u0144 finansowych </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny programu motywacyjnego,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przysz\u0142ych wynik\u00f3w podatkowych, uwzgl\u0119dnianych przy ustalaniu aktyw\u00f3w i rezerw na odroczony podatek dochodowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">tocz\u0105cych si\u0119 spor\u00f3w prawnych i podatkowych, zapad\u0142ych wyrok\u00f3w s\u0105dowych. </span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stosowana metodologia ustalania warto\u015bci szacunkowych opiera si\u0119 na najlepszej wiedzy kierownictwa jednostek wchodz\u0105cych w sk\u0142ad Grupy i jest zgodna z\u00a0wymogami MSSF. Metodologia ustalania warto\u015bci szacunkowych jest stosowana w spos\u00f3b ci\u0105g\u0142y wzgl\u0119dem ostatniego okresu sprawozdawczego.</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skutki zmian danej warto\u015bci szacunkowej uwzgl\u0119dnia si\u0119 przy ustalaniu warto\u015bci zysku lub straty netto:</span></p><p class=\"pt-Normalny-000500\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">a) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana lub</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">b) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana i w okresach przysz\u0142ych, je\u015bli zmiana ta dotyczy tych okres\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Poni\u017cej om\u00f3wiono podstawowe za\u0142o\u017cenia dotycz\u0105ce przysz\u0142o\u015bci i inne kluczowe \u017ar\u00f3d\u0142a niepewno\u015bci wyst\u0119puj\u0105ce na dzie\u0144 bilansowy, z kt\u00f3rymi zwi\u0105zane jest istotne ryzyko znacz\u0105cej korekty warto\u015bci bilansowych aktyw\u00f3w i\u00a0zobowi\u0105za\u0144 w nast\u0119pnym roku finansowym. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Okresy ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje corocznej weryfikacji okres\u00f3w ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych, podlegaj\u0105cych amortyzacji. Na dzie\u0144 31.12.2022 roku Grupa oceni\u0142a, \u017ce okresy u\u017cyteczno\u015bci aktyw\u00f3w przyj\u0119te dla cel\u00f3w amortyzacji odzwierciedlaj\u0105 oczekiwany okres przynoszenia korzy\u015bci ekonomicznych przez te aktywa w przysz\u0142o\u015bci. Jednak\u017ce faktyczne okresy przynoszenia korzy\u015bci przez te aktywa w przysz\u0142o\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od zak\u0142adanych, w tym r\u00f3wnie\u017c ze wzgl\u0119du na techniczne starzenie si\u0119 maj\u0105tku. Warto\u015b\u0107 bilansowa aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych amortyzacji prezentowana jest w Notach nr\u00a012 i 13 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Utrata warto\u015bci aktyw\u00f3w </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSR 36, jak r\u00f3wnie\u017c z regulacjami zawartymi w osobnych standardach odnosz\u0105cych si\u0119 do poszczeg\u00f3lnych sk\u0142adnik\u00f3w aktyw\u00f3w, Grupa dokonuje na ka\u017cdy dzie\u0144 bilansowy (kwarta\u0142 lub rok) oceny, czy istniej\u0105 jakiekolwiek przes\u0142anki wskazuj\u0105ce na to, \u017ce mog\u0142a nast\u0105pi\u0107 utrata warto\u015bci aktyw\u00f3w wyst\u0119puj\u0105cych w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wyniki przeprowadzonych analiz w zakresie wyst\u0105pienia zewn\u0119trznych i wewn\u0119trznych przes\u0142anek utraty warto\u015bci  oraz profesjonalny os\u0105d kierownictwa oparty na wiedzy, do\u015bwiadczeniu i dokumentacji daj\u0105 podstaw\u0119 do podj\u0119cia decyzji o tym, czy istnieje konieczno\u015b\u0107 przeprowadzenia test\u00f3w na utrat\u0119 warto\u015bci dla analizowanych sk\u0142adnik\u00f3w aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia kt\u00f3rejkolwiek z przes\u0142anek utraty warto\u015bci w odniesieniu do analizowanego sk\u0142adnika aktyw\u00f3w Grupa przeprowadza test na utrat\u0119 warto\u015bci i dokonuje aktualizacji wyceny w sytuacji kiedy wyst\u0105pi du\u017ce prawdopodobie\u0144stwo, \u017ce kontrolowany przez jednostk\u0119 sk\u0142adnik aktyw\u00f3w \u2013 w znacz\u0105cej cz\u0119\u015bci lub w ca\u0142o\u015bci nie przyniesie przysz\u0142ych korzy\u015bci ekonomicznych netto odpowiadaj\u0105cych przynajmniej jego warto\u015bci wynikaj\u0105cej z ksi\u0105g rachunkowych na dzie\u0144 wyceny bilansowej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Takie procedury dotycz\u0105 zar\u00f3wno aktyw\u00f3w finansowych jak i niefinansowych (operacyjnych).</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Obszary poddane analizie pod k\u0105tem utraty warto\u015bci na dzie\u0144 31.12.2022 roku:</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000503\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa trwa\u0142e</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na 31.12.2022 roku Grupa dokona\u0142a przegl\u0105du warto\u015bci netto sk\u0142adnik\u00f3w maj\u0105tku trwa\u0142ego w celu stwierdzenia, czy nie wyst\u0105pi\u0142y przes\u0142anki wskazuj\u0105ce na mo\u017cliwo\u015b\u0107 utraty ich warto\u015bci. Ocenie podlega\u0142a r\u00f3wnie\u017c zasadno\u015b\u0107 kontynuacji ustalonego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy przes\u0142anek mog\u0105cych wp\u0142yn\u0105\u0107 na utrat\u0119 warto\u015bci oraz oszacowania wewn\u0119trznego przeprowadzonego na 31.12.2022 r., Grupa odst\u0105pi\u0142a od przeprowadzenia testu na utrat\u0119 warto\u015bci, poniewa\u017c w\u00a0ocenie Grupy nie wyst\u0105pi\u0142a konieczno\u015b\u0107 szacowania warto\u015bci odzyskiwalnej \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych celem ustalenia i wprowadzenia odpisu aktualizuj\u0105cego warto\u015b\u0107 tych sk\u0142adnik\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W grupie aktyw\u00f3w trwa\u0142ych wyznaczonych do wyceny wg warto\u015bci godziwej /tj. w grupach zaliczanych do nieruchomo\u015bci/ Grupa w odst\u0119pach kilkuletnich do wyceny powo\u0142uje  niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego, kt\u00f3ry na podstawie bie\u017c\u0105cych informacji rynkowych sporz\u0105dza operat szacunkowy. Ostatnia taka wycena by\u0142a sporz\u0105dzona w 2018 roku, gdzie  w wyniku wyst\u0105pienia znacz\u0105cych zmian w warunkach rynkowych dla nieruchomo\u015bci gruntowych, wykazan\u0105 przez rzeczoznawc\u0119 nadwy\u017ck\u0119 z przeszacowania grunt\u00f3w Grupa uj\u0119\u0142a </span><a class=\"pt-000114\" id=\"_Hlk65189031\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">w rzeczowych aktywach trwa\u0142ych i\u00a0w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych (przed przekszta\u0142ceniem danych w 2020 roku  - w kapitale z aktualizacji wyceny).</span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk65189065\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poniewa\u017c warto\u015b\u0107 grunt\u00f3w nie podlega amortyzacji (ze wzgl\u0119du na nieokre\u015blony okres u\u017cytkowania), nadwy\u017cka powsta\u0142a ze zmiany warto\u015bci godziwej, skumulowana w pozosta\u0142ych kapita\u0142ach, b\u0119dzie przenoszona do zysk\u00f3w zatrzymanych w momencie usuni\u0119cia sk\u0142adnika ze sprawozdania z sytuacji finansowej.</span></p><p class=\"pt-000424\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa finansowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa przeprowadza badanie warto\u015bci aktyw\u00f3w finansowych opieraj\u0105c si\u0119 na posiadanej wiedzy i dokumentacji dotycz\u0105cej sytuacji finansowej jednostek, w kt\u00f3rych Grupa posiada aktywa finansowe. W procesie oceny uwzgl\u0119dnia si\u0119 zar\u00f3wno wiedz\u0119 kierownictwa Grupy jak r\u00f3wnie\u017c zewn\u0119trzne przes\u0142anki i informacje, za pomoc\u0105, kt\u00f3rych mo\u017cna realnie oceni\u0107 ryzyko utraty warto\u015bci posiadanego sk\u0142adnika aktyw\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa nie dokonywa\u0142a korekty z tytu\u0142u utraty warto\u015bci aktyw\u00f3w finansowych, poniewa\u017c w\u00a02022 roku nie wyst\u0105pi\u0142y czynniki ryzyka /przes\u0142anki/ uzasadniaj\u0105ce dokonanie takiej korekty. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna ocena ryzyka utraty warto\u015bci aktyw\u00f3w zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej oceny trudno jest oszacowa\u0107, ale w przypadku wyst\u0105pienia przes\u0142anek uzasadniaj\u0105cych dokonanie odpis\u00f3w aktualizuj\u0105cych b\u0119d\u0105 one mia\u0142y wp\u0142yw na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000425\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 firmy uj\u0119ta w aktywach skonsolidowanego sprawozdania z sytuacji finansowej, po jej pocz\u0105tkowym uj\u0119ciu, zosta\u0142a poddana na dzie\u0144 bilansowy testowi na utrat\u0119 warto\u015bci. Przeprowadzenie testu nie spowodowa\u0142o konieczno\u015bci uj\u0119cia odpisu z tytu\u0142u utraty warto\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejny test na utrat\u0119 warto\u015bci firmy zostanie przeprowadzony na 31.12.2023 roku.</span></p><p class=\"pt-Normalny-000506\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">ZAPASY</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje oceny przydatno\u015bci zapas\u00f3w w spos\u00f3b regularny \u2013 w okresach miesi\u0119cznych. Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w, dokonuje si\u0119 poprzez doprowadzenie warto\u015bci tych zapas\u00f3w do ceny mo\u017cliwej do uzyskania na dzie\u0144 bilansowy, zapewniaj\u0105cy ich up\u0142ynnienie po obni\u017conej warto\u015bci. Odwr\u00f3cenie odpisu nast\u0119puje w\u00a0okresie, w\u00a0kt\u00f3rym te zapasy sprzedano, zu\u017cyto jako przetworzony surowiec w procesie produkcji lub w przypadku braku wymienionych wcze\u015bniej mo\u017cliwo\u015bci zez\u0142omowano, z uwagi na nieprzydatno\u015b\u0107 technologiczn\u0105 lub zmian\u0119 potrzeb klient\u00f3w.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku przeprowadzonej analizy i oceny na 31.12.2022  ustalono, \u017ce zapasy wymagaj\u0105 dokonania odpis\u00f3w z tyt. utraty warto\u015bci w takim zakresie, w jakim wybrane asortymenty utraci\u0142y swoj\u0105 warto\u015b\u0107 na skutek zmiany wymaga\u0144 klient\u00f3w i uwarunkowa\u0144 rynkowych. Na oszacowan\u0105 wysoko\u015b\u0107 mo\u017cliwej utraty warto\u015bci utworzone zosta\u0142y odpisy aktualizuj\u0105ce i odpis z tytu\u0142u tzw. ostro\u017cnej wyceny.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa dokona\u0142a ponownej analizy i oszacowania ryzyka zwi\u0105zanego z kontynuacj\u0105 dzia\u0142a\u0144 wojennych na terytorium Ukrainy, jak r\u00f3wnie\u017c pod k\u0105tem utrzymywanych nadal sankcji gospodarczych i finansowych. W wyniku tej analizy na dzie\u0144 31.12.2022 r. dokonano aktualizacji odpis\u00f3w z tytu\u0142u utraty warto\u015bci zapas\u00f3w zwi\u0105zanych rynkami wschodnimi (Ukraina, Rosja, Bia\u0142oru\u015b), w por\u00f3wnaniu do odpis\u00f3w utworzonych na koniec ubieg\u0142ego roku. Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych</span></h5><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego roku obrotowego warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych jest ustalana przy pomocy  niezale\u017cnych zewn\u0119trznych rzeczoznawc\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia istotnych r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 rynkow\u0105 ustalon\u0105 przez niezale\u017cnego rzeczoznawc\u0119 a\u00a0warto\u015bci\u0105 uj\u0119t\u0105 w skonsolidowanym sprawozdaniu finansowym, skutki tej wyceny nale\u017cy uj\u0105\u0107 w rachunku zysk\u00f3w i\u00a0strat. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W oparciu o weryfikacj\u0119 warto\u015bci nieruchomo\u015bci inwestycyjnych sporz\u0105dzon\u0105 przez niezale\u017cnego bieg\u0142ego rzeczoznawc\u0119 na 31.12.2022 roku,  nie by\u0142a wymagana korekta warto\u015bci posiadanych przez Grup\u0119 nieruchomo\u015bci inwestycyjnych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Nale\u017cno\u015bci handlowe i pozosta\u0142e nale\u017cno\u015bci</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego okresu sprawozdawczego Grupa szacuje odpisy aktualizuj\u0105ce nale\u017cno\u015bci wg straty oczekiwanej, na podstawie przyj\u0119tej na dany rok macierzy odpis\u00f3w i wg przedzia\u0142\u00f3w ich wiekowania.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa utworzy\u0142a odpisy aktualizuj\u0105ce na nale\u017cno\u015bci w oparciu o wyliczenia wg wska\u017anik\u00f3w nie\u015bci\u0105galno\u015bci.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna kompletna weryfikacja w tym obszarze zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej weryfikacji trudno jest oszacowa\u0107, jednak\u017ce mo\u017ce ona wykaza\u0107 konieczno\u015b\u0107 rozpoznania dodatkowych odpis\u00f3w z tytu\u0142u utraty warto\u015bci, kt\u00f3re mog\u0105 w spos\u00f3b istotny wp\u0142yn\u0105\u0107 na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-000Normal\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokona\u0142a dalszej analizy i oszacowania ryzyka zwi\u0105zanego z tocz\u0105c\u0105 si\u0119 nadal wojn\u0105 na Ukrainie i\u00a0jej wp\u0142ywu na relacje z poszczeg\u00f3lnymi kontrahentami z rynk\u00f3w wschodnich pod k\u0105tem obowi\u0105zuj\u0105cych obecnie sankcji gospodarczych i finansowych. W wyniku dokonanych analiz i ustale\u0144, Zarz\u0105d jednostki dominuj\u0105cej podj\u0105\u0142 decyzj\u0119 o\u00a0zawieszeniu wsp\u00f3\u0142pracy gospodarczej z wi\u0119kszo\u015bci\u0105 kontrahent\u00f3w na tych rynkach i o utworzeniu na dzie\u0144 31.12.2022 r. odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci zwi\u0105zanych z transakcjami z tymi kontrahentami.</span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pomimo, \u017ce dokonanie ww. odpisu aktualizuj\u0105cego wed\u0142ug najlepszej dost\u0119pnej wiedzy, uwzgl\u0119dnia w ca\u0142o\u015bci potencjalny negatywny wp\u0142yw zamkni\u0119cia tych rynk\u00f3w na wyniki finansowe Sp\u00f3\u0142ki w przysz\u0142ych okresach, jednak\u017ce globalne skutki wojny i ich dalszy wp\u0142yw na poszczeg\u00f3lne rynki na \u015bwiecie i gospodark\u0119 globaln\u0105, a tym samym na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych jest nadal trudny do przewidzenia. </span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Rezerwy </span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rezerwy z tytu\u0142u \u015bwiadcze\u0144 pracowniczych, w tym: rezerwa na odprawy emerytalno \u2013 rentowe zosta\u0142y oszacowane za pomoc\u0105 metody aktuarialnej, przez niezale\u017cnego licencjonowanego aktuariusza. Wycena dokonywana jest raz w roku na ko\u0144cu roku obrotowego, a w ci\u0105gu roku - przy znacz\u0105cych zmianach w zatrudnieniu. Zmiana wska\u017anik\u00f3w finansowych b\u0119d\u0105cych podstaw\u0105 szacunku oraz istotne zmiany w zatrudnieniu mog\u0105 powodowa\u0107 zmiany w wysoko\u015bci utworzonej rezerwy.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poza w/w rezerwami, Grupa rozpoznaje rezerwy ujmowane poprzez rozliczenia mi\u0119dzyokresowe bierne min. z tytu\u0142u niezafakturowanych koszt\u00f3w. Pozycje te s\u0105 wycenione w uzasadnionej, wiarygodnie oszacowanej warto\u015bci i s\u0105 prezentowane w sprawozdaniu z sytuacji finansowej w pozycji \u201eRezerwy na \u015bwiadczenia pracownicze i pozosta\u0142e rezerwy kr\u00f3tkoterminowe\u201d.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e rezerwy na przysz\u0142e koszty Grupa szacuje w oparciu o zawarte kontrakty/umowy w obszarze sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz zakup\u00f3w surowc\u00f3w. Wielko\u015bci rezerw s\u0105 wi\u0119c oparte na zapisach umownych, z kt\u00f3rych da si\u0119 przewidzie\u0107 przysz\u0142e zobowi\u0105zania. </span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk38913720\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 utworzonych rezerw wg stanu na 31.12.2022 r. zosta\u0142a zaprezentowana w Notach nr\u00a035 i 36.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom szacowanych koszt\u00f3w mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do poniesienia koszt\u00f3w, z uwagi na trudne do przewidzenia zdarzenia zwi\u0105zane z realizacj\u0105 kontrakt\u00f3w/um\u00f3w.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Podatek dochodowy bie\u017c\u0105cy, aktywa i rezerwa na odroczony podatek dochodowy, inne podatki</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Obowi\u0105zuj\u0105ce w Polsce przepisy podatkowe podlegaj\u0105 cz\u0119stym zmianom, powoduj\u0105c istotne r\u00f3\u017cnice w ich interpretacji i istotne w\u0105tpliwo\u015bci w ich stosowaniu. Organy podatkowe posiadaj\u0105 instrumenty kontroli umo\u017cliwiaj\u0105ce im weryfikacj\u0119 podstaw opodatkowania (w wi\u0119kszo\u015bci przypadk\u00f3w w okresie poprzednich 5 lat obrotowych), oraz nak\u0142adanie kar i grzywien. Od 15 lipca 2016 roku Ordynacja Podatkowa uwzgl\u0119dnienia tak\u017ce postanowienia Og\u00f3lnej Klauzuli Zapobiegaj\u0105cej Nadu\u017cyciom (GAAR), kt\u00f3ra ma zapobiega\u0107 powstawaniu i wykorzystywaniu sztucznych struktur prawnych tworzonych w celu unikni\u0119cia opodatkowania. Klauzul\u0119 GAAR nale\u017cy stosowa\u0107 tak w odniesieniu do transakcji dokonanych po jej wej\u015bciu w \u017cycie, jak i do transakcji, kt\u00f3re zosta\u0142y przeprowadzone przed wej\u015bciem w\u00a0\u017cycie klauzuli GAAR, ale dla kt\u00f3rych po dacie wej\u015bcia klauzuli w \u017cycie korzy\u015bci by\u0142y lub s\u0105 nadal  osi\u0105gane. W\u00a0konsekwencji ustalenie zobowi\u0105za\u0144 podatkowych, aktyw\u00f3w oraz rezerwy z tytu\u0142u odroczonego podatku dochodowego mo\u017ce wymaga\u0107 istotnego os\u0105du, w tym dotycz\u0105cego transakcji ju\u017c zaistnia\u0142ych, a kwoty prezentowane i ujawniane w sprawozdaniach finansowych mog\u0105 si\u0119 zmieni\u0107 w przysz\u0142o\u015bci w wyniku kontroli organ\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Prawdopodobie\u0144stwo rozliczenia sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego z przysz\u0142ymi zyskami podatkowymi opiera si\u0119 na bud\u017cecie Grupy zatwierdzonym przez Rad\u0119 Nadzorcz\u0105. Je\u017celi prognozowane wyniki finansowe wskazuj\u0105, \u017ce Grupa osi\u0105gnie wystarczaj\u0105cy doch\u00f3d do opodatkowania, aktywa na podatek odroczony ujmowane s\u0105 w pe\u0142nej wysoko\u015bci.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Wycena pochodnych instrument\u00f3w finansowych</span></h5><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 pochodnych instrument\u00f3w finansowych wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom wyceny warto\u015bci instrument\u00f3w pochodnych mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do zrealizowania wynik\u00f3w, z uwagi na trudne do przewidzenia czynniki, kt\u00f3re mog\u0105 mie\u0107 wp\u0142yw na parametry ich faktycznej realizacji, a to r\u00f3wnie\u017c mo\u017ce mie\u0107 wp\u0142yw na przysz\u0142e wyniki finansowe sp\u00f3\u0142ek.</span></p><h5 class=\"pt-Nagwek5-000508\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Program motywacyjny w JEDNOSTCE DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pocz\u0105wszy od 2019 roku jednostka dominuj\u0105ca (dalej: ZMR S.A., Sp\u00f3\u0142ka) realizuje Program Motywacyjny oparty na akcjach w\u0142asnych. Program jest skierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz pozosta\u0142ej kluczowej kadry mened\u017cerskiej. G\u0142\u00f3wnym celem Programu Motywacyjnego jest stworzenie mechanizm\u00f3w motywuj\u0105cych cz\u0142onk\u00f3w Zarz\u0105du oraz kluczow\u0105 kadr\u0119 mened\u017cersk\u0105 do dzia\u0142a\u0144 zapewniaj\u0105cych d\u0142ugoterminowy wzrost warto\u015bci Sp\u00f3\u0142ki poprzez zmotywowanie os\u00f3b kluczowych dla realizacji strategii rozwojowej, do dzia\u0142ania w jej interesie. Celem Programu jest r\u00f3wnie\u017c stabilizacja kluczowej kadry poprzez utrwalenie jej wi\u0119zi ze Sp\u00f3\u0142k\u0105 jako Pracodawc\u0105. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 12 kwietnia 2022 roku w ramach realizacji III Transzy Programu Motywacyjnego dotycz\u0105cej roku 2021 i\u00a0w\u00a0zwi\u0105zku z realizacj\u0105 cel\u00f3w bud\u017cetowych Programu wyznaczonych na 2021 rok, uczestnicy Programu nabyli nieodp\u0142atnie 187.111 szt. akcji Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku ZMR S.A. rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa us\u0142ug pracownik\u00f3w otrzymanych w zamian za przyznane opcje na akcje, wykazywana jest w okresie nabywania uprawnie\u0144 jako koszt wynagrodze\u0144, w korespondencji ze wzrostem kapita\u0142u rezerwowego z tego tytu\u0142u. Ca\u0142kowity koszt Programu jest wykazywany w okresie, w ci\u0105gu kt\u00f3rego wszystkie warunki nabywania uprawnie\u0144 zostan\u0105 spe\u0142nione. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z przewidywan\u0105 realizacj\u0105 przez jednostk\u0119 dominuj\u0105c\u0105 wska\u017anik\u00f3w bud\u017cetowych ustalonych przez Rad\u0119 Nadzorcz\u0105, jak r\u00f3wnie\u017c przy za\u0142o\u017ceniu spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie Programu Motywacyjnego, koszty Programu (w wariancie maksymalnym) zosta\u0142y wycenione i uwzgl\u0119dnione w skonsolidowanym wyniku finansowym za 2022 rok proporcjonalnie do stopnia zaawansowania realizacji programu. Warto\u015b\u0107 kosztu uj\u0119tego w skonsolidowanym rachunku zysk\u00f3w i strat  na 31.12.2022 roku \u2013 w zwi\u0105zku z realizacj\u0105 IV Transzy wynios\u0142a 5.530 tys. z\u0142. </span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wszelkie wymagane przez MSSF 2 ujawnienia zwi\u0105zane z Programem motywacyjnym wdro\u017conym w jednostce dominuj\u0105cej zosta\u0142y zawarte w Nocie Nr 26A skonsolidowanego sprawozdania finansowego.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAccountingJudgementsAndEstimatesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A5cca174371f14ebba39c009fa75b5321_1738937663": {
   "value": "<h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">IV.\u00a0ISTOTNE WARTO\u015aCI OPARTE NA PROFESJONALNYM OS\u0104DZIE I SZACUNKACH</span></h4><p class=\"pt-Normalny-000146\"><span class=\"pt-000006\" id=\"_Toc182633201\">\u00a0</span><span class=\"pt-000005\"></span></p><p class=\"pt-Normalny-000146\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">A)\u00a0Profesjonalny os\u0105d</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sporz\u0105dzenie skonsolidowanego sprawozdania finansowego zgodnie z MSSF wymaga od Zarz\u0105d\u00f3w sp\u00f3\u0142ek Grupy profesjonalnych os\u0105d\u00f3w, szacunk\u00f3w i\u00a0za\u0142o\u017ce\u0144, kt\u00f3re maj\u0105 wp\u0142yw na przyj\u0119te zasady oraz prezentowane warto\u015bci aktyw\u00f3w, zobowi\u0105za\u0144, przychod\u00f3w oraz koszt\u00f3w.  Za\u0142o\u017cenia tych szacunk\u00f3w opieraj\u0105 si\u0119 na najlepszej wiedzy Zarz\u0105du odno\u015bnie do bie\u017c\u0105cych i przysz\u0142ych dzia\u0142a\u0144 i\u00a0zdarze\u0144 w\u00a0poszczeg\u00f3lnych obszarach. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki oraz zwi\u0105zane z nimi za\u0142o\u017cenia opieraj\u0105 si\u0119 na do\u015bwiadczeniu historycznym oraz innych czynnikach, kt\u00f3re s\u0105 uznawane za racjonalne w danych okoliczno\u015bciach, a\u00a0ich wyniki daj\u0105 podstaw\u0119 os\u0105du, co do warto\u015bci bilansowej aktyw\u00f3w i\u00a0zobowi\u0105za\u0144, kt\u00f3ra nie wynika bezpo\u015brednio z innych \u017ar\u00f3de\u0142.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dana warto\u015b\u0107 szacunkowa mo\u017ce zosta\u0107 zweryfikowana, je\u015bli zmieni\u0105 si\u0119 okoliczno\u015bci b\u0119d\u0105ce podstaw\u0105 dokonanych szacunk\u00f3w lub w wyniku pozyskania nowych informacji czy zdobycia wi\u0119kszego do\u015bwiadczenia. Weryfikacja warto\u015bci szacunkowych z za\u0142o\u017cenia nie odnosi si\u0119 do poprzednich okres\u00f3w, jak te\u017c nie stanowi korekty b\u0142\u0119du.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przyjmuj\u0105c za\u0142o\u017cenia, dokonuj\u0105c szacunk\u00f3w i os\u0105d\u00f3w Zarz\u0105dy sp\u00f3\u0142ek Grupy mog\u0105 kierowa\u0107 si\u0119 w\u0142asnym do\u015bwiadczeniem i\u00a0wiedz\u0105 a tak\u017ce opiniami, analizami i rekomendacjami niezale\u017cnych ekspert\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Faktycznie zrealizowane warto\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od szacowanych przez Zarz\u0105d. Informacje o dokonanych szacunkach i\u00a0za\u0142o\u017ceniach, kt\u00f3re s\u0105 znacz\u0105ce dla sprawozdania finansowego, zosta\u0142y zaprezentowane poni\u017cej.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000006\" id=\"_Toc182633202\"></span><span class=\"pt-Domylnaczcionkaakapitu-000116\">B)\u00a0Niepewno\u015b\u0107 szacunk\u00f3w</span><span class=\"pt-Domylnaczcionkaakapitu-000116\"></span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki wp\u0142ywaj\u0105ce na warto\u015bci wykazane w skonsolidowanym sprawozdaniu finansowym, dotycz\u0105 min.: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przewidywanego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">utraty warto\u015bci aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny rezerw,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej aktyw\u00f3w / zobowi\u0105za\u0144 finansowych </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny programu motywacyjnego,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przysz\u0142ych wynik\u00f3w podatkowych, uwzgl\u0119dnianych przy ustalaniu aktyw\u00f3w i rezerw na odroczony podatek dochodowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">tocz\u0105cych si\u0119 spor\u00f3w prawnych i podatkowych, zapad\u0142ych wyrok\u00f3w s\u0105dowych. </span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stosowana metodologia ustalania warto\u015bci szacunkowych opiera si\u0119 na najlepszej wiedzy kierownictwa jednostek wchodz\u0105cych w sk\u0142ad Grupy i jest zgodna z\u00a0wymogami MSSF. Metodologia ustalania warto\u015bci szacunkowych jest stosowana w spos\u00f3b ci\u0105g\u0142y wzgl\u0119dem ostatniego okresu sprawozdawczego.</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skutki zmian danej warto\u015bci szacunkowej uwzgl\u0119dnia si\u0119 przy ustalaniu warto\u015bci zysku lub straty netto:</span></p><p class=\"pt-Normalny-000500\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">a) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana lub</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">b) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana i w okresach przysz\u0142ych, je\u015bli zmiana ta dotyczy tych okres\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Poni\u017cej om\u00f3wiono podstawowe za\u0142o\u017cenia dotycz\u0105ce przysz\u0142o\u015bci i inne kluczowe \u017ar\u00f3d\u0142a niepewno\u015bci wyst\u0119puj\u0105ce na dzie\u0144 bilansowy, z kt\u00f3rymi zwi\u0105zane jest istotne ryzyko znacz\u0105cej korekty warto\u015bci bilansowych aktyw\u00f3w i\u00a0zobowi\u0105za\u0144 w nast\u0119pnym roku finansowym. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Okresy ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje corocznej weryfikacji okres\u00f3w ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych, podlegaj\u0105cych amortyzacji. Na dzie\u0144 31.12.2022 roku Grupa oceni\u0142a, \u017ce okresy u\u017cyteczno\u015bci aktyw\u00f3w przyj\u0119te dla cel\u00f3w amortyzacji odzwierciedlaj\u0105 oczekiwany okres przynoszenia korzy\u015bci ekonomicznych przez te aktywa w przysz\u0142o\u015bci. Jednak\u017ce faktyczne okresy przynoszenia korzy\u015bci przez te aktywa w przysz\u0142o\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od zak\u0142adanych, w tym r\u00f3wnie\u017c ze wzgl\u0119du na techniczne starzenie si\u0119 maj\u0105tku. Warto\u015b\u0107 bilansowa aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych amortyzacji prezentowana jest w Notach nr\u00a012 i 13 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Utrata warto\u015bci aktyw\u00f3w </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSR 36, jak r\u00f3wnie\u017c z regulacjami zawartymi w osobnych standardach odnosz\u0105cych si\u0119 do poszczeg\u00f3lnych sk\u0142adnik\u00f3w aktyw\u00f3w, Grupa dokonuje na ka\u017cdy dzie\u0144 bilansowy (kwarta\u0142 lub rok) oceny, czy istniej\u0105 jakiekolwiek przes\u0142anki wskazuj\u0105ce na to, \u017ce mog\u0142a nast\u0105pi\u0107 utrata warto\u015bci aktyw\u00f3w wyst\u0119puj\u0105cych w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wyniki przeprowadzonych analiz w zakresie wyst\u0105pienia zewn\u0119trznych i wewn\u0119trznych przes\u0142anek utraty warto\u015bci  oraz profesjonalny os\u0105d kierownictwa oparty na wiedzy, do\u015bwiadczeniu i dokumentacji daj\u0105 podstaw\u0119 do podj\u0119cia decyzji o tym, czy istnieje konieczno\u015b\u0107 przeprowadzenia test\u00f3w na utrat\u0119 warto\u015bci dla analizowanych sk\u0142adnik\u00f3w aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia kt\u00f3rejkolwiek z przes\u0142anek utraty warto\u015bci w odniesieniu do analizowanego sk\u0142adnika aktyw\u00f3w Grupa przeprowadza test na utrat\u0119 warto\u015bci i dokonuje aktualizacji wyceny w sytuacji kiedy wyst\u0105pi du\u017ce prawdopodobie\u0144stwo, \u017ce kontrolowany przez jednostk\u0119 sk\u0142adnik aktyw\u00f3w \u2013 w znacz\u0105cej cz\u0119\u015bci lub w ca\u0142o\u015bci nie przyniesie przysz\u0142ych korzy\u015bci ekonomicznych netto odpowiadaj\u0105cych przynajmniej jego warto\u015bci wynikaj\u0105cej z ksi\u0105g rachunkowych na dzie\u0144 wyceny bilansowej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Takie procedury dotycz\u0105 zar\u00f3wno aktyw\u00f3w finansowych jak i niefinansowych (operacyjnych).</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Obszary poddane analizie pod k\u0105tem utraty warto\u015bci na dzie\u0144 31.12.2022 roku:</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000503\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa trwa\u0142e</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na 31.12.2022 roku Grupa dokona\u0142a przegl\u0105du warto\u015bci netto sk\u0142adnik\u00f3w maj\u0105tku trwa\u0142ego w celu stwierdzenia, czy nie wyst\u0105pi\u0142y przes\u0142anki wskazuj\u0105ce na mo\u017cliwo\u015b\u0107 utraty ich warto\u015bci. Ocenie podlega\u0142a r\u00f3wnie\u017c zasadno\u015b\u0107 kontynuacji ustalonego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy przes\u0142anek mog\u0105cych wp\u0142yn\u0105\u0107 na utrat\u0119 warto\u015bci oraz oszacowania wewn\u0119trznego przeprowadzonego na 31.12.2022 r., Grupa odst\u0105pi\u0142a od przeprowadzenia testu na utrat\u0119 warto\u015bci, poniewa\u017c w\u00a0ocenie Grupy nie wyst\u0105pi\u0142a konieczno\u015b\u0107 szacowania warto\u015bci odzyskiwalnej \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych celem ustalenia i wprowadzenia odpisu aktualizuj\u0105cego warto\u015b\u0107 tych sk\u0142adnik\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W grupie aktyw\u00f3w trwa\u0142ych wyznaczonych do wyceny wg warto\u015bci godziwej /tj. w grupach zaliczanych do nieruchomo\u015bci/ Grupa w odst\u0119pach kilkuletnich do wyceny powo\u0142uje  niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego, kt\u00f3ry na podstawie bie\u017c\u0105cych informacji rynkowych sporz\u0105dza operat szacunkowy. Ostatnia taka wycena by\u0142a sporz\u0105dzona w 2018 roku, gdzie  w wyniku wyst\u0105pienia znacz\u0105cych zmian w warunkach rynkowych dla nieruchomo\u015bci gruntowych, wykazan\u0105 przez rzeczoznawc\u0119 nadwy\u017ck\u0119 z przeszacowania grunt\u00f3w Grupa uj\u0119\u0142a </span><a class=\"pt-000114\" id=\"_Hlk65189031\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">w rzeczowych aktywach trwa\u0142ych i\u00a0w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych (przed przekszta\u0142ceniem danych w 2020 roku  - w kapitale z aktualizacji wyceny).</span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk65189065\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poniewa\u017c warto\u015b\u0107 grunt\u00f3w nie podlega amortyzacji (ze wzgl\u0119du na nieokre\u015blony okres u\u017cytkowania), nadwy\u017cka powsta\u0142a ze zmiany warto\u015bci godziwej, skumulowana w pozosta\u0142ych kapita\u0142ach, b\u0119dzie przenoszona do zysk\u00f3w zatrzymanych w momencie usuni\u0119cia sk\u0142adnika ze sprawozdania z sytuacji finansowej.</span></p><p class=\"pt-000424\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa finansowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa przeprowadza badanie warto\u015bci aktyw\u00f3w finansowych opieraj\u0105c si\u0119 na posiadanej wiedzy i dokumentacji dotycz\u0105cej sytuacji finansowej jednostek, w kt\u00f3rych Grupa posiada aktywa finansowe. W procesie oceny uwzgl\u0119dnia si\u0119 zar\u00f3wno wiedz\u0119 kierownictwa Grupy jak r\u00f3wnie\u017c zewn\u0119trzne przes\u0142anki i informacje, za pomoc\u0105, kt\u00f3rych mo\u017cna realnie oceni\u0107 ryzyko utraty warto\u015bci posiadanego sk\u0142adnika aktyw\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa nie dokonywa\u0142a korekty z tytu\u0142u utraty warto\u015bci aktyw\u00f3w finansowych, poniewa\u017c w\u00a02022 roku nie wyst\u0105pi\u0142y czynniki ryzyka /przes\u0142anki/ uzasadniaj\u0105ce dokonanie takiej korekty. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna ocena ryzyka utraty warto\u015bci aktyw\u00f3w zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej oceny trudno jest oszacowa\u0107, ale w przypadku wyst\u0105pienia przes\u0142anek uzasadniaj\u0105cych dokonanie odpis\u00f3w aktualizuj\u0105cych b\u0119d\u0105 one mia\u0142y wp\u0142yw na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000425\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 firmy uj\u0119ta w aktywach skonsolidowanego sprawozdania z sytuacji finansowej, po jej pocz\u0105tkowym uj\u0119ciu, zosta\u0142a poddana na dzie\u0144 bilansowy testowi na utrat\u0119 warto\u015bci. Przeprowadzenie testu nie spowodowa\u0142o konieczno\u015bci uj\u0119cia odpisu z tytu\u0142u utraty warto\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejny test na utrat\u0119 warto\u015bci firmy zostanie przeprowadzony na 31.12.2023 roku.</span></p><p class=\"pt-Normalny-000506\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">ZAPASY</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje oceny przydatno\u015bci zapas\u00f3w w spos\u00f3b regularny \u2013 w okresach miesi\u0119cznych. Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w, dokonuje si\u0119 poprzez doprowadzenie warto\u015bci tych zapas\u00f3w do ceny mo\u017cliwej do uzyskania na dzie\u0144 bilansowy, zapewniaj\u0105cy ich up\u0142ynnienie po obni\u017conej warto\u015bci. Odwr\u00f3cenie odpisu nast\u0119puje w\u00a0okresie, w\u00a0kt\u00f3rym te zapasy sprzedano, zu\u017cyto jako przetworzony surowiec w procesie produkcji lub w przypadku braku wymienionych wcze\u015bniej mo\u017cliwo\u015bci zez\u0142omowano, z uwagi na nieprzydatno\u015b\u0107 technologiczn\u0105 lub zmian\u0119 potrzeb klient\u00f3w.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku przeprowadzonej analizy i oceny na 31.12.2022  ustalono, \u017ce zapasy wymagaj\u0105 dokonania odpis\u00f3w z tyt. utraty warto\u015bci w takim zakresie, w jakim wybrane asortymenty utraci\u0142y swoj\u0105 warto\u015b\u0107 na skutek zmiany wymaga\u0144 klient\u00f3w i uwarunkowa\u0144 rynkowych. Na oszacowan\u0105 wysoko\u015b\u0107 mo\u017cliwej utraty warto\u015bci utworzone zosta\u0142y odpisy aktualizuj\u0105ce i odpis z tytu\u0142u tzw. ostro\u017cnej wyceny.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa dokona\u0142a ponownej analizy i oszacowania ryzyka zwi\u0105zanego z kontynuacj\u0105 dzia\u0142a\u0144 wojennych na terytorium Ukrainy, jak r\u00f3wnie\u017c pod k\u0105tem utrzymywanych nadal sankcji gospodarczych i finansowych. W wyniku tej analizy na dzie\u0144 31.12.2022 r. dokonano aktualizacji odpis\u00f3w z tytu\u0142u utraty warto\u015bci zapas\u00f3w zwi\u0105zanych rynkami wschodnimi (Ukraina, Rosja, Bia\u0142oru\u015b), w por\u00f3wnaniu do odpis\u00f3w utworzonych na koniec ubieg\u0142ego roku. Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych</span></h5><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego roku obrotowego warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych jest ustalana przy pomocy  niezale\u017cnych zewn\u0119trznych rzeczoznawc\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia istotnych r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 rynkow\u0105 ustalon\u0105 przez niezale\u017cnego rzeczoznawc\u0119 a\u00a0warto\u015bci\u0105 uj\u0119t\u0105 w skonsolidowanym sprawozdaniu finansowym, skutki tej wyceny nale\u017cy uj\u0105\u0107 w rachunku zysk\u00f3w i\u00a0strat. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W oparciu o weryfikacj\u0119 warto\u015bci nieruchomo\u015bci inwestycyjnych sporz\u0105dzon\u0105 przez niezale\u017cnego bieg\u0142ego rzeczoznawc\u0119 na 31.12.2022 roku,  nie by\u0142a wymagana korekta warto\u015bci posiadanych przez Grup\u0119 nieruchomo\u015bci inwestycyjnych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Nale\u017cno\u015bci handlowe i pozosta\u0142e nale\u017cno\u015bci</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego okresu sprawozdawczego Grupa szacuje odpisy aktualizuj\u0105ce nale\u017cno\u015bci wg straty oczekiwanej, na podstawie przyj\u0119tej na dany rok macierzy odpis\u00f3w i wg przedzia\u0142\u00f3w ich wiekowania.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa utworzy\u0142a odpisy aktualizuj\u0105ce na nale\u017cno\u015bci w oparciu o wyliczenia wg wska\u017anik\u00f3w nie\u015bci\u0105galno\u015bci.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna kompletna weryfikacja w tym obszarze zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej weryfikacji trudno jest oszacowa\u0107, jednak\u017ce mo\u017ce ona wykaza\u0107 konieczno\u015b\u0107 rozpoznania dodatkowych odpis\u00f3w z tytu\u0142u utraty warto\u015bci, kt\u00f3re mog\u0105 w spos\u00f3b istotny wp\u0142yn\u0105\u0107 na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-000Normal\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokona\u0142a dalszej analizy i oszacowania ryzyka zwi\u0105zanego z tocz\u0105c\u0105 si\u0119 nadal wojn\u0105 na Ukrainie i\u00a0jej wp\u0142ywu na relacje z poszczeg\u00f3lnymi kontrahentami z rynk\u00f3w wschodnich pod k\u0105tem obowi\u0105zuj\u0105cych obecnie sankcji gospodarczych i finansowych. W wyniku dokonanych analiz i ustale\u0144, Zarz\u0105d jednostki dominuj\u0105cej podj\u0105\u0142 decyzj\u0119 o\u00a0zawieszeniu wsp\u00f3\u0142pracy gospodarczej z wi\u0119kszo\u015bci\u0105 kontrahent\u00f3w na tych rynkach i o utworzeniu na dzie\u0144 31.12.2022 r. odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci zwi\u0105zanych z transakcjami z tymi kontrahentami.</span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pomimo, \u017ce dokonanie ww. odpisu aktualizuj\u0105cego wed\u0142ug najlepszej dost\u0119pnej wiedzy, uwzgl\u0119dnia w ca\u0142o\u015bci potencjalny negatywny wp\u0142yw zamkni\u0119cia tych rynk\u00f3w na wyniki finansowe Sp\u00f3\u0142ki w przysz\u0142ych okresach, jednak\u017ce globalne skutki wojny i ich dalszy wp\u0142yw na poszczeg\u00f3lne rynki na \u015bwiecie i gospodark\u0119 globaln\u0105, a tym samym na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych jest nadal trudny do przewidzenia. </span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Rezerwy </span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rezerwy z tytu\u0142u \u015bwiadcze\u0144 pracowniczych, w tym: rezerwa na odprawy emerytalno \u2013 rentowe zosta\u0142y oszacowane za pomoc\u0105 metody aktuarialnej, przez niezale\u017cnego licencjonowanego aktuariusza. Wycena dokonywana jest raz w roku na ko\u0144cu roku obrotowego, a w ci\u0105gu roku - przy znacz\u0105cych zmianach w zatrudnieniu. Zmiana wska\u017anik\u00f3w finansowych b\u0119d\u0105cych podstaw\u0105 szacunku oraz istotne zmiany w zatrudnieniu mog\u0105 powodowa\u0107 zmiany w wysoko\u015bci utworzonej rezerwy.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poza w/w rezerwami, Grupa rozpoznaje rezerwy ujmowane poprzez rozliczenia mi\u0119dzyokresowe bierne min. z tytu\u0142u niezafakturowanych koszt\u00f3w. Pozycje te s\u0105 wycenione w uzasadnionej, wiarygodnie oszacowanej warto\u015bci i s\u0105 prezentowane w sprawozdaniu z sytuacji finansowej w pozycji \u201eRezerwy na \u015bwiadczenia pracownicze i pozosta\u0142e rezerwy kr\u00f3tkoterminowe\u201d.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e rezerwy na przysz\u0142e koszty Grupa szacuje w oparciu o zawarte kontrakty/umowy w obszarze sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz zakup\u00f3w surowc\u00f3w. Wielko\u015bci rezerw s\u0105 wi\u0119c oparte na zapisach umownych, z kt\u00f3rych da si\u0119 przewidzie\u0107 przysz\u0142e zobowi\u0105zania. </span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk38913720\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 utworzonych rezerw wg stanu na 31.12.2022 r. zosta\u0142a zaprezentowana w Notach nr\u00a035 i 36.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom szacowanych koszt\u00f3w mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do poniesienia koszt\u00f3w, z uwagi na trudne do przewidzenia zdarzenia zwi\u0105zane z realizacj\u0105 kontrakt\u00f3w/um\u00f3w.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Podatek dochodowy bie\u017c\u0105cy, aktywa i rezerwa na odroczony podatek dochodowy, inne podatki</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Obowi\u0105zuj\u0105ce w Polsce przepisy podatkowe podlegaj\u0105 cz\u0119stym zmianom, powoduj\u0105c istotne r\u00f3\u017cnice w ich interpretacji i istotne w\u0105tpliwo\u015bci w ich stosowaniu. Organy podatkowe posiadaj\u0105 instrumenty kontroli umo\u017cliwiaj\u0105ce im weryfikacj\u0119 podstaw opodatkowania (w wi\u0119kszo\u015bci przypadk\u00f3w w okresie poprzednich 5 lat obrotowych), oraz nak\u0142adanie kar i grzywien. Od 15 lipca 2016 roku Ordynacja Podatkowa uwzgl\u0119dnienia tak\u017ce postanowienia Og\u00f3lnej Klauzuli Zapobiegaj\u0105cej Nadu\u017cyciom (GAAR), kt\u00f3ra ma zapobiega\u0107 powstawaniu i wykorzystywaniu sztucznych struktur prawnych tworzonych w celu unikni\u0119cia opodatkowania. Klauzul\u0119 GAAR nale\u017cy stosowa\u0107 tak w odniesieniu do transakcji dokonanych po jej wej\u015bciu w \u017cycie, jak i do transakcji, kt\u00f3re zosta\u0142y przeprowadzone przed wej\u015bciem w\u00a0\u017cycie klauzuli GAAR, ale dla kt\u00f3rych po dacie wej\u015bcia klauzuli w \u017cycie korzy\u015bci by\u0142y lub s\u0105 nadal  osi\u0105gane. W\u00a0konsekwencji ustalenie zobowi\u0105za\u0144 podatkowych, aktyw\u00f3w oraz rezerwy z tytu\u0142u odroczonego podatku dochodowego mo\u017ce wymaga\u0107 istotnego os\u0105du, w tym dotycz\u0105cego transakcji ju\u017c zaistnia\u0142ych, a kwoty prezentowane i ujawniane w sprawozdaniach finansowych mog\u0105 si\u0119 zmieni\u0107 w przysz\u0142o\u015bci w wyniku kontroli organ\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Prawdopodobie\u0144stwo rozliczenia sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego z przysz\u0142ymi zyskami podatkowymi opiera si\u0119 na bud\u017cecie Grupy zatwierdzonym przez Rad\u0119 Nadzorcz\u0105. Je\u017celi prognozowane wyniki finansowe wskazuj\u0105, \u017ce Grupa osi\u0105gnie wystarczaj\u0105cy doch\u00f3d do opodatkowania, aktywa na podatek odroczony ujmowane s\u0105 w pe\u0142nej wysoko\u015bci.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Wycena pochodnych instrument\u00f3w finansowych</span></h5><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 pochodnych instrument\u00f3w finansowych wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom wyceny warto\u015bci instrument\u00f3w pochodnych mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do zrealizowania wynik\u00f3w, z uwagi na trudne do przewidzenia czynniki, kt\u00f3re mog\u0105 mie\u0107 wp\u0142yw na parametry ich faktycznej realizacji, a to r\u00f3wnie\u017c mo\u017ce mie\u0107 wp\u0142yw na przysz\u0142e wyniki finansowe sp\u00f3\u0142ek.</span></p><h5 class=\"pt-Nagwek5-000508\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Program motywacyjny w JEDNOSTCE DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pocz\u0105wszy od 2019 roku jednostka dominuj\u0105ca (dalej: ZMR S.A., Sp\u00f3\u0142ka) realizuje Program Motywacyjny oparty na akcjach w\u0142asnych. Program jest skierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz pozosta\u0142ej kluczowej kadry mened\u017cerskiej. G\u0142\u00f3wnym celem Programu Motywacyjnego jest stworzenie mechanizm\u00f3w motywuj\u0105cych cz\u0142onk\u00f3w Zarz\u0105du oraz kluczow\u0105 kadr\u0119 mened\u017cersk\u0105 do dzia\u0142a\u0144 zapewniaj\u0105cych d\u0142ugoterminowy wzrost warto\u015bci Sp\u00f3\u0142ki poprzez zmotywowanie os\u00f3b kluczowych dla realizacji strategii rozwojowej, do dzia\u0142ania w jej interesie. Celem Programu jest r\u00f3wnie\u017c stabilizacja kluczowej kadry poprzez utrwalenie jej wi\u0119zi ze Sp\u00f3\u0142k\u0105 jako Pracodawc\u0105. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 12 kwietnia 2022 roku w ramach realizacji III Transzy Programu Motywacyjnego dotycz\u0105cej roku 2021 i\u00a0w\u00a0zwi\u0105zku z realizacj\u0105 cel\u00f3w bud\u017cetowych Programu wyznaczonych na 2021 rok, uczestnicy Programu nabyli nieodp\u0142atnie 187.111 szt. akcji Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku ZMR S.A. rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa us\u0142ug pracownik\u00f3w otrzymanych w zamian za przyznane opcje na akcje, wykazywana jest w okresie nabywania uprawnie\u0144 jako koszt wynagrodze\u0144, w korespondencji ze wzrostem kapita\u0142u rezerwowego z tego tytu\u0142u. Ca\u0142kowity koszt Programu jest wykazywany w okresie, w ci\u0105gu kt\u00f3rego wszystkie warunki nabywania uprawnie\u0144 zostan\u0105 spe\u0142nione. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z przewidywan\u0105 realizacj\u0105 przez jednostk\u0119 dominuj\u0105c\u0105 wska\u017anik\u00f3w bud\u017cetowych ustalonych przez Rad\u0119 Nadzorcz\u0105, jak r\u00f3wnie\u017c przy za\u0142o\u017ceniu spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie Programu Motywacyjnego, koszty Programu (w wariancie maksymalnym) zosta\u0142y wycenione i uwzgl\u0119dnione w skonsolidowanym wyniku finansowym za 2022 rok proporcjonalnie do stopnia zaawansowania realizacji programu. Warto\u015b\u0107 kosztu uj\u0119tego w skonsolidowanym rachunku zysk\u00f3w i strat  na 31.12.2022 roku \u2013 w zwi\u0105zku z realizacj\u0105 IV Transzy wynios\u0142a 5.530 tys. z\u0142. </span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wszelkie wymagane przez MSSF 2 ujawnienia zwi\u0105zane z Programem motywacyjnym wdro\u017conym w jednostce dominuj\u0105cej zosta\u0142y zawarte w Nocie Nr 26A skonsolidowanego sprawozdania finansowego.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAssetsAndLiabilitiesWithSignificantRiskOfMaterialAdjustmentExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A820b3596c24a4fc4b28c50d294bc54aa_10610053": {
   "value": "<h4 class=\"pt-Nagwek4\"><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000115\">IV.\u00a0ISTOTNE WARTO\u015aCI OPARTE NA PROFESJONALNYM OS\u0104DZIE I SZACUNKACH</span></h4><p class=\"pt-Normalny-000146\"><span class=\"pt-000006\" id=\"_Toc182633201\">\u00a0</span><span class=\"pt-000005\"></span></p><p class=\"pt-Normalny-000146\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000116\">A)\u00a0Profesjonalny os\u0105d</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sporz\u0105dzenie skonsolidowanego sprawozdania finansowego zgodnie z MSSF wymaga od Zarz\u0105d\u00f3w sp\u00f3\u0142ek Grupy profesjonalnych os\u0105d\u00f3w, szacunk\u00f3w i\u00a0za\u0142o\u017ce\u0144, kt\u00f3re maj\u0105 wp\u0142yw na przyj\u0119te zasady oraz prezentowane warto\u015bci aktyw\u00f3w, zobowi\u0105za\u0144, przychod\u00f3w oraz koszt\u00f3w.  Za\u0142o\u017cenia tych szacunk\u00f3w opieraj\u0105 si\u0119 na najlepszej wiedzy Zarz\u0105du odno\u015bnie do bie\u017c\u0105cych i przysz\u0142ych dzia\u0142a\u0144 i\u00a0zdarze\u0144 w\u00a0poszczeg\u00f3lnych obszarach. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki oraz zwi\u0105zane z nimi za\u0142o\u017cenia opieraj\u0105 si\u0119 na do\u015bwiadczeniu historycznym oraz innych czynnikach, kt\u00f3re s\u0105 uznawane za racjonalne w danych okoliczno\u015bciach, a\u00a0ich wyniki daj\u0105 podstaw\u0119 os\u0105du, co do warto\u015bci bilansowej aktyw\u00f3w i\u00a0zobowi\u0105za\u0144, kt\u00f3ra nie wynika bezpo\u015brednio z innych \u017ar\u00f3de\u0142.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dana warto\u015b\u0107 szacunkowa mo\u017ce zosta\u0107 zweryfikowana, je\u015bli zmieni\u0105 si\u0119 okoliczno\u015bci b\u0119d\u0105ce podstaw\u0105 dokonanych szacunk\u00f3w lub w wyniku pozyskania nowych informacji czy zdobycia wi\u0119kszego do\u015bwiadczenia. Weryfikacja warto\u015bci szacunkowych z za\u0142o\u017cenia nie odnosi si\u0119 do poprzednich okres\u00f3w, jak te\u017c nie stanowi korekty b\u0142\u0119du.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przyjmuj\u0105c za\u0142o\u017cenia, dokonuj\u0105c szacunk\u00f3w i os\u0105d\u00f3w Zarz\u0105dy sp\u00f3\u0142ek Grupy mog\u0105 kierowa\u0107 si\u0119 w\u0142asnym do\u015bwiadczeniem i\u00a0wiedz\u0105 a tak\u017ce opiniami, analizami i rekomendacjami niezale\u017cnych ekspert\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Faktycznie zrealizowane warto\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od szacowanych przez Zarz\u0105d. Informacje o dokonanych szacunkach i\u00a0za\u0142o\u017ceniach, kt\u00f3re s\u0105 znacz\u0105ce dla sprawozdania finansowego, zosta\u0142y zaprezentowane poni\u017cej.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-000006\" id=\"_Toc182633202\"></span><span class=\"pt-Domylnaczcionkaakapitu-000116\">B)\u00a0Niepewno\u015b\u0107 szacunk\u00f3w</span><span class=\"pt-Domylnaczcionkaakapitu-000116\"></span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunki wp\u0142ywaj\u0105ce na warto\u015bci wykazane w skonsolidowanym sprawozdaniu finansowym, dotycz\u0105 min.: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przewidywanego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">utraty warto\u015bci aktyw\u00f3w,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny rezerw,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej aktyw\u00f3w / zobowi\u0105za\u0144 finansowych </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyceny programu motywacyjnego,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">przysz\u0142ych wynik\u00f3w podatkowych, uwzgl\u0119dnianych przy ustalaniu aktyw\u00f3w i rezerw na odroczony podatek dochodowy,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">tocz\u0105cych si\u0119 spor\u00f3w prawnych i podatkowych, zapad\u0142ych wyrok\u00f3w s\u0105dowych. </span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Stosowana metodologia ustalania warto\u015bci szacunkowych opiera si\u0119 na najlepszej wiedzy kierownictwa jednostek wchodz\u0105cych w sk\u0142ad Grupy i jest zgodna z\u00a0wymogami MSSF. Metodologia ustalania warto\u015bci szacunkowych jest stosowana w spos\u00f3b ci\u0105g\u0142y wzgl\u0119dem ostatniego okresu sprawozdawczego.</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000499\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Skutki zmian danej warto\u015bci szacunkowej uwzgl\u0119dnia si\u0119 przy ustalaniu warto\u015bci zysku lub straty netto:</span></p><p class=\"pt-Normalny-000500\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">a) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana lub</span></p><p class=\"pt-Normalny-000145\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">b) w okresie obrotowym, w kt\u00f3rym nast\u0105pi\u0142a zmiana i w okresach przysz\u0142ych, je\u015bli zmiana ta dotyczy tych okres\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Poni\u017cej om\u00f3wiono podstawowe za\u0142o\u017cenia dotycz\u0105ce przysz\u0142o\u015bci i inne kluczowe \u017ar\u00f3d\u0142a niepewno\u015bci wyst\u0119puj\u0105ce na dzie\u0144 bilansowy, z kt\u00f3rymi zwi\u0105zane jest istotne ryzyko znacz\u0105cej korekty warto\u015bci bilansowych aktyw\u00f3w i\u00a0zobowi\u0105za\u0144 w nast\u0119pnym roku finansowym. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Okresy ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje corocznej weryfikacji okres\u00f3w ekonomicznej u\u017cyteczno\u015bci aktyw\u00f3w trwa\u0142ych, podlegaj\u0105cych amortyzacji. Na dzie\u0144 31.12.2022 roku Grupa oceni\u0142a, \u017ce okresy u\u017cyteczno\u015bci aktyw\u00f3w przyj\u0119te dla cel\u00f3w amortyzacji odzwierciedlaj\u0105 oczekiwany okres przynoszenia korzy\u015bci ekonomicznych przez te aktywa w przysz\u0142o\u015bci. Jednak\u017ce faktyczne okresy przynoszenia korzy\u015bci przez te aktywa w przysz\u0142o\u015bci mog\u0105 r\u00f3\u017cni\u0107 si\u0119 od zak\u0142adanych, w tym r\u00f3wnie\u017c ze wzgl\u0119du na techniczne starzenie si\u0119 maj\u0105tku. Warto\u015b\u0107 bilansowa aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych amortyzacji prezentowana jest w Notach nr\u00a012 i 13 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Utrata warto\u015bci aktyw\u00f3w </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSR 36, jak r\u00f3wnie\u017c z regulacjami zawartymi w osobnych standardach odnosz\u0105cych si\u0119 do poszczeg\u00f3lnych sk\u0142adnik\u00f3w aktyw\u00f3w, Grupa dokonuje na ka\u017cdy dzie\u0144 bilansowy (kwarta\u0142 lub rok) oceny, czy istniej\u0105 jakiekolwiek przes\u0142anki wskazuj\u0105ce na to, \u017ce mog\u0142a nast\u0105pi\u0107 utrata warto\u015bci aktyw\u00f3w wyst\u0119puj\u0105cych w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wyniki przeprowadzonych analiz w zakresie wyst\u0105pienia zewn\u0119trznych i wewn\u0119trznych przes\u0142anek utraty warto\u015bci  oraz profesjonalny os\u0105d kierownictwa oparty na wiedzy, do\u015bwiadczeniu i dokumentacji daj\u0105 podstaw\u0119 do podj\u0119cia decyzji o tym, czy istnieje konieczno\u015b\u0107 przeprowadzenia test\u00f3w na utrat\u0119 warto\u015bci dla analizowanych sk\u0142adnik\u00f3w aktyw\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia kt\u00f3rejkolwiek z przes\u0142anek utraty warto\u015bci w odniesieniu do analizowanego sk\u0142adnika aktyw\u00f3w Grupa przeprowadza test na utrat\u0119 warto\u015bci i dokonuje aktualizacji wyceny w sytuacji kiedy wyst\u0105pi du\u017ce prawdopodobie\u0144stwo, \u017ce kontrolowany przez jednostk\u0119 sk\u0142adnik aktyw\u00f3w \u2013 w znacz\u0105cej cz\u0119\u015bci lub w ca\u0142o\u015bci nie przyniesie przysz\u0142ych korzy\u015bci ekonomicznych netto odpowiadaj\u0105cych przynajmniej jego warto\u015bci wynikaj\u0105cej z ksi\u0105g rachunkowych na dzie\u0144 wyceny bilansowej.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Takie procedury dotycz\u0105 zar\u00f3wno aktyw\u00f3w finansowych jak i niefinansowych (operacyjnych).</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Obszary poddane analizie pod k\u0105tem utraty warto\u015bci na dzie\u0144 31.12.2022 roku:</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000503\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa trwa\u0142e</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na 31.12.2022 roku Grupa dokona\u0142a przegl\u0105du warto\u015bci netto sk\u0142adnik\u00f3w maj\u0105tku trwa\u0142ego w celu stwierdzenia, czy nie wyst\u0105pi\u0142y przes\u0142anki wskazuj\u0105ce na mo\u017cliwo\u015b\u0107 utraty ich warto\u015bci. Ocenie podlega\u0142a r\u00f3wnie\u017c zasadno\u015b\u0107 kontynuacji ustalonego okresu ekonomicznej u\u017cyteczno\u015bci \u015brodk\u00f3w trwa\u0142ych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku analizy przes\u0142anek mog\u0105cych wp\u0142yn\u0105\u0107 na utrat\u0119 warto\u015bci oraz oszacowania wewn\u0119trznego przeprowadzonego na 31.12.2022 r., Grupa odst\u0105pi\u0142a od przeprowadzenia testu na utrat\u0119 warto\u015bci, poniewa\u017c w\u00a0ocenie Grupy nie wyst\u0105pi\u0142a konieczno\u015b\u0107 szacowania warto\u015bci odzyskiwalnej \u015brodk\u00f3w trwa\u0142ych i warto\u015bci niematerialnych celem ustalenia i wprowadzenia odpisu aktualizuj\u0105cego warto\u015b\u0107 tych sk\u0142adnik\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W grupie aktyw\u00f3w trwa\u0142ych wyznaczonych do wyceny wg warto\u015bci godziwej /tj. w grupach zaliczanych do nieruchomo\u015bci/ Grupa w odst\u0119pach kilkuletnich do wyceny powo\u0142uje  niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego, kt\u00f3ry na podstawie bie\u017c\u0105cych informacji rynkowych sporz\u0105dza operat szacunkowy. Ostatnia taka wycena by\u0142a sporz\u0105dzona w 2018 roku, gdzie  w wyniku wyst\u0105pienia znacz\u0105cych zmian w warunkach rynkowych dla nieruchomo\u015bci gruntowych, wykazan\u0105 przez rzeczoznawc\u0119 nadwy\u017ck\u0119 z przeszacowania grunt\u00f3w Grupa uj\u0119\u0142a </span><a class=\"pt-000114\" id=\"_Hlk65189031\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">w rzeczowych aktywach trwa\u0142ych i\u00a0w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych (przed przekszta\u0142ceniem danych w 2020 roku  - w kapitale z aktualizacji wyceny).</span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk65189065\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poniewa\u017c warto\u015b\u0107 grunt\u00f3w nie podlega amortyzacji (ze wzgl\u0119du na nieokre\u015blony okres u\u017cytkowania), nadwy\u017cka powsta\u0142a ze zmiany warto\u015bci godziwej, skumulowana w pozosta\u0142ych kapita\u0142ach, b\u0119dzie przenoszona do zysk\u00f3w zatrzymanych w momencie usuni\u0119cia sk\u0142adnika ze sprawozdania z sytuacji finansowej.</span></p><p class=\"pt-000424\"><span class=\"pt-000504\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa finansowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa przeprowadza badanie warto\u015bci aktyw\u00f3w finansowych opieraj\u0105c si\u0119 na posiadanej wiedzy i dokumentacji dotycz\u0105cej sytuacji finansowej jednostek, w kt\u00f3rych Grupa posiada aktywa finansowe. W procesie oceny uwzgl\u0119dnia si\u0119 zar\u00f3wno wiedz\u0119 kierownictwa Grupy jak r\u00f3wnie\u017c zewn\u0119trzne przes\u0142anki i informacje, za pomoc\u0105, kt\u00f3rych mo\u017cna realnie oceni\u0107 ryzyko utraty warto\u015bci posiadanego sk\u0142adnika aktyw\u00f3w. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa nie dokonywa\u0142a korekty z tytu\u0142u utraty warto\u015bci aktyw\u00f3w finansowych, poniewa\u017c w\u00a02022 roku nie wyst\u0105pi\u0142y czynniki ryzyka /przes\u0142anki/ uzasadniaj\u0105ce dokonanie takiej korekty. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna ocena ryzyka utraty warto\u015bci aktyw\u00f3w zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej oceny trudno jest oszacowa\u0107, ale w przypadku wyst\u0105pienia przes\u0142anek uzasadniaj\u0105cych dokonanie odpis\u00f3w aktualizuj\u0105cych b\u0119d\u0105 one mia\u0142y wp\u0142yw na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000425\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 firmy uj\u0119ta w aktywach skonsolidowanego sprawozdania z sytuacji finansowej, po jej pocz\u0105tkowym uj\u0119ciu, zosta\u0142a poddana na dzie\u0144 bilansowy testowi na utrat\u0119 warto\u015bci. Przeprowadzenie testu nie spowodowa\u0142o konieczno\u015bci uj\u0119cia odpisu z tytu\u0142u utraty warto\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejny test na utrat\u0119 warto\u015bci firmy zostanie przeprowadzony na 31.12.2023 roku.</span></p><p class=\"pt-Normalny-000506\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000195\">ZAPASY</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje oceny przydatno\u015bci zapas\u00f3w w spos\u00f3b regularny \u2013 w okresach miesi\u0119cznych. Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w, dokonuje si\u0119 poprzez doprowadzenie warto\u015bci tych zapas\u00f3w do ceny mo\u017cliwej do uzyskania na dzie\u0144 bilansowy, zapewniaj\u0105cy ich up\u0142ynnienie po obni\u017conej warto\u015bci. Odwr\u00f3cenie odpisu nast\u0119puje w\u00a0okresie, w\u00a0kt\u00f3rym te zapasy sprzedano, zu\u017cyto jako przetworzony surowiec w procesie produkcji lub w przypadku braku wymienionych wcze\u015bniej mo\u017cliwo\u015bci zez\u0142omowano, z uwagi na nieprzydatno\u015b\u0107 technologiczn\u0105 lub zmian\u0119 potrzeb klient\u00f3w.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku przeprowadzonej analizy i oceny na 31.12.2022  ustalono, \u017ce zapasy wymagaj\u0105 dokonania odpis\u00f3w z tyt. utraty warto\u015bci w takim zakresie, w jakim wybrane asortymenty utraci\u0142y swoj\u0105 warto\u015b\u0107 na skutek zmiany wymaga\u0144 klient\u00f3w i uwarunkowa\u0144 rynkowych. Na oszacowan\u0105 wysoko\u015b\u0107 mo\u017cliwej utraty warto\u015bci utworzone zosta\u0142y odpisy aktualizuj\u0105ce i odpis z tytu\u0142u tzw. ostro\u017cnej wyceny.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa dokona\u0142a ponownej analizy i oszacowania ryzyka zwi\u0105zanego z kontynuacj\u0105 dzia\u0142a\u0144 wojennych na terytorium Ukrainy, jak r\u00f3wnie\u017c pod k\u0105tem utrzymywanych nadal sankcji gospodarczych i finansowych. W wyniku tej analizy na dzie\u0144 31.12.2022 r. dokonano aktualizacji odpis\u00f3w z tytu\u0142u utraty warto\u015bci zapas\u00f3w zwi\u0105zanych rynkami wschodnimi (Ukraina, Rosja, Bia\u0142oru\u015b), w por\u00f3wnaniu do odpis\u00f3w utworzonych na koniec ubieg\u0142ego roku. Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych</span></h5><p class=\"pt-Normalny-000131\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego roku obrotowego warto\u015b\u0107 godziwa nieruchomo\u015bci inwestycyjnych jest ustalana przy pomocy  niezale\u017cnych zewn\u0119trznych rzeczoznawc\u00f3w.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku wyst\u0105pienia istotnych r\u00f3\u017cnic pomi\u0119dzy warto\u015bci\u0105 rynkow\u0105 ustalon\u0105 przez niezale\u017cnego rzeczoznawc\u0119 a\u00a0warto\u015bci\u0105 uj\u0119t\u0105 w skonsolidowanym sprawozdaniu finansowym, skutki tej wyceny nale\u017cy uj\u0105\u0107 w rachunku zysk\u00f3w i\u00a0strat. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W oparciu o weryfikacj\u0119 warto\u015bci nieruchomo\u015bci inwestycyjnych sporz\u0105dzon\u0105 przez niezale\u017cnego bieg\u0142ego rzeczoznawc\u0119 na 31.12.2022 roku,  nie by\u0142a wymagana korekta warto\u015bci posiadanych przez Grup\u0119 nieruchomo\u015bci inwestycyjnych.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Nale\u017cno\u015bci handlowe i pozosta\u0142e nale\u017cno\u015bci</span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koniec ka\u017cdego okresu sprawozdawczego Grupa szacuje odpisy aktualizuj\u0105ce nale\u017cno\u015bci wg straty oczekiwanej, na podstawie przyj\u0119tej na dany rok macierzy odpis\u00f3w i wg przedzia\u0142\u00f3w ich wiekowania.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 roku Grupa utworzy\u0142a odpisy aktualizuj\u0105ce na nale\u017cno\u015bci w oparciu o wyliczenia wg wska\u017anik\u00f3w nie\u015bci\u0105galno\u015bci.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kolejna kompletna weryfikacja w tym obszarze zostanie przeprowadzona w nast\u0119pnym okresie sprawozdawczym. Wyniki tej weryfikacji trudno jest oszacowa\u0107, jednak\u017ce mo\u017ce ona wykaza\u0107 konieczno\u015b\u0107 rozpoznania dodatkowych odpis\u00f3w z tytu\u0142u utraty warto\u015bci, kt\u00f3re mog\u0105 w spos\u00f3b istotny wp\u0142yn\u0105\u0107 na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-000Normal\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto Grupa </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokona\u0142a dalszej analizy i oszacowania ryzyka zwi\u0105zanego z tocz\u0105c\u0105 si\u0119 nadal wojn\u0105 na Ukrainie i\u00a0jej wp\u0142ywu na relacje z poszczeg\u00f3lnymi kontrahentami z rynk\u00f3w wschodnich pod k\u0105tem obowi\u0105zuj\u0105cych obecnie sankcji gospodarczych i finansowych. W wyniku dokonanych analiz i ustale\u0144, Zarz\u0105d jednostki dominuj\u0105cej podj\u0105\u0142 decyzj\u0119 o\u00a0zawieszeniu wsp\u00f3\u0142pracy gospodarczej z wi\u0119kszo\u015bci\u0105 kontrahent\u00f3w na tych rynkach i o utworzeniu na dzie\u0144 31.12.2022 r. odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci zwi\u0105zanych z transakcjami z tymi kontrahentami.</span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pomimo, \u017ce dokonanie ww. odpisu aktualizuj\u0105cego wed\u0142ug najlepszej dost\u0119pnej wiedzy, uwzgl\u0119dnia w ca\u0142o\u015bci potencjalny negatywny wp\u0142yw zamkni\u0119cia tych rynk\u00f3w na wyniki finansowe Sp\u00f3\u0142ki w przysz\u0142ych okresach, jednak\u017ce globalne skutki wojny i ich dalszy wp\u0142yw na poszczeg\u00f3lne rynki na \u015bwiecie i gospodark\u0119 globaln\u0105, a tym samym na wyniki finansowe przysz\u0142ych okres\u00f3w sprawozdawczych jest nadal trudny do przewidzenia. </span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Kwota utworzonego na dzie\u0144 31.12.2022 r. odpisu zosta\u0142a ujawniona w Nocie Nr 4 niniejszego skonsolidowanego sprawozdania finansowego.</span></p><p class=\"pt-Normalny-000505\"><span class=\"pt-000005\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Rezerwy </span></h5><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rezerwy z tytu\u0142u \u015bwiadcze\u0144 pracowniczych, w tym: rezerwa na odprawy emerytalno \u2013 rentowe zosta\u0142y oszacowane za pomoc\u0105 metody aktuarialnej, przez niezale\u017cnego licencjonowanego aktuariusza. Wycena dokonywana jest raz w roku na ko\u0144cu roku obrotowego, a w ci\u0105gu roku - przy znacz\u0105cych zmianach w zatrudnieniu. Zmiana wska\u017anik\u00f3w finansowych b\u0119d\u0105cych podstaw\u0105 szacunku oraz istotne zmiany w zatrudnieniu mog\u0105 powodowa\u0107 zmiany w wysoko\u015bci utworzonej rezerwy.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poza w/w rezerwami, Grupa rozpoznaje rezerwy ujmowane poprzez rozliczenia mi\u0119dzyokresowe bierne min. z tytu\u0142u niezafakturowanych koszt\u00f3w. Pozycje te s\u0105 wycenione w uzasadnionej, wiarygodnie oszacowanej warto\u015bci i s\u0105 prezentowane w sprawozdaniu z sytuacji finansowej w pozycji \u201eRezerwy na \u015bwiadczenia pracownicze i pozosta\u0142e rezerwy kr\u00f3tkoterminowe\u201d.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e rezerwy na przysz\u0142e koszty Grupa szacuje w oparciu o zawarte kontrakty/umowy w obszarze sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz zakup\u00f3w surowc\u00f3w. Wielko\u015bci rezerw s\u0105 wi\u0119c oparte na zapisach umownych, z kt\u00f3rych da si\u0119 przewidzie\u0107 przysz\u0142e zobowi\u0105zania. </span></p><p class=\"pt-Normalny-000036\"><a class=\"pt-000114\" id=\"_Hlk38913720\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 utworzonych rezerw wg stanu na 31.12.2022 r. zosta\u0142a zaprezentowana w Notach nr\u00a035 i 36.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom szacowanych koszt\u00f3w mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do poniesienia koszt\u00f3w, z uwagi na trudne do przewidzenia zdarzenia zwi\u0105zane z realizacj\u0105 kontrakt\u00f3w/um\u00f3w.</span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Podatek dochodowy bie\u017c\u0105cy, aktywa i rezerwa na odroczony podatek dochodowy, inne podatki</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Obowi\u0105zuj\u0105ce w Polsce przepisy podatkowe podlegaj\u0105 cz\u0119stym zmianom, powoduj\u0105c istotne r\u00f3\u017cnice w ich interpretacji i istotne w\u0105tpliwo\u015bci w ich stosowaniu. Organy podatkowe posiadaj\u0105 instrumenty kontroli umo\u017cliwiaj\u0105ce im weryfikacj\u0119 podstaw opodatkowania (w wi\u0119kszo\u015bci przypadk\u00f3w w okresie poprzednich 5 lat obrotowych), oraz nak\u0142adanie kar i grzywien. Od 15 lipca 2016 roku Ordynacja Podatkowa uwzgl\u0119dnienia tak\u017ce postanowienia Og\u00f3lnej Klauzuli Zapobiegaj\u0105cej Nadu\u017cyciom (GAAR), kt\u00f3ra ma zapobiega\u0107 powstawaniu i wykorzystywaniu sztucznych struktur prawnych tworzonych w celu unikni\u0119cia opodatkowania. Klauzul\u0119 GAAR nale\u017cy stosowa\u0107 tak w odniesieniu do transakcji dokonanych po jej wej\u015bciu w \u017cycie, jak i do transakcji, kt\u00f3re zosta\u0142y przeprowadzone przed wej\u015bciem w\u00a0\u017cycie klauzuli GAAR, ale dla kt\u00f3rych po dacie wej\u015bcia klauzuli w \u017cycie korzy\u015bci by\u0142y lub s\u0105 nadal  osi\u0105gane. W\u00a0konsekwencji ustalenie zobowi\u0105za\u0144 podatkowych, aktyw\u00f3w oraz rezerwy z tytu\u0142u odroczonego podatku dochodowego mo\u017ce wymaga\u0107 istotnego os\u0105du, w tym dotycz\u0105cego transakcji ju\u017c zaistnia\u0142ych, a kwoty prezentowane i ujawniane w sprawozdaniach finansowych mog\u0105 si\u0119 zmieni\u0107 w przysz\u0142o\u015bci w wyniku kontroli organ\u00f3w podatkowych.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Prawdopodobie\u0144stwo rozliczenia sk\u0142adnika aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego z przysz\u0142ymi zyskami podatkowymi opiera si\u0119 na bud\u017cecie Grupy zatwierdzonym przez Rad\u0119 Nadzorcz\u0105. Je\u017celi prognozowane wyniki finansowe wskazuj\u0105, \u017ce Grupa osi\u0105gnie wystarczaj\u0105cy doch\u00f3d do opodatkowania, aktywa na podatek odroczony ujmowane s\u0105 w pe\u0142nej wysoko\u015bci.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><h5 class=\"pt-Nagwek5\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Wycena pochodnych instrument\u00f3w finansowych</span></h5><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 pochodnych instrument\u00f3w finansowych wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-Normalny-000498\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom wyceny warto\u015bci instrument\u00f3w pochodnych mo\u017ce jednak odbiega\u0107 od mo\u017cliwych do zrealizowania wynik\u00f3w, z uwagi na trudne do przewidzenia czynniki, kt\u00f3re mog\u0105 mie\u0107 wp\u0142yw na parametry ich faktycznej realizacji, a to r\u00f3wnie\u017c mo\u017ce mie\u0107 wp\u0142yw na przysz\u0142e wyniki finansowe sp\u00f3\u0142ek.</span></p><h5 class=\"pt-Nagwek5-000508\"><span class=\"pt-Domylnaczcionkaakapitu-000502\">Program motywacyjny w JEDNOSTCE DOMINUJ\u0104CEJ</span></h5><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pocz\u0105wszy od 2019 roku jednostka dominuj\u0105ca (dalej: ZMR S.A., Sp\u00f3\u0142ka) realizuje Program Motywacyjny oparty na akcjach w\u0142asnych. Program jest skierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz pozosta\u0142ej kluczowej kadry mened\u017cerskiej. G\u0142\u00f3wnym celem Programu Motywacyjnego jest stworzenie mechanizm\u00f3w motywuj\u0105cych cz\u0142onk\u00f3w Zarz\u0105du oraz kluczow\u0105 kadr\u0119 mened\u017cersk\u0105 do dzia\u0142a\u0144 zapewniaj\u0105cych d\u0142ugoterminowy wzrost warto\u015bci Sp\u00f3\u0142ki poprzez zmotywowanie os\u00f3b kluczowych dla realizacji strategii rozwojowej, do dzia\u0142ania w jej interesie. Celem Programu jest r\u00f3wnie\u017c stabilizacja kluczowej kadry poprzez utrwalenie jej wi\u0119zi ze Sp\u00f3\u0142k\u0105 jako Pracodawc\u0105. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 12 kwietnia 2022 roku w ramach realizacji III Transzy Programu Motywacyjnego dotycz\u0105cej roku 2021 i\u00a0w\u00a0zwi\u0105zku z realizacj\u0105 cel\u00f3w bud\u017cetowych Programu wyznaczonych na 2021 rok, uczestnicy Programu nabyli nieodp\u0142atnie 187.111 szt. akcji Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku ZMR S.A. rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa us\u0142ug pracownik\u00f3w otrzymanych w zamian za przyznane opcje na akcje, wykazywana jest w okresie nabywania uprawnie\u0144 jako koszt wynagrodze\u0144, w korespondencji ze wzrostem kapita\u0142u rezerwowego z tego tytu\u0142u. Ca\u0142kowity koszt Programu jest wykazywany w okresie, w ci\u0105gu kt\u00f3rego wszystkie warunki nabywania uprawnie\u0144 zostan\u0105 spe\u0142nione. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z przewidywan\u0105 realizacj\u0105 przez jednostk\u0119 dominuj\u0105c\u0105 wska\u017anik\u00f3w bud\u017cetowych ustalonych przez Rad\u0119 Nadzorcz\u0105, jak r\u00f3wnie\u017c przy za\u0142o\u017ceniu spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie Programu Motywacyjnego, koszty Programu (w wariancie maksymalnym) zosta\u0142y wycenione i uwzgl\u0119dnione w skonsolidowanym wyniku finansowym za 2022 rok proporcjonalnie do stopnia zaawansowania realizacji programu. Warto\u015b\u0107 kosztu uj\u0119tego w skonsolidowanym rachunku zysk\u00f3w i strat  na 31.12.2022 roku \u2013 w zwi\u0105zku z realizacj\u0105 IV Transzy wynios\u0142a 5.530 tys. z\u0142. </span></p><p class=\"pt-Normalny-000507\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wszelkie wymagane przez MSSF 2 ujawnienia zwi\u0105zane z Programem motywacyjnym wdro\u017conym w jednostce dominuj\u0105cej zosta\u0142y zawarte w Nocie Nr 26A skonsolidowanego sprawozdania finansowego.</span><a class=\"pt-000114\" id=\"XBRLTextBlock__763033381_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1222062163_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_861182492_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_711477674_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:ExplanationOfAssumptionAboutFutureWithSignificantRiskOfResultingInMaterialAdjustments",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7f15c58b96a249aba3698ed7c1382207_644": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459561\"></span><span class=\"pt-000006\" id=\"_Toc351015842\"></span><span class=\"pt-000006\" id=\"_Toc380755681\"></span><span class=\"pt-000006\" id=\"_Toc444000928\"></span><span class=\"pt-000006\" id=\"_Toc506472297\"></span><span class=\"pt-000006\" id=\"_Toc507583311\"></span><span class=\"pt-000006\" id=\"_Toc3460754\"></span><span class=\"pt-000006\" id=\"_Toc132623983\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 1: PRZYCHODY ZE SPRZEDA\u017bY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSSF 15 Grupa ujmuje przychody ze sprzeda\u017cy produkt\u00f3w, towar\u00f3w, materia\u0142\u00f3w i us\u0142ug (po pomniejszeniu o podatek od towar\u00f3w i us\u0142ug, rabaty i opusty) w momencie spe\u0142nienia (lub w trakcie spe\u0142niania) zobowi\u0105zania do wykonania \u015bwiadczenia poprzez przekazanie przyrzeczonego dobra lub us\u0142ugi (tj. sk\u0142adnika aktyw\u00f3w) klientowi (klient uzyskuje kontrol\u0119 nad tym sk\u0142adnikiem aktyw\u00f3w). Przychody ujmowane s\u0105 jako kwoty r\u00f3wne cenie transakcyjnej, kt\u00f3ra zosta\u0142a przypisana do danego zobowi\u0105zania do wykonania \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody ze sprzeda\u017cy wg grup produkt\u00f3w i przychody og\u00f3\u0142em Grupy prezentuj\u0105 si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000516\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000517\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000518\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 kontynuowana</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c produkt\u00f3w, w tym:</span></p></td><td class=\"pt-000522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">462 449</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 465</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane wypalane</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">260 391</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">176 996</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane niewypalane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">105 868</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">71 641</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby nieformowane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42 570</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39 168</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby z\u0142o\u017cone</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 424</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">41 491</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby pozosta\u0142e</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">196</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">169</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 787</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 833</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c us\u0142ug</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24 933</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 595</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w ze sprzeda\u017cy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">507 169</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">361 893</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e przychody operacyjne</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 822</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 484</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody finansowe</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 943</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 764</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em z dzia\u0142alno\u015bci kontynuowanej</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000528\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 zaniechana*</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">*Przychody z dzia\u0142alno\u015bci zaniechanej nie wyst\u0105pi\u0142y</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623985\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 3: KOSZTY DZIA\u0141ALNO\u015aCI OPERACYJNEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Amortyzacja</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 796</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 482</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zu\u017cycie materia\u0142\u00f3w i energii</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">347 218</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205 195</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Us\u0142ugi obce</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 677</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32 403</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatki i op\u0142aty</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 106</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 616</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wynagrodzenia </span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty rodzajowe</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 150</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 505</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy gwarancyjne</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000547\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty wed\u0142ug rodzaj\u00f3w og\u00f3\u0142em, w tym:</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 031</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 430</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000550\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu produkt\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-49 985</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-11 727</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia produkt\u00f3w na w\u0142asne potrzeby jednostki (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-15 586</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-17 106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty sprzeda\u017cy (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 185</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-22 735</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty og\u00f3lnego zarz\u0105du (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 588</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 718</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty projekt\u00f3w badawczych (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-332</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia sprzedanych towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 214</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 837</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszt wytworzenia sprzedanych produkt\u00f3w i us\u0142ug</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">389 901</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">257 649</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfProfitLossFromOperatingActivitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A1e23c715b6d147c4b34ff35556855a54_643": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459561\"></span><span class=\"pt-000006\" id=\"_Toc351015842\"></span><span class=\"pt-000006\" id=\"_Toc380755681\"></span><span class=\"pt-000006\" id=\"_Toc444000928\"></span><span class=\"pt-000006\" id=\"_Toc506472297\"></span><span class=\"pt-000006\" id=\"_Toc507583311\"></span><span class=\"pt-000006\" id=\"_Toc3460754\"></span><span class=\"pt-000006\" id=\"_Toc132623983\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 1: PRZYCHODY ZE SPRZEDA\u017bY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSSF 15 Grupa ujmuje przychody ze sprzeda\u017cy produkt\u00f3w, towar\u00f3w, materia\u0142\u00f3w i us\u0142ug (po pomniejszeniu o podatek od towar\u00f3w i us\u0142ug, rabaty i opusty) w momencie spe\u0142nienia (lub w trakcie spe\u0142niania) zobowi\u0105zania do wykonania \u015bwiadczenia poprzez przekazanie przyrzeczonego dobra lub us\u0142ugi (tj. sk\u0142adnika aktyw\u00f3w) klientowi (klient uzyskuje kontrol\u0119 nad tym sk\u0142adnikiem aktyw\u00f3w). Przychody ujmowane s\u0105 jako kwoty r\u00f3wne cenie transakcyjnej, kt\u00f3ra zosta\u0142a przypisana do danego zobowi\u0105zania do wykonania \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody ze sprzeda\u017cy wg grup produkt\u00f3w i przychody og\u00f3\u0142em Grupy prezentuj\u0105 si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000516\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000517\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000518\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 kontynuowana</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c produkt\u00f3w, w tym:</span></p></td><td class=\"pt-000522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">462 449</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 465</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane wypalane</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">260 391</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">176 996</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane niewypalane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">105 868</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">71 641</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby nieformowane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42 570</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39 168</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby z\u0142o\u017cone</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 424</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">41 491</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby pozosta\u0142e</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">196</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">169</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 787</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 833</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c us\u0142ug</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24 933</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 595</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w ze sprzeda\u017cy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">507 169</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">361 893</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e przychody operacyjne</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 822</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 484</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody finansowe</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 943</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 764</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em z dzia\u0142alno\u015bci kontynuowanej</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000528\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 zaniechana*</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">*Przychody z dzia\u0142alno\u015bci zaniechanej nie wyst\u0105pi\u0142y</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623984\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 2: INFORMACJE DOTYCZ\u0104CE SEGMENT\u00d3W DZIA\u0141ALNO\u015aCI</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc313459564\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Og\u00f3lne informacje o segmentach operacyjnych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy analizie maj\u0105cej na celu wyodr\u0119bnienie segment\u00f3w operacyjnych Zarz\u0105d Grupy kierowa\u0142 si\u0119 podej\u015bciem produktowym, tj. takim,  kt\u00f3re jest oparte o zestandaryzowane technologie, zasoby i podej\u015bcie do realizacji i jednocze\u015bnie stanowi g\u0142\u00f3wne wyroby i us\u0142ugi dostarczane przez Grup\u0119.  </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">a) Czynniki przyj\u0119te do okre\u015blania segment\u00f3w sprawozdawczych Grupy, z uwzgl\u0119dnieniem informacji, czy segmenty podlega\u0142y \u0142\u0105czeniu oraz podstaw\u0119, na jakiej opiera wycen\u0119 ujawnionych kwot:</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym czynnikiem przyj\u0119tym do okre\u015blenia segment\u00f3w sprawozdawczych Grupy jest udzia\u0142 w przychodach ze sprzeda\u017cy wygenerowanych przez Sp\u00f3\u0142ki Grupy Kapita\u0142owej. W okresie sprawozdawczym w Grupie sprzeda\u017c w\u00a0segmencie wyrob\u00f3w ogniotrwa\u0142ych stanowi\u0142a ponad 95% przychod\u00f3w ze sprzeda\u017cy og\u00f3\u0142em. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W tym okresie, jak i w okresie por\u00f3wnywalnym segmenty nie podlega\u0142y \u0142\u0105czeniu. Wycena ujawnionych kwot w Grupie Kapita\u0142owej oparta jest o dane wynikaj\u0105ce ze sprawozda\u0144 finansowych poszczeg\u00f3lnych sp\u00f3\u0142ek w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">b) Rodzaj produkt\u00f3w i us\u0142ug, z tytu\u0142u kt\u00f3rych segment operacyjny osi\u0105ga swoje przychody:</span></p><p class=\"pt-Normalny-000529\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dzia\u0142alno\u015b\u0107 gospodarcza Grupy Kapita\u0142owej prowadzona jest obecnie w jednym segmencie, tj. wyrob\u00f3w ogniotrwa\u0142ych (segment ten obejmuje produkty Zak\u0142ad\u00f3w Magnezytowych \"Ropczyce\" S.A.). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przychody segmentu wyrob\u00f3w ogniotrwa\u0142ych obejmuj\u0105 sprzeda\u017c: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych wypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych niewypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w nieformowanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w pracoch\u0142onnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w z\u0142o\u017conych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">us\u0142ug przemys\u0142owych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozosta\u0142e przychody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z uwagi na to, \u017ce Grupa w oparciu o sprawozdawczo\u015b\u0107 wewn\u0119trzn\u0105 wyodr\u0119bni\u0142a jeden segment operacyjny kt\u00f3rym jest \"produkcja materia\u0142\u00f3w ogniotrwa\u0142ych\", st\u0105d przychody i koszty segmentu oraz wynik, tak\u017ce aktywa i pasywa segmentu s\u0105 r\u00f3wnowa\u017cne z warto\u015bciami ze skonsolidowanego sprawozdania finansowego Grupy. Tym samym nie zachodzi potrzeba dokonywania odr\u0119bnej prezentacji segmentu operacyjnego w uj\u0119ciu innym ni\u017c wynika to ze skonsolidowanej sprawozdawczo\u015bci finansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie wyodr\u0119bni\u0142a innych segment\u00f3w operacyjnych, pomimo faktu, \u017ce w sk\u0142ad Grupy od 2019 roku wesz\u0142a jednostka zale\u017cna, dla kt\u00f3rej podstawowym segmentem bran\u017cowym s\u0105 us\u0142ugi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wg przyj\u0119tych dla sprawozdawczo\u015bci wewn\u0119trznej za\u0142o\u017ce\u0144,  je\u017celi przychody ze sprzeda\u017cy w tym segmencie na zewn\u0105trz Grupy s\u0105 nieistotne, Grupa nie dokonuje wyodr\u0119bnienia tego segmentu operacyjnego w ramach swojej dzia\u0142alno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">c) Dodatkowe informacje dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg rynk\u00f3w zbytu</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dodatkowo prezentuje dane dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg lokalizacji rynk\u00f3w zbytu, tj. w podziale na rynek krajowy i rynek zagraniczny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dane uzupe\u0142niaj\u0105ce dotycz\u0105ce lokalizacji wg rynk\u00f3w zbytu za okres 12 miesi\u0119cy zako\u0144czony 31 grudnia 2022 roku i 31 grudnia 2021 roku zosta\u0142y zamieszczone w tabelach poni\u017cej:</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2022 - 31.12.2022</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Polska</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">200 061</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">307 108</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2021 - 31.12.2021</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000534\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Polska</span></p></td><td class=\"pt-000536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">160 148</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">201 745</span></p></td></tr></table></div><p class=\"pt-Normalny-000537\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc313459569\"></span><span class=\"pt-000006\" id=\"_Toc351015844\"></span><span class=\"pt-000006\" id=\"_Toc380755683\"></span><span class=\"pt-000006\" id=\"_Toc444000930\"></span><span class=\"pt-000006\" id=\"_Toc506472299\"></span><span class=\"pt-000006\" id=\"_Toc507583313\"></span><span class=\"pt-000006\" id=\"_Toc3460756\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">d) Koncentracja klient\u00f3w</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku w Grupie Kapita\u0142owej nie wyst\u0105pi\u0142a koncentracja klient\u00f3w, kt\u00f3rych udzia\u0142 w skonsolidowanych przychodach ze sprzeda\u017cy og\u00f3\u0142em przekroczy\u0142by 10%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfRevenueExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ab1f2057de93a4c6591bb733d3fcb8059_642": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459561\"></span><span class=\"pt-000006\" id=\"_Toc351015842\"></span><span class=\"pt-000006\" id=\"_Toc380755681\"></span><span class=\"pt-000006\" id=\"_Toc444000928\"></span><span class=\"pt-000006\" id=\"_Toc506472297\"></span><span class=\"pt-000006\" id=\"_Toc507583311\"></span><span class=\"pt-000006\" id=\"_Toc3460754\"></span><span class=\"pt-000006\" id=\"_Toc132623983\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 1: PRZYCHODY ZE SPRZEDA\u017bY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z MSSF 15 Grupa ujmuje przychody ze sprzeda\u017cy produkt\u00f3w, towar\u00f3w, materia\u0142\u00f3w i us\u0142ug (po pomniejszeniu o podatek od towar\u00f3w i us\u0142ug, rabaty i opusty) w momencie spe\u0142nienia (lub w trakcie spe\u0142niania) zobowi\u0105zania do wykonania \u015bwiadczenia poprzez przekazanie przyrzeczonego dobra lub us\u0142ugi (tj. sk\u0142adnika aktyw\u00f3w) klientowi (klient uzyskuje kontrol\u0119 nad tym sk\u0142adnikiem aktyw\u00f3w). Przychody ujmowane s\u0105 jako kwoty r\u00f3wne cenie transakcyjnej, kt\u00f3ra zosta\u0142a przypisana do danego zobowi\u0105zania do wykonania \u015bwiadczenia.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody ze sprzeda\u017cy wg grup produkt\u00f3w i przychody og\u00f3\u0142em Grupy prezentuj\u0105 si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000144\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000516\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000517\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000518\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 kontynuowana</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c produkt\u00f3w, w tym:</span></p></td><td class=\"pt-000522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">462 449</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 465</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane wypalane</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">260 391</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">176 996</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby formowane niewypalane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">105 868</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">71 641</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby nieformowane</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42 570</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39 168</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby z\u0142o\u017cone</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 424</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">41 491</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">wyroby pozosta\u0142e</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">196</span></p></td><td class=\"pt-000526\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">169</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000521\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 787</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 833</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Sprzeda\u017c us\u0142ug</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24 933</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 595</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w ze sprzeda\u017cy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">507 169</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">361 893</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e przychody operacyjne</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 822</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 484</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody finansowe</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 943</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 764</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em z dzia\u0142alno\u015bci kontynuowanej</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000528\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dzia\u0142alno\u015b\u0107 zaniechana*</span></p></td><td class=\"pt-000519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-000520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">SUMA przychod\u00f3w og\u00f3\u0142em </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">524 934</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">369 141</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">*Przychody z dzia\u0142alno\u015bci zaniechanej nie wyst\u0105pi\u0142y</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1376377635_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1921132523_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_336369512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1157038259_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623984\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 2: INFORMACJE DOTYCZ\u0104CE SEGMENT\u00d3W DZIA\u0141ALNO\u015aCI</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc313459564\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Og\u00f3lne informacje o segmentach operacyjnych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy analizie maj\u0105cej na celu wyodr\u0119bnienie segment\u00f3w operacyjnych Zarz\u0105d Grupy kierowa\u0142 si\u0119 podej\u015bciem produktowym, tj. takim,  kt\u00f3re jest oparte o zestandaryzowane technologie, zasoby i podej\u015bcie do realizacji i jednocze\u015bnie stanowi g\u0142\u00f3wne wyroby i us\u0142ugi dostarczane przez Grup\u0119.  </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">a) Czynniki przyj\u0119te do okre\u015blania segment\u00f3w sprawozdawczych Grupy, z uwzgl\u0119dnieniem informacji, czy segmenty podlega\u0142y \u0142\u0105czeniu oraz podstaw\u0119, na jakiej opiera wycen\u0119 ujawnionych kwot:</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym czynnikiem przyj\u0119tym do okre\u015blenia segment\u00f3w sprawozdawczych Grupy jest udzia\u0142 w przychodach ze sprzeda\u017cy wygenerowanych przez Sp\u00f3\u0142ki Grupy Kapita\u0142owej. W okresie sprawozdawczym w Grupie sprzeda\u017c w\u00a0segmencie wyrob\u00f3w ogniotrwa\u0142ych stanowi\u0142a ponad 95% przychod\u00f3w ze sprzeda\u017cy og\u00f3\u0142em. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W tym okresie, jak i w okresie por\u00f3wnywalnym segmenty nie podlega\u0142y \u0142\u0105czeniu. Wycena ujawnionych kwot w Grupie Kapita\u0142owej oparta jest o dane wynikaj\u0105ce ze sprawozda\u0144 finansowych poszczeg\u00f3lnych sp\u00f3\u0142ek w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">b) Rodzaj produkt\u00f3w i us\u0142ug, z tytu\u0142u kt\u00f3rych segment operacyjny osi\u0105ga swoje przychody:</span></p><p class=\"pt-Normalny-000529\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dzia\u0142alno\u015b\u0107 gospodarcza Grupy Kapita\u0142owej prowadzona jest obecnie w jednym segmencie, tj. wyrob\u00f3w ogniotrwa\u0142ych (segment ten obejmuje produkty Zak\u0142ad\u00f3w Magnezytowych \"Ropczyce\" S.A.). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przychody segmentu wyrob\u00f3w ogniotrwa\u0142ych obejmuj\u0105 sprzeda\u017c: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych wypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych niewypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w nieformowanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w pracoch\u0142onnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w z\u0142o\u017conych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">us\u0142ug przemys\u0142owych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozosta\u0142e przychody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z uwagi na to, \u017ce Grupa w oparciu o sprawozdawczo\u015b\u0107 wewn\u0119trzn\u0105 wyodr\u0119bni\u0142a jeden segment operacyjny kt\u00f3rym jest \"produkcja materia\u0142\u00f3w ogniotrwa\u0142ych\", st\u0105d przychody i koszty segmentu oraz wynik, tak\u017ce aktywa i pasywa segmentu s\u0105 r\u00f3wnowa\u017cne z warto\u015bciami ze skonsolidowanego sprawozdania finansowego Grupy. Tym samym nie zachodzi potrzeba dokonywania odr\u0119bnej prezentacji segmentu operacyjnego w uj\u0119ciu innym ni\u017c wynika to ze skonsolidowanej sprawozdawczo\u015bci finansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie wyodr\u0119bni\u0142a innych segment\u00f3w operacyjnych, pomimo faktu, \u017ce w sk\u0142ad Grupy od 2019 roku wesz\u0142a jednostka zale\u017cna, dla kt\u00f3rej podstawowym segmentem bran\u017cowym s\u0105 us\u0142ugi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wg przyj\u0119tych dla sprawozdawczo\u015bci wewn\u0119trznej za\u0142o\u017ce\u0144,  je\u017celi przychody ze sprzeda\u017cy w tym segmencie na zewn\u0105trz Grupy s\u0105 nieistotne, Grupa nie dokonuje wyodr\u0119bnienia tego segmentu operacyjnego w ramach swojej dzia\u0142alno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">c) Dodatkowe informacje dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg rynk\u00f3w zbytu</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dodatkowo prezentuje dane dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg lokalizacji rynk\u00f3w zbytu, tj. w podziale na rynek krajowy i rynek zagraniczny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dane uzupe\u0142niaj\u0105ce dotycz\u0105ce lokalizacji wg rynk\u00f3w zbytu za okres 12 miesi\u0119cy zako\u0144czony 31 grudnia 2022 roku i 31 grudnia 2021 roku zosta\u0142y zamieszczone w tabelach poni\u017cej:</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2022 - 31.12.2022</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Polska</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">200 061</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">307 108</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2021 - 31.12.2021</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000534\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Polska</span></p></td><td class=\"pt-000536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">160 148</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">201 745</span></p></td></tr></table></div><p class=\"pt-Normalny-000537\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc313459569\"></span><span class=\"pt-000006\" id=\"_Toc351015844\"></span><span class=\"pt-000006\" id=\"_Toc380755683\"></span><span class=\"pt-000006\" id=\"_Toc444000930\"></span><span class=\"pt-000006\" id=\"_Toc506472299\"></span><span class=\"pt-000006\" id=\"_Toc507583313\"></span><span class=\"pt-000006\" id=\"_Toc3460756\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">d) Koncentracja klient\u00f3w</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku w Grupie Kapita\u0142owej nie wyst\u0105pi\u0142a koncentracja klient\u00f3w, kt\u00f3rych udzia\u0142 w skonsolidowanych przychodach ze sprzeda\u017cy og\u00f3\u0142em przekroczy\u0142by 10%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfRevenueFromContractsWithCustomersExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A8ee82cb216cd405c9f07e1949a31eb71_317369415": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623984\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 2: INFORMACJE DOTYCZ\u0104CE SEGMENT\u00d3W DZIA\u0141ALNO\u015aCI</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc313459564\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Og\u00f3lne informacje o segmentach operacyjnych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Przy analizie maj\u0105cej na celu wyodr\u0119bnienie segment\u00f3w operacyjnych Zarz\u0105d Grupy kierowa\u0142 si\u0119 podej\u015bciem produktowym, tj. takim,  kt\u00f3re jest oparte o zestandaryzowane technologie, zasoby i podej\u015bcie do realizacji i jednocze\u015bnie stanowi g\u0142\u00f3wne wyroby i us\u0142ugi dostarczane przez Grup\u0119.  </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">a) Czynniki przyj\u0119te do okre\u015blania segment\u00f3w sprawozdawczych Grupy, z uwzgl\u0119dnieniem informacji, czy segmenty podlega\u0142y \u0142\u0105czeniu oraz podstaw\u0119, na jakiej opiera wycen\u0119 ujawnionych kwot:</span></p><p class=\"pt-Normalny-000131\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym czynnikiem przyj\u0119tym do okre\u015blenia segment\u00f3w sprawozdawczych Grupy jest udzia\u0142 w przychodach ze sprzeda\u017cy wygenerowanych przez Sp\u00f3\u0142ki Grupy Kapita\u0142owej. W okresie sprawozdawczym w Grupie sprzeda\u017c w\u00a0segmencie wyrob\u00f3w ogniotrwa\u0142ych stanowi\u0142a ponad 95% przychod\u00f3w ze sprzeda\u017cy og\u00f3\u0142em. </span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W tym okresie, jak i w okresie por\u00f3wnywalnym segmenty nie podlega\u0142y \u0142\u0105czeniu. Wycena ujawnionych kwot w Grupie Kapita\u0142owej oparta jest o dane wynikaj\u0105ce ze sprawozda\u0144 finansowych poszczeg\u00f3lnych sp\u00f3\u0142ek w Grupie.</span></p><p class=\"pt-Normalny-000036\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">b) Rodzaj produkt\u00f3w i us\u0142ug, z tytu\u0142u kt\u00f3rych segment operacyjny osi\u0105ga swoje przychody:</span></p><p class=\"pt-Normalny-000529\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dzia\u0142alno\u015b\u0107 gospodarcza Grupy Kapita\u0142owej prowadzona jest obecnie w jednym segmencie, tj. wyrob\u00f3w ogniotrwa\u0142ych (segment ten obejmuje produkty Zak\u0142ad\u00f3w Magnezytowych \"Ropczyce\" S.A.). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przychody segmentu wyrob\u00f3w ogniotrwa\u0142ych obejmuj\u0105 sprzeda\u017c: </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych wypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w formowanych niewypalanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w nieformowanych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w pracoch\u0142onnych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wyrob\u00f3w z\u0142o\u017conych, </span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">us\u0142ug przemys\u0142owych,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozosta\u0142e przychody.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Z uwagi na to, \u017ce Grupa w oparciu o sprawozdawczo\u015b\u0107 wewn\u0119trzn\u0105 wyodr\u0119bni\u0142a jeden segment operacyjny kt\u00f3rym jest \"produkcja materia\u0142\u00f3w ogniotrwa\u0142ych\", st\u0105d przychody i koszty segmentu oraz wynik, tak\u017ce aktywa i pasywa segmentu s\u0105 r\u00f3wnowa\u017cne z warto\u015bciami ze skonsolidowanego sprawozdania finansowego Grupy. Tym samym nie zachodzi potrzeba dokonywania odr\u0119bnej prezentacji segmentu operacyjnego w uj\u0119ciu innym ni\u017c wynika to ze skonsolidowanej sprawozdawczo\u015bci finansowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nie wyodr\u0119bni\u0142a innych segment\u00f3w operacyjnych, pomimo faktu, \u017ce w sk\u0142ad Grupy od 2019 roku wesz\u0142a jednostka zale\u017cna, dla kt\u00f3rej podstawowym segmentem bran\u017cowym s\u0105 us\u0142ugi.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wg przyj\u0119tych dla sprawozdawczo\u015bci wewn\u0119trznej za\u0142o\u017ce\u0144,  je\u017celi przychody ze sprzeda\u017cy w tym segmencie na zewn\u0105trz Grupy s\u0105 nieistotne, Grupa nie dokonuje wyodr\u0119bnienia tego segmentu operacyjnego w ramach swojej dzia\u0142alno\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">c) Dodatkowe informacje dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg rynk\u00f3w zbytu</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dodatkowo prezentuje dane dotycz\u0105ce dzia\u0142alno\u015bci gospodarczej Grupy wg lokalizacji rynk\u00f3w zbytu, tj. w podziale na rynek krajowy i rynek zagraniczny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dane uzupe\u0142niaj\u0105ce dotycz\u0105ce lokalizacji wg rynk\u00f3w zbytu za okres 12 miesi\u0119cy zako\u0144czony 31 grudnia 2022 roku i 31 grudnia 2021 roku zosta\u0142y zamieszczone w tabelach poni\u017cej:</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2022 - 31.12.2022</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000515\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Polska</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">200 061</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">307 108</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Segmenty geograficzne za okres 01.01.2021 - 31.12.2021</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000512\"></td><td class=\"pt-000513\"></td><td class=\"pt-000514\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000534\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Polska</span></p></td><td class=\"pt-000536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u0141\u0105cznie pozosta\u0142e kraje</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000524\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprzeda\u017c klientom zewn\u0119trznym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">160 148</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">201 745</span></p></td></tr></table></div><p class=\"pt-Normalny-000537\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc313459569\"></span><span class=\"pt-000006\" id=\"_Toc351015844\"></span><span class=\"pt-000006\" id=\"_Toc380755683\"></span><span class=\"pt-000006\" id=\"_Toc444000930\"></span><span class=\"pt-000006\" id=\"_Toc506472299\"></span><span class=\"pt-000006\" id=\"_Toc507583313\"></span><span class=\"pt-000006\" id=\"_Toc3460756\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">d) Koncentracja klient\u00f3w</span></p><p class=\"pt-Akapitzlist-000410\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku w Grupie Kapita\u0142owej nie wyst\u0105pi\u0142a koncentracja klient\u00f3w, kt\u00f3rych udzia\u0142 w skonsolidowanych przychodach ze sprzeda\u017cy og\u00f3\u0142em przekroczy\u0142by 10%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1507962391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1492705278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__245680820_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__698079854_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEntitysReportableSegmentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0854d882c49349b5ade4f8bbcf0f76af_656": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623985\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 3: KOSZTY DZIA\u0141ALNO\u015aCI OPERACYJNEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Amortyzacja</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 796</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 482</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zu\u017cycie materia\u0142\u00f3w i energii</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">347 218</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205 195</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Us\u0142ugi obce</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 677</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32 403</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatki i op\u0142aty</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 106</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 616</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wynagrodzenia </span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty rodzajowe</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 150</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 505</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy gwarancyjne</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000547\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty wed\u0142ug rodzaj\u00f3w og\u00f3\u0142em, w tym:</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 031</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 430</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000550\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu produkt\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-49 985</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-11 727</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia produkt\u00f3w na w\u0142asne potrzeby jednostki (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-15 586</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-17 106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty sprzeda\u017cy (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 185</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-22 735</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty og\u00f3lnego zarz\u0105du (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 588</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 718</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty projekt\u00f3w badawczych (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-332</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia sprzedanych towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 214</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 837</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszt wytworzenia sprzedanych produkt\u00f3w i us\u0142ug</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">389 901</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">257 649</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_end\"></a></div><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1354626666_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany \u015brodk\u00f3w trwa\u0142ych (wg grup rodzajowych) \u2013 za okres 01.01.2022 - 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000787\"></td><td class=\"pt-000788\"></td><td class=\"pt-000789\"></td><td class=\"pt-000789\"></td><td class=\"pt-000790\"></td><td class=\"pt-000791\"></td><td class=\"pt-000791\"></td><td class=\"pt-000792\"></td></tr><tr class=\"pt-000298\"><td class=\"pt-000793\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000794\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000795\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i   budowle</span></p></td><td class=\"pt-000796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">i urz\u0105dzenia</span></p></td><td class=\"pt-000798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">transportu</span></p></td><td class=\"pt-000799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015brodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">trwa\u0142e</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e w budowie</span></p></td><td class=\"pt-000801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000804\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">165 990</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">150 540</span></p></td><td class=\"pt-000806\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 645</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 507</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000808\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">358 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 922</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 263</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 629</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 148</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30 869</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">59 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia \u015brodk\u00f3w trwa\u0142ych i wytworzenie \u015brodk\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 922</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 263</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 629</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 880</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">534</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 228</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ujawnienia</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - nabycie praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">268</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">268</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przeszacowania</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">517</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">28 605</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">517</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">626</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">191</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na \u015brodki trwa\u0142e-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 496</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 496</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000815\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 990</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">171 253</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">169 038</span></p></td><td class=\"pt-000817\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 276</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 981</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">388 470</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 </span></p></td><td class=\"pt-000820\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 396</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">105 467</span></p></td><td class=\"pt-000822\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 176</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 225</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000824\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">155 264</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 150</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 107</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">781</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">784</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 822</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 150</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 107</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">781</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">784</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 822</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">441</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">632</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">191</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">441</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">441</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">umorzenie na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000825\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">36 546</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">112 443</span></p></td><td class=\"pt-000827\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 516</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 949</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000829\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">166 454</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000830\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000831\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000833\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000835\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000836\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 990</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">134 707</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 595</span></p></td><td class=\"pt-000838\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 760</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 032</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">222 016</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany \u015brodk\u00f3w trwa\u0142ych (wg grup rodzajowych) - za okres 01.01.2021-31.12.2021 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000787\"></td><td class=\"pt-000788\"></td><td class=\"pt-000789\"></td><td class=\"pt-000789\"></td><td class=\"pt-000790\"></td><td class=\"pt-000791\"></td><td class=\"pt-000791\"></td><td class=\"pt-000792\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000793\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000794\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000795\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i   budowle</span></p></td><td class=\"pt-000796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">i urz\u0105dzenia</span></p></td><td class=\"pt-000798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">transportu</span></p></td><td class=\"pt-000799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015brodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">trwa\u0142e</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e w budowie</span></p></td><td class=\"pt-000801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000804\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">160 829</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">138 531</span></p></td><td class=\"pt-000806\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 460</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 886</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 829</span></p></td><td class=\"pt-000808\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">343 603</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 161</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 372</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">660</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">678</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 710</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">34 581</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia \u015brodk\u00f3w trwa\u0142ych i wytworzenie \u015brodk\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 161</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 614</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">488</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 941</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ujawnienia</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - nabycie praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">758</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">172</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">930</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przeszacowania</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">363</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">475</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 871</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 766</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">392</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">261</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">185</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">503</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na \u015brodki trwa\u0142e-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 871</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 871</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000815\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">165 990</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">150 540</span></p></td><td class=\"pt-000817\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 645</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 507</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">358 418</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 </span></p></td><td class=\"pt-000820\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30 402</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">99 217</span></p></td><td class=\"pt-000822\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 937</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 628</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000824\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">145 184</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 994</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 613</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">714</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">654</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 975</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 994</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 613</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">714</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">654</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 975</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">363</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">475</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">895</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">261</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">185</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">503</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">392</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">umorzenie na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000825\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 396</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">105 467</span></p></td><td class=\"pt-000827\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 176</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 225</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000829\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">155 264</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000830\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000831\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000833\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000835\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000836\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">132 594</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 073</span></p></td><td class=\"pt-000838\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 469</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 282</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">203 154</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_1354626666_end\"></a></div><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"_Hlk65058258\"></a><a class=\"pt-000114\" id=\"XBRLBlock_349091308_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__810922654_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000894\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000898\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2022</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2022</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2021</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2021</span></p></td><td class=\"pt-000902\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2021</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Maszyny i urz\u0105dzenia</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">918</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">130</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">240</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1102</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">152</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">254</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">848</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1511</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">361</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">989</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">522</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2097</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">545</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1357</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">740</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2429</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">491</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1229</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1200</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3199</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">697</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1611</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1588</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_349091308_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459691\"></span><span class=\"pt-000006\" id=\"_Toc351016025\"></span><span class=\"pt-000006\" id=\"_Toc380755693\"></span><span class=\"pt-000006\" id=\"_Toc444000943\"></span><span class=\"pt-000006\" id=\"_Toc506472309\"></span><span class=\"pt-000006\" id=\"_Toc507583324\"></span><span class=\"pt-000006\" id=\"_Toc3460766\"></span><span class=\"pt-000006\" id=\"_Toc132623996\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 13: WARTO\u015aCI NIEMATERIALNE</span></h2><p class=\"pt-NormalCalibri10\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 188</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">4 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 069</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 482</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 595</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 719</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">839</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 948</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 787</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">230</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2021-31.12.2021</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 544</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 720</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 308</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 458</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 046</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 566</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 342</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">364</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">780</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_end\"></a></p><p class=\"pt-000Normal-001045\"></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDepreciationAndAmortisationExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A6856019d781d478eada1fc38116bbbbc_655": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623985\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 3: KOSZTY DZIA\u0141ALNO\u015aCI OPERACYJNEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Amortyzacja</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 796</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 482</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zu\u017cycie materia\u0142\u00f3w i energii</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">347 218</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205 195</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Us\u0142ugi obce</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 677</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32 403</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatki i op\u0142aty</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 106</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 616</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wynagrodzenia </span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty rodzajowe</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 150</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 505</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy gwarancyjne</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000547\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty wed\u0142ug rodzaj\u00f3w og\u00f3\u0142em, w tym:</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 031</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 430</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000550\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu produkt\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-49 985</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-11 727</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia produkt\u00f3w na w\u0142asne potrzeby jednostki (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-15 586</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-17 106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty sprzeda\u017cy (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 185</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-22 735</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty og\u00f3lnego zarz\u0105du (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 588</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 718</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty projekt\u00f3w badawczych (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-332</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia sprzedanych towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 214</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 837</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszt wytworzenia sprzedanych produkt\u00f3w i us\u0142ug</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">389 901</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">257 649</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfGeneralAndAdministrativeExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A1a5ca9c430054458a886fc43a7f2d2a7_654": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623985\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 3: KOSZTY DZIA\u0141ALNO\u015aCI OPERACYJNEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Amortyzacja</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 796</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 482</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zu\u017cycie materia\u0142\u00f3w i energii</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">347 218</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205 195</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Us\u0142ugi obce</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 677</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32 403</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatki i op\u0142aty</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 106</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 616</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wynagrodzenia </span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty rodzajowe</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 150</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 505</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy gwarancyjne</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000547\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty wed\u0142ug rodzaj\u00f3w og\u00f3\u0142em, w tym:</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 031</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 430</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000550\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu produkt\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-49 985</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-11 727</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia produkt\u00f3w na w\u0142asne potrzeby jednostki (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-15 586</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-17 106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty sprzeda\u017cy (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 185</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-22 735</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty og\u00f3lnego zarz\u0105du (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 588</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 718</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty projekt\u00f3w badawczych (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-332</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia sprzedanych towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 214</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 837</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszt wytworzenia sprzedanych produkt\u00f3w i us\u0142ug</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">389 901</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">257 649</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCostOfSalesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Af92ca47e590e4f48af9f9258a9164604_651": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623985\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 3: KOSZTY DZIA\u0141ALNO\u015aCI OPERACYJNEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Amortyzacja</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 796</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 482</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zu\u017cycie materia\u0142\u00f3w i energii</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">347 218</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205 195</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Us\u0142ugi obce</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 677</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32 403</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatki i op\u0142aty</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 106</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 616</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wynagrodzenia </span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty rodzajowe</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 150</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 505</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy gwarancyjne</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000547\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty wed\u0142ug rodzaj\u00f3w og\u00f3\u0142em, w tym:</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 031</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 430</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000550\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu produkt\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-49 985</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-11 727</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia produkt\u00f3w na w\u0142asne potrzeby jednostki (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-15 586</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-17 106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty sprzeda\u017cy (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 185</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-22 735</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty og\u00f3lnego zarz\u0105du (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 588</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 718</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty projekt\u00f3w badawczych (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-332</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia sprzedanych towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 214</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 837</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszt wytworzenia sprzedanych produkt\u00f3w i us\u0142ug</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">389 901</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">257 649</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_end\"></a></div><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_106564244_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774343029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__533750529_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty zatrudnienia</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wynagrodze\u0144*</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem:</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">84 084</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">72 229</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-StylCalibri\"><a class=\"pt-000114\" id=\"_Hlk38806238\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> W II kw. 2022 roku - w ramach kontynuacji uchwalonego w 2019 roku Programu Motywacyjnego, kluczowym cz\u0142onkom kadry mened\u017cerskiej jednostki dominuj\u0105cej z\u0142o\u017cono warunkow\u0105 ofert\u0119 nieodp\u0142atnego nabycia w IV Transzy opcji zamiennych na akcje w\u0142asne w\u00a0liczbie </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">252.015 szt. opcji</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> (w wariancie maksymalnym) \u2013 tzw. IV Transza Programu Motywacyjnego przypadaj\u0105ca na 2022 rok. Na podstawie wyceny warto\u015bci godziwej przyznanych opcji oraz proporcjonalnie do up\u0142ywu czasu (od dnia przyznania opcji do dnia bilansowego), a tak\u017ce na podstawie  najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie, skalkulowano i  uj\u0119to w kosztach og\u00f3lnego zarz\u0105du, a\u00a0drugostronnie w pozosta\u0142ych kapita\u0142ach rezerwowych kwot\u0119 5.530 tys. z\u0142 jako warto\u015b\u0107 wynagrodzenia za prac\u0119 kluczowej kadry mened\u017cerskiej, kt\u00f3ra przyst\u0105pi\u0142a do zaoferowanego Programu Motywacyjnego w ramach IV Transzy za 2022 rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__533750529_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774343029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_106564244_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfExpensesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A2cac89ee18964f5b8f01f8e566ec3a99_650": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623985\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 3: KOSZTY DZIA\u0141ALNO\u015aCI OPERACYJNEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Amortyzacja</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 796</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 482</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zu\u017cycie materia\u0142\u00f3w i energii</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">347 218</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205 195</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Us\u0142ugi obce</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 677</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32 403</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatki i op\u0142aty</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 106</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 616</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wynagrodzenia </span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty rodzajowe</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 150</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 505</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000544\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy gwarancyjne</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000547\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty wed\u0142ug rodzaj\u00f3w og\u00f3\u0142em, w tym:</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 031</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">329 430</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000550\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu produkt\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-49 985</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-11 727</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia produkt\u00f3w na w\u0142asne potrzeby jednostki (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-15 586</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-17 106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty sprzeda\u017cy (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 185</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-22 735</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty og\u00f3lnego zarz\u0105du (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 588</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-26 718</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty projekt\u00f3w badawczych (wielko\u015b\u0107 ujemna)</span></p></td><td class=\"pt-000553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-332</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt wytworzenia sprzedanych towar\u00f3w i materia\u0142\u00f3w</span></p></td><td class=\"pt-000551\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 214</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 837</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000552\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszt wytworzenia sprzedanych produkt\u00f3w i us\u0142ug</span></p></td><td class=\"pt-000548\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">389 901</span></p></td><td class=\"pt-000549\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">257 649</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_2036652029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__459359315_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2133835650_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1097498736_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2009172542_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1099721745_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__865858649_end\"></a></div><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_106564244_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774343029_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__533750529_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000538\"></td><td class=\"pt-000539\"></td><td class=\"pt-000540\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000541\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty zatrudnienia</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000543\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wynagrodze\u0144*</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 391</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 669</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ubezpieczenia spo\u0142eczne i inne \u015bwiadczenia</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 693</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 560</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000555\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem:</span></p></td><td class=\"pt-000545\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">84 084</span></p></td><td class=\"pt-000546\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">72 229</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-StylCalibri\"><a class=\"pt-000114\" id=\"_Hlk38806238\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> W II kw. 2022 roku - w ramach kontynuacji uchwalonego w 2019 roku Programu Motywacyjnego, kluczowym cz\u0142onkom kadry mened\u017cerskiej jednostki dominuj\u0105cej z\u0142o\u017cono warunkow\u0105 ofert\u0119 nieodp\u0142atnego nabycia w IV Transzy opcji zamiennych na akcje w\u0142asne w\u00a0liczbie </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">252.015 szt. opcji</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> (w wariancie maksymalnym) \u2013 tzw. IV Transza Programu Motywacyjnego przypadaj\u0105ca na 2022 rok. Na podstawie wyceny warto\u015bci godziwej przyznanych opcji oraz proporcjonalnie do up\u0142ywu czasu (od dnia przyznania opcji do dnia bilansowego), a tak\u017ce na podstawie  najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie, skalkulowano i  uj\u0119to w kosztach og\u00f3lnego zarz\u0105du, a\u00a0drugostronnie w pozosta\u0142ych kapita\u0142ach rezerwowych kwot\u0119 5.530 tys. z\u0142 jako warto\u015b\u0107 wynagrodzenia za prac\u0119 kluczowej kadry mened\u017cerskiej, kt\u00f3ra przyst\u0105pi\u0142a do zaoferowanego Programu Motywacyjnego w ramach IV Transzy za 2022 rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__533750529_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1774343029_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_106564244_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfExpensesByNatureExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A96d8b61bd30443efb4e3993bc0a93f33_663": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351015845\"></span><span class=\"pt-000006\" id=\"_Toc380755684\"></span><span class=\"pt-000006\" id=\"_Toc444000931\"></span><span class=\"pt-000006\" id=\"_Toc506472300\"></span><span class=\"pt-000006\" id=\"_Toc507583314\"></span><span class=\"pt-000006\" id=\"_Toc3460757\"></span><span class=\"pt-000006\" id=\"_Toc132623986\"></span><span class=\"pt-000006\" id=\"_Toc313459570\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 4: POZOSTA\u0141E PRZYCHODY I KOSZTY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000556\"></td><td class=\"pt-000557\"></td><td class=\"pt-000558\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e przychody </span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk ze zbycia niefinansowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">144</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy gwarancyjnej na dostawy wyrob\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">394</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74</span></p></td></tr><tr class=\"pt-000566\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na odprawy emerytalno-rentowe</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">264</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000567\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie ostro\u017cnej wyceny wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">321</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 225</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">410</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 p\u00f3\u0142fabrykat\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">162</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">140</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000568\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 produkcji w toku</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 054</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego towary</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci*</span></p></td><td class=\"pt-000570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 057</span></p></td><td class=\"pt-000571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u  odszkodowa\u0144, premii ubezpieczeniowej, kar, grzywien</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">228</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dotacje </span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">979</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 163</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u zwr\u00f3conych koszt\u00f3w s\u0105dowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">66</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">589</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">343</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku od nieruchomo\u015bci</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">916</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przych\u00f3d z tytu\u0142u zwolnienia z wieczystego u\u017cytkowania grunt\u00f3w</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">174</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odzysku materia\u0142\u00f3w, surowc\u00f3w, z\u0142omu</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">256</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">436</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 822</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 484</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">*w saldzie odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci na dzie\u0144 31.12.2022 r. uj\u0119to min. kwot\u0119 utworzonego odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug od klient\u00f3w Grupy z rynku ukrai\u0144skiego, bia\u0142oruskiego i rosyjskiego, w wys.6.810 tys. z\u0142 pomniejszon\u0105 o warto\u015b\u0107 rozwi\u0105zanego z tego tytu\u0142u odpisu utworzonego w roku ubieg\u0142ym w wysoko\u015bci 7.202 tys. z\u0142. (min. w zwi\u0105zku z odzyskaniem/sp\u0142at\u0105 nale\u017cno\u015bci)</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624015\"></span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 28: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W D\u0141UGOTERMINOWE</span></h2><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc2073691\">\u00a0</span><span class=\"pt-001318\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001319\"></td><td class=\"pt-001320\"></td><td class=\"pt-001320\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> - dofinansowanie do realizowanych projekt\u00f3w </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-d\u0142ugoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-001328\">\u00a0</span></p><p class=\"pt-Normalny-001177\"><span class=\"pt-Domylnaczcionkaakapitu-001329\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania d\u0142ugoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624020\"></span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 33: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W KR\u00d3TKOTERMINOWE*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001481\"></td><td class=\"pt-001482\"></td><td class=\"pt-001482\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">     - dofinansowania do realizowanych projekt\u00f3w** </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 594</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 789</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - sprzeda\u017c wyrob\u00f3w na bazie dostawy DDU, DDP</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 846</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 652</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - zaliczki na poczet przysz\u0142ych dostaw</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2 748</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 137</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 539</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">10 776</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">*Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe\u201d</span></p><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">**</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Szczeg\u00f3\u0142owy opis do projekt\u00f3w zamieszczono w Nocie nr 45</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc411597684\"></span><span class=\"pt-000006\" id=\"_Toc441047437\"></span><span class=\"pt-000006\" id=\"_Toc506472343\"></span><span class=\"pt-000006\" id=\"_Toc507583360\"></span><span class=\"pt-000006\" id=\"_Toc3460795\"></span><span class=\"pt-000006\" id=\"_Toc132624030\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1082329557_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__351124428_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1264651407_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 43: POCZYNIONE ZOBOWI\u0104ZANIA DO DOKONANIA ZAKUPU RZECZOWYCH AKTYW\u00d3W TRWA\u0141YCH I\u00a0NAK\u0141AD\u00d3W NA PRACE ROZWOJOWE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">  WYNIKAJ\u0104CE Z REALIZOWANYCH PROJEKT\u00d3W</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W roku poprzedzaj\u0105cym okres sprawozdawczy jednostka dominuj\u0105ca </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zako\u0144czy\u0142a realizacj\u0119 projekt\u00f3w w\u00a0ramach Program\u00f3w Operacyjnych Inteligentny Rozw\u00f3j Dzia\u0142anie 2.1 \u201eRozbudowa Centrum Badawczo-Rozwojowego w\u00a0Zak\u0142adach Magnezytowych \u201eROPCZYCE\u201d S.A.\u201d oraz projektu z\u00a0Programu Operacyjnego Infrastruktura i \u015arodowisko Dzia\u0142anie 1.6. Promowanie wykorzystywania wysokosprawnej kogeneracji ciep\u0142a i energii elektrycznej w oparciu o\u00a0zapotrzebowanie na ciep\u0142o u\u017cytkowe Poddzia\u0142anie 1.6.1.\u0179r\u00f3d\u0142a wysokosprawnej kogeneracji pt.: \u201eBudowa wysokosprawnej kogeneracji z wykorzystaniem energii w Zak\u0142adach Magnezytowych \u201eROPCZYCE\u201d S.A.. Zawarcie um\u00f3w o\u00a0dofinansowanie z dotacji unijnych w Programie Operacyjnym Inteligentny Rozw\u00f3j oraz Infrastruktura i \u015arodowisko wymaga\u0142o wystawienia przez Zarz\u0105d ZMR S.A. weksli in blanco, jako wym\u00f3g formalny zabezpieczaj\u0105cy prawid\u0142owe wykorzystanie otrzymanych \u015brodk\u00f3w w zakresie realizacji projekt\u00f3w oraz w okresie ich trwa\u0142o\u015bci. Grupa z\u0142o\u017cy\u0142a w\u00a0 2021 roku dokumenty ko\u0144cz\u0105ce realizacj\u0119 wy\u017cej wymienionych projekt\u00f3w. Projekty te po rozliczeniu z\u00a0Instytucjami Wdra\u017caj\u0105cymi b\u0119d\u0105 przez 5 lat w okresie ich trwa\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W opinii jednostki dominuj\u0105cej\u00a0 nie wyst\u0119puj\u0105 zagro\u017cenia realizacji wska\u017anik\u00f3w projekt\u00f3w w okresach ich realizacji oraz trwa\u0142o\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1082329557_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__351124428_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1264651407_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfGovernmentGrantsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A9e179872c30848b18fa0415356291971_661": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351015845\"></span><span class=\"pt-000006\" id=\"_Toc380755684\"></span><span class=\"pt-000006\" id=\"_Toc444000931\"></span><span class=\"pt-000006\" id=\"_Toc506472300\"></span><span class=\"pt-000006\" id=\"_Toc507583314\"></span><span class=\"pt-000006\" id=\"_Toc3460757\"></span><span class=\"pt-000006\" id=\"_Toc132623986\"></span><span class=\"pt-000006\" id=\"_Toc313459570\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 4: POZOSTA\u0141E PRZYCHODY I KOSZTY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000556\"></td><td class=\"pt-000557\"></td><td class=\"pt-000558\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e przychody </span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk ze zbycia niefinansowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">144</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy gwarancyjnej na dostawy wyrob\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">394</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74</span></p></td></tr><tr class=\"pt-000566\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na odprawy emerytalno-rentowe</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">264</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000567\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie ostro\u017cnej wyceny wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">321</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 225</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">410</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 p\u00f3\u0142fabrykat\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">162</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">140</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000568\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 produkcji w toku</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 054</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego towary</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci*</span></p></td><td class=\"pt-000570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 057</span></p></td><td class=\"pt-000571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u  odszkodowa\u0144, premii ubezpieczeniowej, kar, grzywien</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">228</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dotacje </span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">979</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 163</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u zwr\u00f3conych koszt\u00f3w s\u0105dowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">66</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">589</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">343</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku od nieruchomo\u015bci</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">916</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przych\u00f3d z tytu\u0142u zwolnienia z wieczystego u\u017cytkowania grunt\u00f3w</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">174</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odzysku materia\u0142\u00f3w, surowc\u00f3w, z\u0142omu</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">256</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">436</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 822</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 484</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">*w saldzie odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci na dzie\u0144 31.12.2022 r. uj\u0119to min. kwot\u0119 utworzonego odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug od klient\u00f3w Grupy z rynku ukrai\u0144skiego, bia\u0142oruskiego i rosyjskiego, w wys.6.810 tys. z\u0142 pomniejszon\u0105 o warto\u015b\u0107 rozwi\u0105zanego z tego tytu\u0142u odpisu utworzonego w roku ubieg\u0142ym w wysoko\u015bci 7.202 tys. z\u0142. (min. w zwi\u0105zku z odzyskaniem/sp\u0142at\u0105 nale\u017cno\u015bci)</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_end\"></a></p><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1259815600_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_584147899_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1459146762_start\"></a><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000576\"></td><td class=\"pt-000577\"></td><td class=\"pt-000578\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e koszty </span></p></td><td class=\"pt-000580\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000581\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata ze zbycia niefinansowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">26</span></p></td><td class=\"pt-000584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy gwarancyjnej</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1320</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1090</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na odprawy emerytalno-rentowe</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">155</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na szacunkowe korekty przychod\u00f3w ze sprzeda\u017cy produkt\u00f3w</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">670</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego wyroby gotowe**</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 561</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 225</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000590\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ostro\u017cna wycena wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000591\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 068</span></p></td><td class=\"pt-000592\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego p\u00f3\u0142fabrykaty</span></p></td><td class=\"pt-000593\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">281</span></p></td><td class=\"pt-000594\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">162</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego towary</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000595\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego produkcj\u0119 w toku</span></p></td><td class=\"pt-000593\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000594\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 054</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000596\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000597\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 277</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty szk\u00f3d w sk\u0142adnikach maj\u0105tku</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty reklamacji wyrob\u00f3w, towar\u00f3w</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">65</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z\u0142omowania p\u00f3\u0142fabrykat\u00f3w, wyrob\u00f3w gotowych, materia\u0142\u00f3w</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 440</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 019</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Darowizny przekazane</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">565</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">400</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sk\u0142adki nieobowi\u0105zkowe na rzecz organizacji spo\u0142ecznych</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty napraw gwarancyjnych</span></p></td><td class=\"pt-000598\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty spisanych prac rozwojowych bez efektu</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">91</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">206</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty spisanych nale\u017cno\u015bci g\u0142\u00f3wnych</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 330</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty post\u0119powa\u0144 s\u0105dowych</span></p></td><td class=\"pt-000598\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">203</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">305</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 615</span></p></td><td class=\"pt-000584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">21 477</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">**w kwocie utworzonych odpis\u00f3w na zapasy na dzie\u0144 31.12.2022 r. uj\u0119to kwoty odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 wyrob\u00f3w gotowych wyprodukowanych pod zam\u00f3wienia klient\u00f3w Grupy z rynku ukrai\u0144skiego i rosyjskiego w wys. 4.434  tys. z\u0142 </span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000006\" id=\"_Toc313459571\">\u00a0</span><span class=\"pt-000006\" id=\"_Toc351015846\"></span><span class=\"pt-000006\" id=\"_Toc380755685\"></span><span class=\"pt-Domylnaczcionkaakapitu-000599\"> \u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1459146762_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_584147899_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1259815600_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherOperatingIncomeExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A419a24e6150346fead123811c78264bc_660": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351015845\"></span><span class=\"pt-000006\" id=\"_Toc380755684\"></span><span class=\"pt-000006\" id=\"_Toc444000931\"></span><span class=\"pt-000006\" id=\"_Toc506472300\"></span><span class=\"pt-000006\" id=\"_Toc507583314\"></span><span class=\"pt-000006\" id=\"_Toc3460757\"></span><span class=\"pt-000006\" id=\"_Toc132623986\"></span><span class=\"pt-000006\" id=\"_Toc313459570\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 4: POZOSTA\u0141E PRZYCHODY I KOSZTY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000556\"></td><td class=\"pt-000557\"></td><td class=\"pt-000558\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e przychody </span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk ze zbycia niefinansowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">144</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy gwarancyjnej na dostawy wyrob\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">394</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74</span></p></td></tr><tr class=\"pt-000566\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na odprawy emerytalno-rentowe</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">264</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000567\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystanie rezerwy na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie ostro\u017cnej wyceny wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">321</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 225</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">410</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 p\u00f3\u0142fabrykat\u00f3w</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">162</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">140</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000568\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego warto\u015b\u0107 produkcji w toku</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 054</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego towary</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci*</span></p></td><td class=\"pt-000570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 057</span></p></td><td class=\"pt-000571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u  odszkodowa\u0144, premii ubezpieczeniowej, kar, grzywien</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">228</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dotacje </span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">979</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 163</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u zwr\u00f3conych koszt\u00f3w s\u0105dowych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">66</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">589</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">343</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u nadp\u0142aty podatku od nieruchomo\u015bci</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">916</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przych\u00f3d z tytu\u0142u zwolnienia z wieczystego u\u017cytkowania grunt\u00f3w</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">174</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odzysku materia\u0142\u00f3w, surowc\u00f3w, z\u0142omu</span></p></td><td class=\"pt-000572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">256</span></p></td><td class=\"pt-000573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">436</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000565\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 822</span></p></td><td class=\"pt-000564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 484</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">*w saldzie odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci na dzie\u0144 31.12.2022 r. uj\u0119to min. kwot\u0119 utworzonego odpisu aktualizuj\u0105cego warto\u015b\u0107 nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug od klient\u00f3w Grupy z rynku ukrai\u0144skiego, bia\u0142oruskiego i rosyjskiego, w wys.6.810 tys. z\u0142 pomniejszon\u0105 o warto\u015b\u0107 rozwi\u0105zanego z tego tytu\u0142u odpisu utworzonego w roku ubieg\u0142ym w wysoko\u015bci 7.202 tys. z\u0142. (min. w zwi\u0105zku z odzyskaniem/sp\u0142at\u0105 nale\u017cno\u015bci)</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1236477660_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1221609479_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232119473_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_74963425_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherOperatingIncomeExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Add582b656ecb41aaa5e3879189959f2c_666": {
   "value": "<div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1259815600_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_584147899_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1459146762_start\"></a><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000576\"></td><td class=\"pt-000577\"></td><td class=\"pt-000578\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e koszty </span></p></td><td class=\"pt-000580\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000581\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata ze zbycia niefinansowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">26</span></p></td><td class=\"pt-000584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy gwarancyjnej</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1320</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1090</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na odprawy emerytalno-rentowe</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">155</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy na szacunkowe korekty przychod\u00f3w ze sprzeda\u017cy produkt\u00f3w</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">670</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego wyroby gotowe**</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 561</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 225</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000590\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ostro\u017cna wycena wyrob\u00f3w gotowych</span></p></td><td class=\"pt-000591\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 068</span></p></td><td class=\"pt-000592\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego p\u00f3\u0142fabrykaty</span></p></td><td class=\"pt-000593\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">281</span></p></td><td class=\"pt-000594\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">162</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego towary</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000595\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego produkcj\u0119 w toku</span></p></td><td class=\"pt-000593\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000594\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 054</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo odpis\u00f3w z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000596\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000597\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 277</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty szk\u00f3d w sk\u0142adnikach maj\u0105tku</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty reklamacji wyrob\u00f3w, towar\u00f3w</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">65</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z\u0142omowania p\u00f3\u0142fabrykat\u00f3w, wyrob\u00f3w gotowych, materia\u0142\u00f3w</span></p></td><td class=\"pt-000588\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 440</span></p></td><td class=\"pt-000589\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 019</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Darowizny przekazane</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">565</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">400</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sk\u0142adki nieobowi\u0105zkowe na rzecz organizacji spo\u0142ecznych</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty napraw gwarancyjnych</span></p></td><td class=\"pt-000598\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty spisanych prac rozwojowych bez efektu</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">91</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">206</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty spisanych nale\u017cno\u015bci g\u0142\u00f3wnych</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 330</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e koszty post\u0119powa\u0144 s\u0105dowych</span></p></td><td class=\"pt-000598\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">203</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000582\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000586\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">305</span></p></td><td class=\"pt-000587\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">205</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 615</span></p></td><td class=\"pt-000584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">21 477</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">**w kwocie utworzonych odpis\u00f3w na zapasy na dzie\u0144 31.12.2022 r. uj\u0119to kwoty odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 wyrob\u00f3w gotowych wyprodukowanych pod zam\u00f3wienia klient\u00f3w Grupy z rynku ukrai\u0144skiego i rosyjskiego w wys. 4.434  tys. z\u0142 </span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000006\" id=\"_Toc313459571\">\u00a0</span><span class=\"pt-000006\" id=\"_Toc351015846\"></span><span class=\"pt-000006\" id=\"_Toc380755685\"></span><span class=\"pt-Domylnaczcionkaakapitu-000599\"> \u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1459146762_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_584147899_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1259815600_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherOperatingExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0e474cec0fe64bcdb9127bc2bba54c88_672": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc444000932\"></span><span class=\"pt-000006\" id=\"_Toc506472301\"></span><span class=\"pt-000006\" id=\"_Toc507583315\"></span><span class=\"pt-000006\" id=\"_Toc3460758\"></span><span class=\"pt-000006\" id=\"_Toc132623987\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 5: PRZYCHODY I KOSZTY FINANSOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000603\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000606\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 471</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 365</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie  z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci odsetkowych z lat ubieg\u0142ych</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wynagrodzenia p\u0142atnika (podatki, ZUS)</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 943</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 764</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000612\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_end\"></a></p><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000613\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-431</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego warto\u015b\u0107 odsetek naliczonych od nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000616\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 899</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">117</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459576\"></span><span class=\"pt-000006\" id=\"_Toc351015851\"></span><span class=\"pt-000006\" id=\"_Toc380755690\"></span><span class=\"pt-000006\" id=\"_Toc444000937\"></span><span class=\"pt-000006\" id=\"_Toc506472306\"></span><span class=\"pt-000006\" id=\"_Toc507583320\"></span><span class=\"pt-000006\" id=\"_Toc3460763\"></span><span class=\"pt-000006\" id=\"_Toc132623992\"></span><a class=\"pt-000114\" id=\"XBRLBlock__607886172_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__22784618_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 10: UJAWNIENIE ELEMENT\u00d3W POZOSTA\u0141YCH DOCHOD\u00d3W CA\u0141KOWITYCH</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000745\"></td><td class=\"pt-000746\"></td><td class=\"pt-000747\"></td></tr><tr class=\"pt-000102\"><td class=\"pt-000748\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000292\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmiany w nadwy\u017cce z przeszacowania rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zyski (straty) aktuarialne z program\u00f3w okre\u015blonych \u015bwiadcze\u0144:</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-128</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">    -  Straty aktuarialne z program\u00f3w okre\u015blonych \u015bwiadcze\u0144 </span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">R\u00f3\u017cnice z przeliczenia jednostek podporz\u0105dkowanych</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-37</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-24</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Korekty z przeliczenia pozycji bilansu i rachunku zysk\u00f3w i strat</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy zwi\u0105zany z elementami pozosta\u0142ych ca\u0142kowitych dochod\u00f3w</span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000291\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma dochod\u00f3w ca\u0142kowitych </span></p></td><td class=\"pt-000751\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-140</span></p></td><td class=\"pt-000752\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-176</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000599\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__607886172_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__22784618_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEffectOfChangesInForeignExchangeRatesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A9016a05b5b9f452aba55adfcc3897b4e_671": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc444000932\"></span><span class=\"pt-000006\" id=\"_Toc506472301\"></span><span class=\"pt-000006\" id=\"_Toc507583315\"></span><span class=\"pt-000006\" id=\"_Toc3460758\"></span><span class=\"pt-000006\" id=\"_Toc132623987\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 5: PRZYCHODY I KOSZTY FINANSOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000603\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000606\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 471</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 365</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie  z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci odsetkowych z lat ubieg\u0142ych</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wynagrodzenia p\u0142atnika (podatki, ZUS)</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 943</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 764</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000612\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_end\"></a></p><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000613\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-431</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego warto\u015b\u0107 odsetek naliczonych od nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000616\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 899</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">117</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInterestIncomeExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A1d37e0197b4f4d369622c87864dc4e69_670": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc444000932\"></span><span class=\"pt-000006\" id=\"_Toc506472301\"></span><span class=\"pt-000006\" id=\"_Toc507583315\"></span><span class=\"pt-000006\" id=\"_Toc3460758\"></span><span class=\"pt-000006\" id=\"_Toc132623987\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 5: PRZYCHODY I KOSZTY FINANSOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000603\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000606\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 471</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 365</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie  z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci odsetkowych z lat ubieg\u0142ych</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wynagrodzenia p\u0142atnika (podatki, ZUS)</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 943</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 764</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000612\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInterestIncomeExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A2323373af93b45518ad1070d04479cd1_668": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc444000932\"></span><span class=\"pt-000006\" id=\"_Toc506472301\"></span><span class=\"pt-000006\" id=\"_Toc507583315\"></span><span class=\"pt-000006\" id=\"_Toc3460758\"></span><span class=\"pt-000006\" id=\"_Toc132623987\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 5: PRZYCHODY I KOSZTY FINANSOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000603\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000606\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 471</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 365</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie  z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci odsetkowych z lat ubieg\u0142ych</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wynagrodzenia p\u0142atnika (podatki, ZUS)</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 943</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 764</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000612\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_end\"></a></p><div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000613\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-431</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego warto\u015b\u0107 odsetek naliczonych od nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000616\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 899</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">117</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinanceIncomeExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A5eae27bcdd2d4aecaf8d2211c6321770_667": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc444000932\"></span><span class=\"pt-000006\" id=\"_Toc506472301\"></span><span class=\"pt-000006\" id=\"_Toc507583315\"></span><span class=\"pt-000006\" id=\"_Toc3460758\"></span><span class=\"pt-000006\" id=\"_Toc132623987\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 5: PRZYCHODY I KOSZTY FINANSOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000603\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000606\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 471</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 365</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie  z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci odsetkowych z lat ubieg\u0142ych</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wynagrodzenia p\u0142atnika (podatki, ZUS)</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 943</span></p></td><td class=\"pt-000608\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 764</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000612\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1482006225_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_899473964_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1777881147_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_178517665_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__774376149_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1631855638_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinanceIncomeExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A860c5087145d4ef9b51ce1126c3200ea_678": {
   "value": "<div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000613\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-431</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego warto\u015b\u0107 odsetek naliczonych od nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000616\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 899</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">117</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinanceCostExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A62c28fd7b7e448079ae40bc4491314f3_675": {
   "value": "<div class=\"pt-000038\"><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_start\"></a><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000600\"></td><td class=\"pt-000601\"></td><td class=\"pt-000602\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000613\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty finansowe</span></p></td><td class=\"pt-000604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022-31.12.2022</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z tyt. transakcji IRS z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-431</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-000609\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego warto\u015b\u0107 odsetek naliczonych od nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000610\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny kredyt\u00f3w w zamortyzowanym koszcie z uwzgl\u0119dnieniem odwr\u00f3cenia wyceny z roku poprzedniego</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000616\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 899</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">117</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1845195814_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__422729960_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1014450886_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1534981472_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_793053422_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191856954_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInterestExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A89180f73cd1642eea44d9456048ee1c4_679": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1915765705_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2055856550_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ujawnienia przychod\u00f3w, koszt\u00f3w, zysk\u00f3w lub strat w podziale na kategorie instrument\u00f3w finansowych</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000619\"></td><td class=\"pt-000620\"></td><td class=\"pt-000621\"></td><td class=\"pt-000622\"></td><td class=\"pt-000623\"></td><td class=\"pt-000621\"></td></tr><tr class=\"pt-000624\"><td class=\"pt-000625\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000626\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-000627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000628\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem wycena instrument\u00f3w finansowych</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">398</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">398</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">234</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">234</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 345</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 345</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 044</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 044</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 017</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 017</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny do warto\u015bci godziwej</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-45</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-45</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 304</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 561</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 394</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 471</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z wyceny transakcji IRS </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 263</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 263</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z wyceny transakcji IRS</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zysk/strata </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 567</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 739</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-8 182</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">124</span></p></td></tr></table></div><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000619\"></td><td class=\"pt-000620\"></td><td class=\"pt-000621\"></td><td class=\"pt-000622\"></td><td class=\"pt-000623\"></td><td class=\"pt-000621\"></td></tr><tr class=\"pt-000624\"><td class=\"pt-000625\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td><td class=\"pt-000633\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-000634\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000635\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000634\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td><td class=\"pt-000634\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem wycena instrument\u00f3w finansowych</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">28</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">85</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty z tytu\u0142u odsetek </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">448</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 996</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 996</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 700</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 700</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny do warto\u015bci godziwej</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">589</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">589</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny wg zamortyzowanego kosztu</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-19</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 127</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 034</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-796</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty z tytu\u0142u r\u00f3\u017cnic kursowych </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk z wyceny transakcji IRS </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Strata z wyceny transakcji IRS</span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">158</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">158</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000629\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zysk/strata </span></p></td><td class=\"pt-000630\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 364</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-6 177</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">431</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-1 245</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-4 627</span></p></td></tr></table></div><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000314\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1915765705_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2055856550_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351021217\"></span><span class=\"pt-000006\" id=\"_Toc378682469\"></span><span class=\"pt-000006\" id=\"_Toc411597560\"></span><span class=\"pt-000006\" id=\"_Toc411597657\"></span><span class=\"pt-000006\" id=\"_Toc441047407\"></span><span class=\"pt-000006\" id=\"_Toc132623998\"></span><span class=\"pt-000006\" id=\"_Toc504580289\"></span><span class=\"pt-000006\" id=\"_Toc870101\"></span><span class=\"pt-000006\" id=\"_Toc3474191\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1562308275_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2033887790_start\"></a><span class=\"pt-000006\" id=\"_Toc173210791\"></span><span class=\"pt-000006\" id=\"_Toc173211860\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 15: POZOSTA\u0141E AKTYWA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">FINANSOWE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001066\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">D\u0142ugoterminowe aktywa finansowe</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje sp\u00f3\u0142ek notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Nabycie wierzytelno\u015bci </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 298</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">933</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001066\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kr\u00f3tkoterminowe aktywa finansowe</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje sp\u00f3\u0142ek notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Kontrakty Forward wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">531</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">712</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> RAZEM</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 243</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">325</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szczeg\u00f3\u0142owe informacje dotycz\u0105ce pozosta\u0142ych aktyw\u00f3w finansowych \u2013 w tym: akcji /udzia\u0142\u00f3w w pozosta\u0142ych jednostkach oraz udzielonych po\u017cyczek zamieszczono poni\u017cej:\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001073\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001074\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001075\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty Forward wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">531</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001077\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 008</span></p></td><td class=\"pt-001078\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem pochodne instrumenty finansowe </span></p></td><td class=\"pt-001079\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-001080\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - d\u0142ugoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_end\"></a></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcje/ Udzia\u0142y w Sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001066\"><p class=\"pt-Normalny-000049\"><a class=\"pt-000114\" id=\"_Hlk65061707\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001081\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000517\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 wg cen nabycia, razem:</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Akcje Huty Ostrowiec</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Akcje Minex warszawa</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Udzia\u0142y Ropczyce-Rus</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce warto\u015b\u0107, razem: </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto, razem:</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Akcje sp\u00f3\u0142ek notowanych na gie\u0142dzie </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0105pi\u0142y. </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzielone po\u017cyczki </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Udzielone po\u017cyczki brutto, w tym:</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dla Zarz\u0105du i Rady Nadzorczej</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0\u00a0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpis aktualizuj\u0105cy warto\u015b\u0107 nale\u017cno\u015bci z tyt. udzielonej po\u017cyczki</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 054</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena w warto\u015bci godziwej (dodatnia)</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyceny w warto\u015bci godziwej (ujemna)</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma netto udzielonych po\u017cyczek</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - d\u0142ugoterminowe</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001068\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001071\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001072\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Udzielone po\u017cyczki</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001083\"></td><td class=\"pt-001084\"></td><td class=\"pt-001085\"></td><td class=\"pt-001086\"></td><td class=\"pt-001087\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001088\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Po\u017cyczkobiorca</span></p></td><td class=\"pt-000854\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po\u017cyczki pozosta\u0142a do sp\u0142aty</span></p></td><td class=\"pt-001089\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001091\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001092\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-001093\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001094\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001095\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001096\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000468\"><td class=\"pt-001097\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Umowa  z dnia 03.11.2014</span></p></td><td class=\"pt-001098\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 054</span></p></td><td class=\"pt-001099\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.11.2025</span></p></td><td class=\"pt-001101\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">weksel w\u0142asny in blanco</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001092\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-001093\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001094\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001095\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001096\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001097\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Umowa  z dnia 03.11.2014</span></p></td><td class=\"pt-001098\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 054</span></p></td><td class=\"pt-001099\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.11.2025</span></p></td><td class=\"pt-001101\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">weksel w\u0142asny in blanco</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000599\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_480614230_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Instrumenty finansowe wg kategorii</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u0105</span><span class=\"pt-Domylnaczcionkaakapitu-000058\">tek okresu </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 285</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 981</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 539</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 981</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy z tytu\u0142u utraty warto\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na kapita\u0142</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 541</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u0105</span><span class=\"pt-Domylnaczcionkaakapitu-000058\">tek okresu </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">129</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">67 319</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 966</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 966</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">127</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy z tytu\u0142u utraty warto\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na kapita\u0142</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 285</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1562308275_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2033887790_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_480614230_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_856288826_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001187\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane</span></p></td><td class=\"pt-001188\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek powi\u0105zanych na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001191\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki pozosta\u0142e</span></p></td><td class=\"pt-001192\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001193\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 239</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 883</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 853</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">650</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">182</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w  w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 634</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- odwr\u00f3cenie odpis\u00f3w utworzonych na koniec poprzedniego roku obrotowego</span></p></td><td class=\"pt-001194\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 599</span></p></td><td class=\"pt-001195\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 632</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001196\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek pozosta\u0142ych na koniec okresu</span></p></td><td class=\"pt-001197\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 081</span></p></td><td class=\"pt-001198\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001199\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001200\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001201\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych og\u00f3\u0142em na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 307</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe dochodzone przez Grup\u0119 w drodze post\u0119powa\u0144 uk\u0142adowych i upad\u0142o\u015bciowych na dzie\u0144 31.12.2022 r. wynosz\u0105 \u0142\u0105cznie: 2 593 tys. z\u0142. Nale\u017cno\u015bci te  zosta\u0142y obj\u0119te odpisem z tytu\u0142u oczekiwanych strat kredytowych.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_856288826_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351021228\"></span><span class=\"pt-000006\" id=\"_Toc378682480\"></span><span class=\"pt-000006\" id=\"_Toc411597571\"></span><span class=\"pt-000006\" id=\"_Toc411597668\"></span><span class=\"pt-000006\" id=\"_Toc441047419\"></span><span class=\"pt-000006\" id=\"_Toc504580302\"></span><span class=\"pt-000006\" id=\"_Toc507583342\"></span><span class=\"pt-000006\" id=\"_Toc3460780\"></span><span class=\"pt-000006\" id=\"_Toc132624016\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1106163799_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1375175620_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__709132650_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 29: KREDYTY I PO\u017bYCZKI</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001330\"></td><td class=\"pt-001331\"></td><td class=\"pt-001331\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001332\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000006\" id=\"_Toc122255105\"></span><span class=\"pt-000006\" id=\"_Toc122255244\"></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">51 667</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 281</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Faktoring</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma kredyt\u00f3w i faktoringu, w tym:</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 636</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 743</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura zapadalno\u015bci kredyt\u00f3w i po\u017cyczek</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001330\"></td><td class=\"pt-001331\"></td><td class=\"pt-001331\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001332\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty, po\u017cyczki i faktoring kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 743</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty, po\u017cyczki i faktoring d\u0142ugoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 636</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 1 roku do 3 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 218</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 178</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 3 lat do 5 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 253</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 402</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 5 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 446</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty i po\u017cyczki razem</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_start\"></a><span class=\"pt-000006\" id=\"_Toc313459816\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 314</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0 + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 800</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 000 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 6 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001352\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 017</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 12 500 + hipoteka umowna do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 309</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 248</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 200</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 202</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.09.2029</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 1 599 +zastaw rejestrowy na aktywach trwa\u0142ych do kw.2 109 EUR + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001354\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29 230</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">hipoteka umowna do kw. 11 000  + hipoteka umowna do kw. 18 760 + hipoteka umowna do kw. 22 000 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach do kw. 24 000  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001360\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 696</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 722</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001365\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2021 r.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000055\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001368\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu  wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 215</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000 EUR</span></p></td><td class=\"pt-001370\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 3 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do  rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 555</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 609</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/  EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">dwie hipoteki umowne do kwoty 11 000  + hipoteka umowna do kwoty 18 760 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach - surowcach do kw. 6.000  + cesja z umowy faktoringu ING CF + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowaae z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001372\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001375\"><span class=\"pt-Domylnaczcionkaakapitu-001376\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001378\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001379\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_end\"></a></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc351016185\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura walutowa kredyt\u00f3w i po\u017cyczek</span></p><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001380\"></td><td class=\"pt-001381\"></td><td class=\"pt-001382\"></td><td class=\"pt-001383\"></td><td class=\"pt-001384\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001385\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001386\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w walucie obcej na 31.12.2022</span></p></td><td class=\"pt-001387\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2022</span></p></td><td class=\"pt-001388\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w walucie obcej na 31.12.2021</span></p></td><td class=\"pt-001389\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2021</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73 538</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001394\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 367</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001394\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty i po\u017cyczki razem</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-001395\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1106163799_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1375175620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__709132650_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351016186\"></span><span class=\"pt-000006\" id=\"_Toc380755707\"></span><span class=\"pt-000006\" id=\"_Toc444000960\"></span><span class=\"pt-000006\" id=\"_Toc506472328\"></span><span class=\"pt-000006\" id=\"_Toc507583344\"></span><span class=\"pt-000006\" id=\"_Toc3460781\"></span><span class=\"pt-000006\" id=\"_Toc132624017\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 30: POCHODNE INSTRUMENTY FINANSOWE I POZOSTA\u0141E ZOBOWI\u0104ZANIA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">FINANSOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001400\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">a) d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">b) kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - transakcje Forward</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania finansowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe i inne zobowi\u0105zania finansowe \u2013 struktura zapadalno\u015bci</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001408\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe kr\u00f3tkoterminowe </span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1418</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000840\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001411\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe razem, w tym:</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena transakcje Forward</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e  d\u0142ugoterminowe zobowi\u0105zania finansowe razem</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpis aktualizuj\u0105cy z tytu\u0142u wyceny w zamortyzowanym koszcie</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001412\"></td><td class=\"pt-001413\"></td><td class=\"pt-001414\"></td><td class=\"pt-001415\"></td><td class=\"pt-001416\"></td><td class=\"pt-001417\"></td><td class=\"pt-001418\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001419\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Typ transakcji</span></p></td><td class=\"pt-001420\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zapadalno\u015bci</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Waluta</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs wykonania /przedzia\u0142/</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota bazowa (w tys.)</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa (w tys. z\u0142)</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001433\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001434\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0\u00a0</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001438\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">PKO BP S.A.</span></p></td><td class=\"pt-001439\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001440\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001442\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001443\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 300</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">433</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ING S.A.</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001446\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001448\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-III kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 500</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">209</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BGK</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001449\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001451\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001452\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 700</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">776</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624026\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1517303328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1171344419_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191193263_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 39: CELE I ZASADY ZARZ\u0104DZANIA RYZYKIEM FINANSOWYM</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nara\u017cona jest na wiele rodzaj\u00f3w ryzyka zwi\u0105zanych z instrumentami finansowymi. Do g\u0142\u00f3wnych instrument\u00f3w, z\u00a0kt\u00f3rych korzysta Grupa nale\u017c\u0105 kredyty bankowe, \u015brodki pieni\u0119\u017cne i\u00a0lokaty kr\u00f3tkoterminowe, akcje w\u0142asne i\u00a0obce. Nadrz\u0119dnymi celami korzystania z tych instrument\u00f3w jest:</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozyskanie \u015brodk\u00f3w na bie\u017c\u0105c\u0105 dzia\u0142alno\u015b\u0107 Grupy,</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sfinansowanie modernizacji maj\u0105tku i inwestycji badawczo-rozwojowych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posiada te\u017c inne instrumenty finansowe, takie jak nale\u017cno\u015bci i zobowi\u0105zania z tytu\u0142u dostaw i\u00a0us\u0142ug, kt\u00f3re powstaj\u0105 bezpo\u015brednio w\u00a0toku prowadzonej przez ni\u0105 dzia\u0142alno\u015bci gospodarczej.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto jednostka dominuj\u0105ca zawiera transakcje z udzia\u0142em instrument\u00f3w pochodnych, przede wszystkim walutowe kontrakty terminowe typu forward oraz transakcje zabezpieczaj\u0105ce przed ryzykiem st\u00f3p procentowych (IRS). Celem tych transakcji jest odpowiednio:</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zarz\u0105dzanie ryzykiem walutowym powstaj\u0105cym w toku dzia\u0142alno\u015bci gospodarczej oraz wynikaj\u0105cym z\u00a0u\u017cywanych przez ni\u0105 \u017ar\u00f3de\u0142 finansowania,</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zarz\u0105dzanie ryzykiem zmiany st\u00f3p procentowych.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca nie zawiera transakcji na rynkach finansowych w celach spekulacyjnych \u2013 od strony ekonomicznej zawarte transakcje maj\u0105 charakter zabezpieczaj\u0105cy przed okre\u015blonym ryzykiem.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wne rodzaje ryzyka wynikaj\u0105cego z instrument\u00f3w finansowych Grupy obejmuj\u0105 ryzyko stopy procentowej, ryzyko walutowe, ryzyko kredytowe oraz zwi\u0105zane z p\u0142ynno\u015bci\u0105. S\u0105 one na bie\u017c\u0105co monitorowane i\u00a0w\u00a0zale\u017cno\u015bci od sytuacji podejmowane s\u0105 adekwatne decyzje w zakresie post\u0119powania z\u00a0nimi. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sposoby zarz\u0105dzania ka\u017cdym z tych rodzaj\u00f3w ryzyka zosta\u0142y w\u00a0skr\u00f3cie om\u00f3wione poni\u017cej. Przy omawianiu kluczowych ryzyk zamieszczono analiz\u0119 wra\u017cliwo\u015bci na zmian\u0119 parametr\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1517303328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1171344419_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191193263_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nieprzewidywalno\u015b\u0107 poziomu st\u00f3p procentowych w przysz\u0142o\u015bci powoduje ryzyko niekorzystnej zmiany wyniku finansowego poprzez sw\u00f3j negatywny wp\u0142yw na przychody i koszty finansowe. Zarz\u0105dzanie ryzykiem stopy procentowej koncentruje si\u0119 na zminimalizowaniu waha\u0144 przep\u0142yw\u00f3w odsetkowych z tytu\u0142u aktyw\u00f3w oraz zobowi\u0105za\u0144 finansowych oprocentowanych zmienn\u0105 stop\u0105 procentow\u0105. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Charakter ekspozycji Grupy na ryzyko zmiany st\u00f3p procentowych implikuje, \u017ce wraz ze wzrostem/spadkiem bazowych st\u00f3p procentowych skonsolidowany wynik finansowy Grupy pogarsza si\u0119/poprawia si\u0119. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nara\u017cenie na ryzyko wywo\u0142ane zmianami st\u00f3p procentowych dotyczy przede wszystkim zobowi\u0105za\u0144 finansowych Grupy, w\u00a0znacznie mniejszym stopniu nale\u017cno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posi\u0142kuje si\u0119 finansowaniem zewn\u0119trznym w postaci: kredyt\u00f3w\u00a0z\u0142otowych, walutowych oraz leasingu.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa korzysta z finansowania o\u00a0oprocentowaniu zmiennym. Kredyty bankowe (r\u00f3wnie\u017c te d\u0142ugoterminowe) maj\u0105 oprocentowanie zmienne, oparte o stopy % depozyt\u00f3w z\u0142otowych b\u0105d\u017a walutowych oraz sta\u0142\u0105 mar\u017c\u0119 banku w okresie obowi\u0105zywania umowy. </span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem ograniczenia wp\u0142ywu ryzyka st\u00f3p procentowych na skonsolidowane wyniki finansowe, w jednostce dominuj\u0105cej:</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000400\">1.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 4 marca 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 10 000\u00a0000 PLN na okres od 2020-03-04 do 2026-03-26 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 1,48%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 13%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">2.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 7 kwietnia 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 5 000\u00a0000 PLN na okres od 2020-04-07 do 2025-04-07 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 0,96%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 7%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">3.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 5 grudnia 2022 r zosta\u0142a zawarta transakcja IRS w walucie EUR i w nominale 1 000\u00a0000 EUR na okres od 2022-12-05 do 2025-15-05 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 2,79%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 73%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 EURIBOR, </span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych transakcji zamiany st\u00f3p procentowych jest oszacowana na kwot\u0119 \u0142\u0105cznie: 2 008 tys. z\u0142 (zysk) wg modelu wyceny zastosowanej przez </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">bank, w kt\u00f3rym te transakcje zawarto.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej \u2013 wra\u017cliwo\u015b\u0107 na zmiany</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W Grupie wyst\u0119puje ryzyko stopy procentowej g\u0142\u00f3wnie w zwi\u0105zku z korzystaniem z kredyt\u00f3w bankowych i leasing\u00f3w w\u00a0PLN i EUR, kt\u00f3rych oprocentowanie jest oprocentowaniem zmiennym \u2013 opartym o\u00a0WIBOR 1M lub EURIBOR 1M</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">i sta\u0142\u0105 w okresie kredytowania mar\u017c\u0119 bank\u00f3w kredytuj\u0105cych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017csza tabela przedstawia wra\u017cliwo\u015b\u0107 skonsolidowanego wyniku finansowego Grupy na mo\u017cliwe zmiany st\u00f3p procentowych przy za\u0142o\u017ceniu niezmienno\u015bci innych czynnik\u00f3w.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk97636472\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rok 2022 przyni\u00f3s\u0142 znaczny wzrost krzywej oczekiwa\u0144 co do warto\u015bci przysz\u0142ej stopy procentowej poparty kolejnymi podwy\u017ckami w poszczeg\u00f3lnych miesi\u0105cach. Na dzie\u0144 sporz\u0105dzenia skonsolidowanego sprawozdania finansowego oczekiwania co do  maksymalnej stopy procentowej w bie\u017c\u0105cym cyklu podwy\u017cek oscyluj\u0105 wok\u00f3\u0142 6,75 punkt\u00f3w procentowych (na dzie\u0144 bilansowy stopa procentowa wynosi\u0142a 6,93 punkt\u00f3w procentowych), a  ostatnia podwy\u017ck\u0105 st\u00f3p procentowych w Polsce mia\u0142a miejsce we wrze\u015bniu 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tym niemniej w celu przeprowadzenia analizy wra\u017cliwo\u015bci na zmian\u0119 st\u00f3p procentowych na dzie\u0144 31.12.2022r., przyj\u0119to zmian\u0119 poziomu st\u00f3p procentowych -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i\u00a0mo\u017cliw\u0105 do zwielokrotnienia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie dotycz\u0105ce kredyt\u00f3w i leasing\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001651\"></td><td class=\"pt-001652\"></td><td class=\"pt-001653\"></td></tr><tr class=\"pt-001654\"><td class=\"pt-001655\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106770\"></a><a class=\"pt-000114\" id=\"_Hlk132217780\"></a><a class=\"pt-000114\" id=\"_Hlk130990315\"></a><span class=\"pt-000111\"></span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142</span></p></td><td class=\"pt-001656\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022 r.</span></p></td><td class=\"pt-001657\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021 r.</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106633\"></a><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tyt. kredyt\u00f3w i leasing\u00f3w  </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">80 923</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">34 140</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Szacowana zmiana st\u00f3p procentowych </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wzrost/spadek koszt\u00f3w finansowych spowodowany wzrostem/spadkiem st\u00f3p procentowych = wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">809</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">341</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatek dochodowy</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">154</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">65</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk32999847\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u0141\u0105czne koszty finansowe zwi\u0105zane z korzystaniem z kredyt\u00f3w, leasing\u00f3w i po\u017cyczek w 2022 roku wynios\u0142y 4 345 tys. z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby w trakcie 2022 roku poziom st\u00f3p procentowych w Polsce by\u0142 wy\u017cszy lub ni\u017cszy od obowi\u0105zuj\u0105cego o\u00a0ka\u017cdy\u00a01\u00a0punkt procentowy w\u00f3wczas skonsolidowany wynik finansowy netto Grupy by\u0142by wy\u017cszy lub ni\u017cszy o 655 tys. z\u0142 z tytu\u0142u wy\u017cszych lub ni\u017cszych odsetek od zaci\u0105gni\u0119tych kredyt\u00f3w bankowych i leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednocze\u015bnie z uwagi na posiadane transakcje IRS wra\u017cliwo\u015b\u0107 na zmiany st\u00f3p procentowych zosta\u0142a zredukowana  </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">o prawie 24% do 495 tys. z\u0142 (wynik netto okresu) w przypadku szacowanej zmiany stopy procentowej o 1%). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko walutowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nara\u017cona jest na ryzyko walutowe z tytu\u0142u zawieranych transakcji kupna materia\u0142\u00f3w (w mniejszym zakresie us\u0142ug) oraz sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz kredytu w EUR. Ryzyko takie powstaje w\u00a0wyniku dokonywania przez jednostki w Grupie transakcji w\u00a0walutach innych ni\u017c ich waluta wyceny. Ponad 90% zawartych w Grupie transakcji sprzeda\u017cy wyra\u017conych jest w\u00a0walutach innych ni\u017c waluta sprawozdawcza (lub powi\u0105zana jest z\u00a0kursem waluty innej ni\u017c sprawozdawcza \u2013sprzeda\u017c denominowana wg kursu waluty innej ni\u017c PLN). Analogicznie ok 50% koszt\u00f3w wyra\u017conych jest w walutach innych ni\u017c waluta sprawozdawcza.</span></p><p class=\"pt-Normalny-001661\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku przep\u0142yw\u00f3w walutowych inkasowanych i\u00a0wydatkowanych w walutach obcych mamy do czynienia zar\u00f3wno z ryzykiem transakcyjnym jak i przeliczeniowym (stosowanie termin\u00f3w odroczonych p\u0142atno\u015bci w stosunku do daty dostawy/faktury). W przypadku przep\u0142yw\u00f3w denominowanych w walutach obcych i\u00a0inkasowanych/wydatkowanych w PLN wyst\u0119puj\u0105ce ryzyko zale\u017cy od przyjmowanej daty przeliczenia na z\u0142oty i o ile jest to data wystawienia faktury i wysy\u0142ki, pozostaje wy\u0142\u0105cznie ryzyko ekonomiczne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-001662\">\u00a0</span></p><p class=\"pt-Normalny-001663\"><span class=\"pt-Domylnaczcionkaakapitu-001664\">Ryzyko walutowe \u2013wra\u017cliwo\u015b\u0107 na zmiany </span></p><h5 class=\"pt-Nagwek5-001665\"><a class=\"pt-000114\" id=\"_Hlk97636780\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmian\u0119 kursu walut na dzie\u0144 31.12.2022r. przyj\u0119to zmian\u0119 na poziomie -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i mo\u017cliw\u0105 do zwielokrotnienia).</span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-000033\"></span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmiany kurs\u00f3w walut na dzie\u0144 31.12.2022r skorzystano z tabeli kurs\u00f3w </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">  (EUR/PLN 4,6899, USD/PLN 4,4018, GBP/PLN 5,2957)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><a class=\"pt-000114\" id=\"_Hlk129341678\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r.</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001667\"></td><td class=\"pt-001668\"></td><td class=\"pt-001668\"></td><td class=\"pt-001669\"></td><td class=\"pt-001670\"></td></tr><tr><td class=\"pt-001671\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozycja</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">wg walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022 (w tys. PLN)</span></p></td><td class=\"pt-001673\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001674\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Nale\u017cno\u015bci handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 836</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 749</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">367</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 353</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 769</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">368</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        GBP</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e nale\u017cno\u015bci</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0                       EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania kredytowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 367</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 279</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 760</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 084</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 378</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">224</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  GBP</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">581</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 744</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne i lokaty</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">458</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 146</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 451</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 388</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu </span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">256</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby na dzie\u0144 31.12.2022 r. kurs g\u0142\u00f3wnych walut tj. EUR, USD i pozosta\u0142ych walut (pomimo ich znikomego udzia\u0142u) by\u0142 wy\u017cszy lub ni\u017cszy o ka\u017cdy\u00a01%, w\u00f3wczas skonsolidowany wynik netto by\u0142by wy\u017cszy lub ni\u017cszy o 207 tys. z\u0142 - w wyniku ujemnych lub dodatnich r\u00f3\u017cnic kursowych wynikaj\u0105cych z\u00a0przeliczenia nale\u017cno\u015bci, \u015brodk\u00f3w pieni\u0119\u017cnych zgromadzonych na rachunkach bankowych i zobowi\u0105za\u0144 handlowych.</span></p><p class=\"pt-000Normal-000699\"><a class=\"pt-000114\" id=\"_Hlk130882727\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca okresowo notuje wysokie stany \u015brodk\u00f3w pieni\u0119\u017cnych, \u015brodki pieni\u0119\u017cne w PLN i EUR zmniejszaj\u0105 zad\u0142u\u017cenie kredyt\u00f3w bie\u017c\u0105cych, pozosta\u0142e \u015brodki w EUR oraz \u015brodki w USD nie s\u0105 lokowane z uwagi na stosunkowo niskie oprocentowanie lub brak mo\u017cliwo\u015b\u0107 zawierania lokat w danej walucie w niekt\u00f3rych bankach. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu ograniczenia ryzyka waha\u0144 kurs\u00f3w walutowych, w rozliczeniach walutowych zwi\u0105zanych ze sprzeda\u017c\u0105 eksportow\u0105 i\u00a0zakupami z\u00a0importu, w jednostce dominuj\u0105cej w du\u017cej mierze wykorzystuje si\u0119 naturalny hedging, zmierzaj\u0105cy do r\u00f3wnowa\u017cenia przep\u0142yw\u00f3w. Realizowana w jednostce dominuj\u0105cej Polityka Zarz\u0105dzania Ryzykiem w\u00a0czasie kr\u00f3tkoterminowej i daj\u0105cej si\u0119 ustali\u0107 nier\u00f3wnowagi w\u00a0przep\u0142ywach walutowych zezwala na wykorzystywanie terminowych instrument\u00f3w pochodnych do zabezpieczania przysz\u0142ych przep\u0142yw\u00f3w pieni\u0119\u017cnych. Jednostka dominuj\u0105ca jest stron\u0105 walutowych kontrakt\u00f3w typu forward. Nabyte instrumenty s\u0105 denominowane w\u00a0 EUR.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca ka\u017cdorazowo negocjuje warunki zawieranych terminowych instrument\u00f3w pochodnych zabezpieczaj\u0105cych z bankiem w taki spos\u00f3b, by odpowiada\u0142y one warunkom zabezpieczanej pozycji (w zakresie wolumenu ekspozycji oraz przewidywanych termin\u00f3w zapadalno\u015bci) i zapewnia\u0142y dzi\u0119ki temu maksymaln\u0105 skuteczno\u015b\u0107 zabezpieczenia. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31 grudnia 2022 roku jednostka dominuj\u0105ca zabezpieczy\u0142a cz\u0119\u015b\u0107 transakcji sprzeda\u017cy w walucie lub denominowanych wg kursu\u00a0walut obcych z tytu\u0142u, kt\u00f3rych na dzie\u0144 bilansowy istnia\u0142y uprawdopodobnione przysz\u0142e nale\u017cno\u015bci i\u00a0zobowi\u0105zania dla 2022 roku. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Poni\u017cej specyfikacja otwartych pozycji walutowych przez jednostk\u0119 dominuj\u0105c\u0105 na 31.12.2022r. \u2013 wg Bank\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001688\"></td><td class=\"pt-001689\"></td><td class=\"pt-001690\"></td><td class=\"pt-001691\"></td><td class=\"pt-001692\"></td><td class=\"pt-001693\"></td><td class=\"pt-000967\"></td></tr><tr class=\"pt-000287\"><td class=\"pt-001694\" colspan=\"7\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td></tr><tr class=\"pt-001695\"><td class=\"pt-001696\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BANK</span></p></td><td class=\"pt-001697\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WALUTA</span></p></td><td class=\"pt-001698\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">TRANSAKCJA</span></p></td><td class=\"pt-001699\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WOLUMEN</span></p></td><td class=\"pt-001700\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs terminowy</span></p></td><td class=\"pt-001701\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001702\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data transakcji</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8550</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8760</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.04</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8655</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8345</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8578</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-22</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.05</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8462</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pekao</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-07-05</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-06-30</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.06</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2270</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2377</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.12</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,2324</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001709\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001710\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001711\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td><td class=\"pt-001712\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3\u00a0500 000</span></p></td><td class=\"pt-001713\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,9939</span></p></td><td class=\"pt-001714\" colspan=\"2\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych walutowych transakcji terminowych w \u0142\u0105cznym wolumenie</span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">3 500\u00a0tys. EUR jest oszacowana na kwot\u0119 \u0142\u0105cznie: </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">532 tys. z\u0142 (zysk) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wg modelu wyceny zastosowanej przez banki, w\u00a0kt\u00f3rych te transakcje zawarto. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017cej zamieszczono analiz\u0119 wra\u017cliwo\u015bci na zmiany poziomu kurs\u00f3w walut w odniesieniu do ekspozycji walutowej jednostki dominuj\u0105cej w zakresie otwartej pozycji walutowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Dla potrzeb analizy przyj\u0119to pogl\u0105dowo za\u0142o\u017cenie, \u017ce wzrost/spadek kurs\u00f3w wyniesie 1%, pomimo \u017ce rzeczywisty zakres waha\u0144 kurs\u00f3w w ci\u0105gu roku by\u0142 wi\u0119kszy .</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">wzrostu kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (Tabela nr 252/A/NBP/2022 z dnia 2022-12-30), </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,7368</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r. /wzrost kurs\u00f3w/:</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001719\"></td><td class=\"pt-001720\"></td><td class=\"pt-001721\"></td><td class=\"pt-001722\"></td><td class=\"pt-001723\"></td></tr><tr><td class=\"pt-001724\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001725\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN)</span></p></td><td class=\"pt-001727\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001728\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Forwardy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001733\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr><td class=\"pt-001734\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001737\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> 3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001739\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001740\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+164</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">+164</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">     31</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr></table></div><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">spadku kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (</span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Tabela nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-001716\">)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,6430</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022r. /spadek kurs\u00f3w/:</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001742\"></td><td class=\"pt-001743\"></td><td class=\"pt-001743\"></td><td class=\"pt-001744\"></td><td class=\"pt-001745\"></td></tr><tr><td class=\"pt-001746\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022  (w tys. PLN)</span></p></td><td class=\"pt-001747\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001748\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. Pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001749\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Forwardy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001751\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001752\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001753\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001754\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001755\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -31</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr></table></div><p class=\"pt-000Normal-001757\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku zmiany kursu o 1% skonsolidowany wynik finansowy netto okresu pogarsza/poprawia si\u0119 o 133 tys. PLN</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__512175609_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko kredytowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jest to ryzyko straty z powodu niesp\u0142acania zobowi\u0105za\u0144 klient\u00f3w b\u0105d\u017a zdarzenia polegaj\u0105ce na pogorszeniu sytuacji finansowej odbiorc\u00f3w, co prowadzi do zaprzestania obs\u0142ugi wierzytelno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym elementem zarz\u0105dzania ryzykiem kredytowym jest d\u0105\u017cenie do zawierania transakcji z kontrahentami o\u00a0potwierdzonej wiarygodno\u015bci. Potencjalni odbiorcy poddawani s\u0105 przez Grup\u0119 weryfikacji i ocenie zdolno\u015bci kredytowej przed przydzieleniem im wewn\u0119trznego limitu kupieckiego.\u00a0 Grupa zawiera transakcje wy\u0142\u0105cznie z\u00a0renomowanymi firmami o dobrej zdolno\u015bci kredytowej. Ponadto, dzi\u0119ki aktywnemu monitorowaniu stan\u00f3w nale\u017cno\u015bci, nara\u017cenie Grupy na ryzyko kredytowe zwi\u0105zane z tymi aktywami nie jest znaczne. Dodatkowo jednostka  dominuj\u0105ca korzysta z\u00a0bankowych instrument\u00f3w finansowania handlu (akredytywy, inkasa, gwarancje) podnosz\u0105cych bezpiecze\u0144stwo transakcji.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci i innych aktyw\u00f3w finansowych Grupy, takich jak \u015brodki pieni\u0119\u017cne i ich ekwiwalenty oraz niekt\u00f3re instrumenty pochodne, ryzyko kredytowe Grupy powstaje w wyniku niemo\u017cno\u015bci dokonania zap\u0142aty przez drug\u0105 stron\u0119 umowy, a\u00a0maksymalna ekspozycja na to ryzyko ujawniona zosta\u0142a w\u00a0notach 18 i 19.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa nie prowadzi\u0142a negocjacji  oraz nie dokonywa\u0142a ustale\u0144, kt\u00f3re skutkowa\u0142yby znacz\u0105cym wzrostem ryzyka kredytowego, w wyniku kt\u00f3rych istotnym zmianom uleg\u0142yby terminy p\u0142atno\u015bci oraz w inny spos\u00f3b zmodyfikowane by\u0142yby oczekiwane przep\u0142ywy z posiadanych nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz aktyw\u00f3w z tytu\u0142u umowy. W Grupie nie wyst\u0119puj\u0105 istotne koncentracje ryzyka.</span><a class=\"pt-000114\" id=\"XBRLBlock__512175609_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__872222889_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko zwi\u0105zane z p\u0142ynno\u015bci\u0105</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ryzyko p\u0142ynno\u015bci jest to zagro\u017cenie przedsi\u0119biorstwa utrat\u0105 zdolno\u015bci do realizacji bie\u017c\u0105cych zobowi\u0105za\u0144 p\u0142atniczych. Grupa monitoruje ryzyko braku funduszy przy pomocy narz\u0119dzia okresowego planowania p\u0142ynno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Plan p\u0142ynno\u015bci finansowej </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">uwzgl\u0119dnia terminy wymagalno\u015bci/zapadalno\u015bci zar\u00f3wno inwestycji jak i\u00a0aktyw\u00f3w finansowych (np. konta nale\u017cno\u015bci, pozosta\u0142ych aktyw\u00f3w finansowych) oraz prognozowane przep\u0142ywy pieni\u0119\u017cne z\u00a0dzia\u0142alno\u015bci operacyjnej, umo\u017cliwia podj\u0119cie dzia\u0142a\u0144 zmierzaj\u0105cych do dopasowania termin\u00f3w przysz\u0142ych wp\u0142yw\u00f3w i\u00a0wydatk\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jego podstaw\u0105 jest dok\u0142adna i rzetelna </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunkowo\u015b\u0107</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> uwzgl\u0119dniaj\u0105ca wszystkie wp\u0142ywy i wydatki, ich wielko\u015b\u0107 oraz terminy p\u0142atno\u015bci.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem Grupy jest utrzymanie r\u00f3wnowagi pomi\u0119dzy ci\u0105g\u0142o\u015bci\u0105 a elastyczno\u015bci\u0105 finansowania, poprzez korzystanie z\u00a0rozmaitych \u017ar\u00f3de\u0142 finansowania, takich jak kredyty w rachunku bie\u017c\u0105cym, kredyty bankowe, faktoring, umowy leasingu finansowego oraz umowy dzier\u017cawy z opcj\u0105 zakupu. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001758\"></td><td class=\"pt-001759\"></td><td class=\"pt-001760\"></td><td class=\"pt-001761\"></td><td class=\"pt-001762\"></td><td class=\"pt-001763\"></td><td class=\"pt-001764\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001765\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk61598641\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001766\" colspan=\"5\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Zobowi\u0105zania wymagalne w okresie </span></p></td></tr><tr class=\"pt-000482\"><td class=\"pt-001767\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Struktura wiekowa zobowi\u0105za\u0144 finansowych</span></p></td><td class=\"pt-001768\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Suma zobowi\u0105za\u0144 </span></p></td><td class=\"pt-001769\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> do 30 dni </span></p></td><td class=\"pt-001770\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 31 do 90 dni </span></p></td><td class=\"pt-001771\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 91 do 180 dni </span></p></td><td class=\"pt-001772\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 181 do 360 dni </span></p></td><td class=\"pt-001773\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> powy\u017cej 361 (patrz nota poni\u017cej) </span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i faktoring</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84 154</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">486</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 488</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 765</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 518</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">43</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">103</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">168</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania (bez zobowi\u0105za\u0144 bud\u017cetowych)</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 155</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 268</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20 870</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16 </span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">164 283</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 58 797</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 434</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 884</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 687</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001782\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001783\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001784\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001785\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001786\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001787\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001788\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001789\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001790\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001791\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001792\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001793\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001794\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001795\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania\u00a0wymagalne powy\u017cej 361 dni</span></p></td><td class=\"pt-001797\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 1\u20132 lat </span></p></td><td class=\"pt-001798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2-3 lat</span></p></td><td class=\"pt-001799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 3-4 lat </span></p></td><td class=\"pt-001800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 4-5 lat </span></p></td><td class=\"pt-001801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> &gt;5 lat </span></p></td><td class=\"pt-001802\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Og\u00f3\u0142em </span></p></td></tr><tr class=\"pt-000651\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i po\u017cyczki</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 533</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 745</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 648</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 286</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">241</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">167</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">48</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 774</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 912</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 334</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr></table></div><p class=\"pt-000Normal-001803\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001804\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Grupa nie stosuje rachunkowo\u015bci zabezpiecze\u0144.</span><a class=\"pt-000114\" id=\"XBRLBlock__872222889_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_end\"></a></p><a class=\"pt-000114\" id=\"XBRLBlock__528605418_start\"></a><span class=\"pt-000006\" id=\"_Toc132624027\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 40: INFORMACJA O INSTRUMENTACH FINANSOWYCH</span><a class=\"pt-000114\" id=\"XBRLBlock__294015005_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__528605418_end\"></a><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc182633304\"></span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__335251258_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci godziwe poszczeg\u00f3lnych klas instrument\u00f3w finansowych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 instrument\u00f3w finansowych, dla kt\u00f3rych nie istnieje aktywny rynek wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wyborze odpowiednich metod i za\u0142o\u017ce\u0144 Grupa kieruje si\u0119 profesjonalnym os\u0105dem. </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do g\u0142\u00f3wnych instrument\u00f3w finansowych, kt\u00f3re wyst\u0119puj\u0105 w Grupie na 31.12.2022 r. nale\u017c\u0105:</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) instrumenty pochodne, tj. terminowe transakcje walutowe typu forward oraz transakcje IRS, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) nale\u017cno\u015bci tj. nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e nale\u017cno\u015bci, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) d\u0142ugoterminowe aktywa finansowe tj. udzia\u0142y i akcje w jednostkach pozosta\u0142ych (innych ni\u017c podporz\u0105dkowane),</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zobowi\u0105zania finansowe, tj. zobowi\u0105zania z tyt. kredyt\u00f3w bankowych, zobowi\u0105zania z tyt. dostaw i us\u0142ug i\u00a0pozosta\u0142e zobowi\u0105zania finansowe.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozycje d\u0142ugoterminowych aktyw\u00f3w i zobowi\u0105za\u0144 finansowych zaklasyfikowanych do instrument\u00f3w finansowych (innych ni\u017c instrumenty pochodne) wyceniane s\u0105 na dzie\u0144 bilansowy metod\u0105 zamortyzowanego kosztu z\u00a0uwzgl\u0119dnieniem efektywnej stopy procentowej lub metod\u0105 dyskonta do warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pochodne instrumenty finansowe otwarte na dzie\u0144 bilansowy wyceniane s\u0105 w warto\u015bci godziwej w oparciu o\u00a0profesjonalne metody wyceny stosowane przez Banki, w kt\u00f3rych zawarto takie transakcje.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_end\"></a></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017csza tabela przedstawia por\u00f3wnanie warto\u015bci bilansowych i warto\u015bci godziwych wszystkich instrument\u00f3w finansowych Grupy, w podziale na poszczeg\u00f3lne klasy i kategorie aktyw\u00f3w i\u00a0zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci godziwe poszczeg\u00f3lnych kategorii instrument\u00f3w finansowych</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001806\"></td><td class=\"pt-001807\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-001808\"></td></tr><tr class=\"pt-001809\"><td class=\"pt-001810\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">AKTYWA FINANSOWE</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa  31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa  31.12.2021</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa  31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa  31.12.2021</span></p></td><td class=\"pt-001812\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kategoria instrument\u00f3w finansowych </span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001813\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Udzia\u0142y i akcje, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - udzia\u0142y i akcje d\u0142ugoterminowe (inne, ni\u017c udzia\u0142y i akcje w jednostkach podporz\u0105dkowanych)</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-001819\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-001360\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci (bez nale\u017cno\u015bci bud\u017cetowych),  w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 266</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 266</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nale\u017cno\u015bci kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76 266</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76 266</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-001821\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e aktywa finansowe, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - pochodne instrumenty finansowe kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - pochodne instrumenty finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001822\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 702</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 748</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 702</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 748</span></p></td><td class=\"pt-001824\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001806\"></td><td class=\"pt-001807\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-001808\"></td></tr><tr class=\"pt-001809\"><td class=\"pt-001810\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">ZOBOWI\u0104ZANIA FINANSOWE</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa 31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa 31.12.2021</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa 31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa 31.12.2021</span></p></td><td class=\"pt-001825\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kategoria instrument\u00f3w finansowych</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001813\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty bankowe i po\u017cyczki</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  kredyty bankowe i po\u017cyczki d\u0142ugoterminowe </span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 914</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 914</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  kredyty bankowe i po\u017cyczki kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 465</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 465</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u leasingu,  w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 482</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 482</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zobowi\u0105zania z tytu\u0142u leasingu  d\u0142ugoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">804</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">804</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zobowi\u0105zania z tytu\u0142u leasingu kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania (bez zobowi\u0105za\u0144 bud\u017cetowych), w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - zobowi\u0105zania kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- pochodne instrumenty finansowe kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr></table></div><p class=\"pt-000Normal-001116\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Hierarchia warto\u015bci godziwej</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 r. Grupa utrzymywa\u0142a instrumenty finansowe wykazywane w warto\u015bci godziwej w\u00a0skonsolidowanym sprawozdaniu z sytuacji finansowej. Grupa stosuje poni\u017csz\u0105 hierarchi\u0119 dla okre\u015blania i\u00a0wykazywania warto\u015bci godziwej instrument\u00f3w finansowych wed\u0142ug metody wyceny:</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 1 - ceny notowane (nieskorygowane) na aktywnym rynku dla identycznych aktyw\u00f3w oraz zobowi\u0105za\u0144</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 2 - pozosta\u0142e metody, dla kt\u00f3rych po\u015brednio b\u0105d\u017a bezpo\u015brednio s\u0105 uwzgl\u0119dniane wszystkie czynniki maj\u0105ce istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 3 - metody oparte na czynnikach maj\u0105cych istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105, kt\u00f3re nie s\u0105 oparte na mo\u017cliwych do zaobserwowania danych rynkowych.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom hierarchii warto\u015bci godziwej, do kt\u00f3rego nast\u0119puje klasyfikacja wyceny warto\u015bci godziwej, ustala si\u0119 na podstawie danych wej\u015bciowych najni\u017cszego poziomu, kt\u00f3re s\u0105 istotne dla ca\u0142o\u015bci pomiaru warto\u015bci godziwej. W tym celu istotno\u015b\u0107 danych wej\u015bciowych do wyceny ocenia si\u0119 poprzez odniesienie do ca\u0142o\u015bci wyceny warto\u015bci godziwej. Je\u017celi przy wycenie warto\u015bci godziwej wykorzystuje si\u0119 obserwowalne dane wej\u015bciowe, kt\u00f3re wymagaj\u0105 istotnych korekt na podstawie danych nieobserwowalnych, wycena taka ma charakter wyceny zaliczanej do Poziomu 3. Ocena tego, czy okre\u015blone dane wej\u015bciowe przyj\u0119te do wyceny maj\u0105 istotne znaczenie dla ca\u0142o\u015bci wyceny warto\u015bci godziwej wymaga os\u0105du uwzgl\u0119dniaj\u0105cego czynniki specyficzne dla danego sk\u0142adnika aktyw\u00f3w lub zobowi\u0105za\u0144.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie zako\u0144czonym 31.12.2022 r. nie mia\u0142y miejsce przesuni\u0119cia mi\u0119dzy poziomami 1 i 2 hierarchii warto\u015bci godziwej, ani te\u017c \u017caden z instrument\u00f3w nie zosta\u0142 przesuni\u0119ty z/ do poziomu 3 hierarchii warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-001830\"><td class=\"pt-001831\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001832\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001833\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001834\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 3</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e aktywa finansowe - Kontrakty Forward/IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 539</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 541</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-001838\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001839\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001840\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001841\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe</span></p></td><td class=\"pt-001842\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-001843\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000108\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__335251258_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinancialInstrumentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Af91f9e1091014dcd82cc35210bd369a5_682": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459572\"></span><span class=\"pt-000006\" id=\"_Toc351015847\"></span><span class=\"pt-000006\" id=\"_Toc380755686\"></span><span class=\"pt-000006\" id=\"_Toc444000933\"></span><span class=\"pt-000006\" id=\"_Toc506472302\"></span><span class=\"pt-000006\" id=\"_Toc507583316\"></span><span class=\"pt-000006\" id=\"_Toc3460759\"></span><span class=\"pt-000006\" id=\"_Toc132623988\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1074867455_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1280793097_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2107490277_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 6: PODATEK DOCHODOWY I ODROCZONY PODATEK DOCHODOWY</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Bie\u017c\u0105ce obci\u0105\u017cenie podatkowe jest obliczane na podstawie obowi\u0105zuj\u0105cych przepis\u00f3w podatkowych. Zastosowanie tych przepis\u00f3w r\u00f3\u017cnicuje zysk (strat\u0119) podatkow\u0105 od ksi\u0119gowego zysku (straty) netto, w zwi\u0105zku z wy\u0142\u0105czeniem przychod\u00f3w nie podlegaj\u0105cych opodatkowaniu i koszt\u00f3w nie stanowi\u0105cych koszt\u00f3w uzyskania przychod\u00f3w oraz pozycji koszt\u00f3w i\u00a0przychod\u00f3w, kt\u00f3re nigdy nie b\u0119d\u0105 podlega\u0142y opodatkowaniu. Obci\u0105\u017cenia podatkowe s\u0105 wyliczane w\u00a0oparciu o stawki podatkowe obowi\u0105zuj\u0105ce w danym roku obrotowym. Obecne przepisy nie zak\u0142adaj\u0105 zr\u00f3\u017cnicowania stawek podatkowych dla przysz\u0142ych okres\u00f3w.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zakresie podatku dochodowego, Sp\u00f3\u0142ki nale\u017c\u0105ce do Grupy podlegaj\u0105 przepisom og\u00f3lnym w tym zakresie. Rok podatkowy jak i\u00a0bilansowy pokrywaj\u0105 si\u0119 z rokiem kalendarzowym.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wne sk\u0142adniki obci\u0105\u017cenia podatkowego poszczeg\u00f3lnych Sp\u00f3\u0142ek w Grupie za lata zako\u0144czone 31 grudnia 2022 i 31 grudnia 2021 roku przedstawiaj\u0105 si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w RZiS</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dotycz\u0105cy roku obrotowego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Korekty dotycz\u0105ce lat ubieg\u0142ych</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odroczony podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-1 630</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-3 533</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zwi\u0105zany z powstaniem i odwr\u00f3ceniem si\u0119 r\u00f3\u017cnic przej\u015bciowych</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-1 630</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 533</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wykazany w skonsolidowanym rachunku zysk\u00f3w i strat podatek odroczony stanowi r\u00f3\u017cnic\u0119 mi\u0119dzy stanem rezerw i\u00a0aktyw\u00f3w z tytu\u0142u podatku odroczonego na koniec i pocz\u0105tek okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w kapitale w\u0142asnym</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odroczony podatek dochodowy, w tym:</span></p></td><td class=\"pt-000643\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000644\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">      Podatek dochodowy od zysk\u00f3w (strat) aktuarialnych</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-25</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-35</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korzy\u015b\u0107 podatkowa / (obci\u0105\u017cenie podatkowe) wykazane w pozosta\u0142ych dochodach ca\u0142kowitych</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Uzgodnienie podatku dochodowego od zysku przed opodatkowaniem (brutto) liczonego wed\u0142ug ustawowej stawki podatkowej w wys. 19% i 9%, z podatkiem dochodowym liczonym wed\u0142ug efektywnej stawki podatkowej w sp\u00f3\u0142kach Grupy za 12 miesi\u0119cy roku 2022 i 12 miesi\u0119cy 2021 roku przedstawia si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Uzgodnienie efektywnej stawki podatku w RZiS  ze stawk\u0105 podatkow\u0105 </span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk/Strata (brutto) przed opodatkowaniem z dzia\u0142alno\u015bci kontynuowanej</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57 277</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korekty konsolidacyjne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-531</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-639</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem (skonsolidowany)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 746</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 112</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek wed\u0142ug ustawowych stawek podatkowych obowi\u0105zuj\u0105cych w Polsce, wynosz\u0105cych: 19% i 9% (wg zasad opodatkowania jednostek wchodz\u0105cych w sk\u0142ad Grupy)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 182</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 878</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 korekt konsolidacyjnych w zakresie rzeczowych aktyw\u00f3w trwa\u0142ych, od kt\u00f3rych rozpoznano podatek odroczony na  poziomie konsolidacji</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-620</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-600</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nie stanowi\u0105ce koszt\u00f3w uzyskania przychod\u00f3w (r\u00f3\u017cnice trwa\u0142e)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 790</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 887</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ujemne r\u00f3\u017cnice przej\u015bciowe od kt\u00f3rych nie rozpoznano aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody nie b\u0119d\u0105ce podstaw\u0105 do opodatkowania</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-6 646</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 237</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e r\u00f3\u017cnice</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-124</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">159</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego i odroczonego, w tym:</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63 762</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46 019</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego i odroczonego wg stawki 19%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">63 255</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45 383</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego wg stawki 9%</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">507</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">636</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat razem, w tym:</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 064</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 681</span></p></td></tr><tr class=\"pt-000651\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat wg stawki 19%</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 018</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 624</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat wg stawki  9%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57 277</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korekty konsolidacyjne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-531</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-639</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem (skonsolidowany)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 746</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 112</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody lat ubieg\u0142ych zwi\u0119kszaj\u0105ce podstaw\u0119 do opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 522</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 146</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody zwi\u0119kszaj\u0105ce podstaw\u0119 opodatkowania (uj\u0119te w ewidencji pozabilansowej)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 612</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 466</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody wy\u0142\u0105czone z opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 332</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 634</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty lat ubieg\u0142ych zmniejszaj\u0105ce podstaw\u0119 opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 676</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 334</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty uzyskania przychod\u00f3w (uj\u0119te w ewidencji pozabilansowej)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 324</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 019</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nieb\u0119d\u0105ce kosztami uzyskania przychod\u00f3w </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56 666</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">50 621</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nieb\u0119d\u0105ce kosztami uzyskania przychod\u00f3w dot. dzia\u0142alno\u015bci GK na terytorium USA i Austrii</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 839</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 063</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Doch\u00f3d do opodatkowania</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 584</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">69 060</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody wolne od podatku (dotacje)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 230</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odliczenia od dochodu - darowizna, strata</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">774</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">552</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odliczenia od dochodu z tytu\u0142u ulgi B+R</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">472</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">659</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa opodatkowania, razem</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">72 338</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">64 619</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podstawa opodatkowania stawk\u0105 19%</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">71 831</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">63 983</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podstawa opodatkowania stawk\u0105  9% </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">507</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">636</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy, razem</span></p></td><td class=\"pt-000653\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podatek dochodowy przy zastosowaniu stawki 19% </span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 648</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 157</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w tym: podatek dochodowy przy zastosowaniu stawki 9%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stawka podatku (</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">udzia\u0142 podatku dochodowego w zysku przed opodatkowaniem)</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24%</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30%</span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zanie z tytu\u0142u podatku dochodowego </span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tyt. bie\u017c\u0105cego podatku dochodowego podlegaj\u0105ce wp\u0142acie do urz\u0119du skarbowego, w tym:</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 498</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - z tyt. rozliczenia podatku dochodowego od os\u00f3b prawnych za 2022 r.</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - z tyt. rozliczenia podatku dochodowego od os\u00f3b prawnych za 2021 r.</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 498</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zanie z tytu\u0142u podatku dochodowego razem</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 498</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rozliczenia podatkowe oraz inne obszary dzia\u0142alno\u015bci Sp\u00f3\u0142ek podlegaj\u0105ce regulacjom (na przyk\u0142ad sprawy celne czy dewizowe) mog\u0105 by\u0107 przedmiotem kontroli organ\u00f3w administracyjnych, kt\u00f3re uprawnione s\u0105 do nak\u0142adania wysokich kar i sankcji. Brak odniesienia do utrwalonych regulacji prawnych w Polsce powoduje wyst\u0119powanie w obowi\u0105zuj\u0105cych przepisach niejasno\u015bci i niesp\u00f3jno\u015bci. Cz\u0119sto wyst\u0119puj\u0105ce r\u00f3\u017cnice w opiniach, co do interpretacji prawnej przepis\u00f3w podatkowych zar\u00f3wno wewn\u0105trz organ\u00f3w pa\u0144stwowych, jak i pomi\u0119dzy organami pa\u0144stwowymi i\u00a0przedsi\u0119biorstwami, powoduj\u0105 powstawanie obszar\u00f3w niepewno\u015bci i konflikt\u00f3w. Zjawiska te powoduj\u0105, \u017ce ryzyko podatkowe w Polsce jest znacz\u0105co wy\u017csze ni\u017c istniej\u0105ce zwykle w krajach o bardziej rozwini\u0119tym systemie podatkowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rozliczenia podatkowe sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy mog\u0105 by\u0107 przedmiotem kontroli przez okres pi\u0119ciu lat, pocz\u0105wszy od ko\u0144ca roku, w kt\u00f3rym nast\u0105pi\u0142a zap\u0142ata podatku. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ryzyko zwi\u0105zane z ewentualnymi r\u00f3\u017cnicami w\u00a0podej\u015bciu organ\u00f3w i sp\u00f3\u0142ek w Grupie co do zastosowania niejednoznacznie i\u00a0niesp\u00f3jnie brzmi\u0105cych regulacji podatkowych w\u00a0odniesieniu do kwalifikacji przychod\u00f3w i koszt\u00f3w uzyskania przychod\u00f3w, jest wi\u0119c nieod\u0142\u0105cznym elementem dzia\u0142alno\u015bci gospodarczej, kt\u00f3ry mo\u017ce wywiera\u0107 wp\u0142yw na wyniki Grupy w kolejnych latach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odroczony podatek dochodowy</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z przej\u015bciowymi r\u00f3\u017cnicami pomi\u0119dzy podstaw\u0105 opodatkowania, a zyskiem (strat\u0105) wykazan\u0105 w\u00a0skonsolidowanym sprawozdaniu finansowym, tworzony jest podatek odroczony.   </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Analiz\u0119 aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego, zawartych w skonsolidowanym sprawozdaniu z\u00a0sytuacji finansowej Grupy za lata zako\u0144czone 31 grudnia 2022 i 31 grudnia 2021 roku wg tytu\u0142\u00f3w, zawieraj\u0105 tabele poni\u017cej:</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela nr 1. Analiza aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego </span></p><p class=\"pt-Akapitzlist-000654\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000655\"></td><td class=\"pt-000656\"></td><td class=\"pt-000657\"></td><td class=\"pt-000658\"></td><td class=\"pt-000659\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000660\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000661\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa  na 31.12.2022</span></p></td><td class=\"pt-000662\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa z tytu\u0142u odroczonego podatku  31.12.2022</span></p></td><td class=\"pt-000663\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2021</span></p></td><td class=\"pt-000664\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa z tytu\u0142u odroczonego podatku 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 682</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 971</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 007</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 172</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy akcje, udzia\u0142y </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy zapasy </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 933</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 797</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na odprawy emerytalno-rentowe (w korespondencji wynikiem finansowym) </span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">648</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">123</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">707</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">134</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na gwarancyjne </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">554</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 988</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">378</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na audyt</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na urlopy </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">232</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">217</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na prowizje od sprzeda\u017cy wyrob\u00f3w </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">402</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">375</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na us\u0142ugi transportowe </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">790</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">150</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na premie i nagrody </span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 697</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">512</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 708</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty zu\u017cycia energii i gazu</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 873</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 116</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">399</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e rezerwy na koszty us\u0142ug obcych i op\u0142aty</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 098</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">209</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">416</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sk\u0142adki ZUS niezap\u0142acone </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 744</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">331</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 633</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Niewyp\u0142acone wynagrodzenia </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">182</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena programu opcji na akcje</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 530</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 051</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 462</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">658</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena kredyt\u00f3w w zamortyzowanym koszcie </span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">426</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">81</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt z tyt. wyceny bilansowej kontrakt\u00f3w</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 639</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 624</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 449</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa nale\u017cno\u015bci d\u0142ugoterminowej</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">473</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">90</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odsetki od zobowi\u0105za\u0144 naliczone przez dostawc\u00f3w (niezap\u0142acone)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ujemne r\u00f3\u017cnice kursowe  z wycen bilansowych (niezrealizowane)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 977</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">376</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 269</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">431</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa zobowi\u0105za\u0144 z tytu\u0142u leasingu</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">677</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">129</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">693</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne rezerwy (koszty finansowania d\u0142u\u017cnego)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">776</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">147</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">324</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">61</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa na zyski/straty aktuarialne (w korespondencji z kapita\u0142em)</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 159</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">410</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 032</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">386</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Korekta warto\u015bci \u015brodk\u00f3w trwa\u0142ych (w korespondencji z kapita\u0142em z po\u0142\u0105czenia)</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 179</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">414</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 495</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">664</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa na powsta\u0142\u0105 strat\u0119 podatkow\u0105</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">276</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">52</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000678\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000679\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">53 851</span></p></td><td class=\"pt-000680\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 174</span></p></td><td class=\"pt-000681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">52 800</span></p></td><td class=\"pt-000682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 924</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela nr 2. Analiza rezerw z tytu\u0142u odroczonego podatku dochodowego</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000683\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000684\"></td><td class=\"pt-000685\"></td><td class=\"pt-000686\"></td><td class=\"pt-000687\"></td><td class=\"pt-000688\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000689\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000690\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2022</span></p></td><td class=\"pt-000662\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa z tytu\u0142u odroczonego podatku 31.12.2022</span></p></td><td class=\"pt-000661\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2021</span></p></td><td class=\"pt-000664\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa z tytu\u0142u odroczonego podatku  31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dodatnie r\u00f3\u017cnice kursowe z wyceny bilansowej (niezrealizowane)</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 950</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">751</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 008</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000693\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dodatnia wycena kredyt\u00f3w i po\u017cyczki w zamortyzowanym koszcie</span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000693\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i rachunkowej \u015brodk\u00f3w trwa\u0142ych </span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 310</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23 619</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 279</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23 614</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i bilansowej nak\u0142ad\u00f3w na prace rozwojowe</span></p></td><td class=\"pt-000695\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">239</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">305</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przych\u00f3d z tytu\u0142u wyceny bilansowej kontrakt\u00f3w</span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">141</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 377</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 782</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i bilansowej nieruchomo\u015bci w skonsolidowanym sprawozdaniu finansowym</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">55 725</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 588</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56 345</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 705</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000696\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000697\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">184 970</span></p></td><td class=\"pt-000680\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">35 144</span></p></td><td class=\"pt-000698\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">192 360</span></p></td><td class=\"pt-000682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">36 549</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa/Rezerwa netto z tytu\u0142u podatku odroczonego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa z tytu\u0142u podatku odroczonego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 174</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 924</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa z tytu\u0142u podatku odroczonego \u2013 dzia\u0142alno\u015b\u0107 kontynuowana</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35 144</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 549</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa/Rezerwa netto z tytu\u0142u podatku odroczonego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-24 970</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-26 625</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1074867455_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1280793097_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2107490277_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459577\"></span><span class=\"pt-000006\" id=\"_Toc351015852\"></span><span class=\"pt-000006\" id=\"_Toc380755691\"></span><span class=\"pt-000006\" id=\"_Toc444000938\"></span><span class=\"pt-000006\" id=\"_Toc506472307\"></span><span class=\"pt-000006\" id=\"_Toc507583322\"></span><span class=\"pt-000006\" id=\"_Toc3460764\"></span><span class=\"pt-000006\" id=\"_Toc132623993\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1073711739_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__883694298_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1926949737_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 11: EFEKT PODATKOWY POZOSTA\u0141YCH DOCHOD\u00d3W CA\u0141KOWITYCH</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000753\"></td><td class=\"pt-000754\"></td><td class=\"pt-000755\"></td><td class=\"pt-000756\"></td><td class=\"pt-000754\"></td><td class=\"pt-000757\"></td><td class=\"pt-000756\"></td></tr><tr class=\"pt-000287\"><td class=\"pt-000758\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000759\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000760\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000761\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000762\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota przed opodatkowaniem</span></p></td><td class=\"pt-000763\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek</span></p></td><td class=\"pt-000764\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po opodatkowaniu</span></p></td><td class=\"pt-000762\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota przed opodatkowaniem</span></p></td><td class=\"pt-000763\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek</span></p></td><td class=\"pt-000764\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po opodatkowaniu</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiany w nadwy\u017cce z przeszacowania rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski (straty) aktuarialne z program\u00f3w okre\u015blonych \u015bwiadcze\u0144:</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-128   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-25   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-103   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-187   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-35   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-152   </span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnice z przeliczenia jednostek podporz\u0105dkowanych</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000769\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma dochod\u00f3w ca\u0142kowitych </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-165   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-140   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-211   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-176   </span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1073711739_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__883694298_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1926949737_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfIncomeTaxExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A3bb279fab1f84710b6c0fc4aa9b1ede8_681": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459572\"></span><span class=\"pt-000006\" id=\"_Toc351015847\"></span><span class=\"pt-000006\" id=\"_Toc380755686\"></span><span class=\"pt-000006\" id=\"_Toc444000933\"></span><span class=\"pt-000006\" id=\"_Toc506472302\"></span><span class=\"pt-000006\" id=\"_Toc507583316\"></span><span class=\"pt-000006\" id=\"_Toc3460759\"></span><span class=\"pt-000006\" id=\"_Toc132623988\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1074867455_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1280793097_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2107490277_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 6: PODATEK DOCHODOWY I ODROCZONY PODATEK DOCHODOWY</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Bie\u017c\u0105ce obci\u0105\u017cenie podatkowe jest obliczane na podstawie obowi\u0105zuj\u0105cych przepis\u00f3w podatkowych. Zastosowanie tych przepis\u00f3w r\u00f3\u017cnicuje zysk (strat\u0119) podatkow\u0105 od ksi\u0119gowego zysku (straty) netto, w zwi\u0105zku z wy\u0142\u0105czeniem przychod\u00f3w nie podlegaj\u0105cych opodatkowaniu i koszt\u00f3w nie stanowi\u0105cych koszt\u00f3w uzyskania przychod\u00f3w oraz pozycji koszt\u00f3w i\u00a0przychod\u00f3w, kt\u00f3re nigdy nie b\u0119d\u0105 podlega\u0142y opodatkowaniu. Obci\u0105\u017cenia podatkowe s\u0105 wyliczane w\u00a0oparciu o stawki podatkowe obowi\u0105zuj\u0105ce w danym roku obrotowym. Obecne przepisy nie zak\u0142adaj\u0105 zr\u00f3\u017cnicowania stawek podatkowych dla przysz\u0142ych okres\u00f3w.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zakresie podatku dochodowego, Sp\u00f3\u0142ki nale\u017c\u0105ce do Grupy podlegaj\u0105 przepisom og\u00f3lnym w tym zakresie. Rok podatkowy jak i\u00a0bilansowy pokrywaj\u0105 si\u0119 z rokiem kalendarzowym.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wne sk\u0142adniki obci\u0105\u017cenia podatkowego poszczeg\u00f3lnych Sp\u00f3\u0142ek w Grupie za lata zako\u0144czone 31 grudnia 2022 i 31 grudnia 2021 roku przedstawiaj\u0105 si\u0119 nast\u0119puj\u0105co: </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w RZiS</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dotycz\u0105cy roku obrotowego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Korekty dotycz\u0105ce lat ubieg\u0142ych</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odroczony podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-1 630</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-3 533</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zwi\u0105zany z powstaniem i odwr\u00f3ceniem si\u0119 r\u00f3\u017cnic przej\u015bciowych</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-1 630</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 533</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wykazany w skonsolidowanym rachunku zysk\u00f3w i strat podatek odroczony stanowi r\u00f3\u017cnic\u0119 mi\u0119dzy stanem rezerw i\u00a0aktyw\u00f3w z tytu\u0142u podatku odroczonego na koniec i pocz\u0105tek okres\u00f3w sprawozdawczych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w kapitale w\u0142asnym</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odroczony podatek dochodowy, w tym:</span></p></td><td class=\"pt-000643\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000644\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">      Podatek dochodowy od zysk\u00f3w (strat) aktuarialnych</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-25</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-35</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korzy\u015b\u0107 podatkowa / (obci\u0105\u017cenie podatkowe) wykazane w pozosta\u0142ych dochodach ca\u0142kowitych</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Uzgodnienie podatku dochodowego od zysku przed opodatkowaniem (brutto) liczonego wed\u0142ug ustawowej stawki podatkowej w wys. 19% i 9%, z podatkiem dochodowym liczonym wed\u0142ug efektywnej stawki podatkowej w sp\u00f3\u0142kach Grupy za 12 miesi\u0119cy roku 2022 i 12 miesi\u0119cy 2021 roku przedstawia si\u0119 nast\u0119puj\u0105co:</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Uzgodnienie efektywnej stawki podatku w RZiS  ze stawk\u0105 podatkow\u0105 </span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk/Strata (brutto) przed opodatkowaniem z dzia\u0142alno\u015bci kontynuowanej</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57 277</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korekty konsolidacyjne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-531</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-639</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem (skonsolidowany)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 746</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 112</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek wed\u0142ug ustawowych stawek podatkowych obowi\u0105zuj\u0105cych w Polsce, wynosz\u0105cych: 19% i 9% (wg zasad opodatkowania jednostek wchodz\u0105cych w sk\u0142ad Grupy)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 182</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 878</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 korekt konsolidacyjnych w zakresie rzeczowych aktyw\u00f3w trwa\u0142ych, od kt\u00f3rych rozpoznano podatek odroczony na  poziomie konsolidacji</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-620</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-600</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nie stanowi\u0105ce koszt\u00f3w uzyskania przychod\u00f3w (r\u00f3\u017cnice trwa\u0142e)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 790</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 887</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ujemne r\u00f3\u017cnice przej\u015bciowe od kt\u00f3rych nie rozpoznano aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody nie b\u0119d\u0105ce podstaw\u0105 do opodatkowania</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-6 646</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-3 237</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e r\u00f3\u017cnice</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-124</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">159</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego i odroczonego, w tym:</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63 762</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46 019</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego i odroczonego wg stawki 19%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">63 255</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45 383</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podstawa naliczenia podatku dochodowego bie\u017c\u0105cego wg stawki 9%</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">507</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">636</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat razem, w tym:</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 064</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 681</span></p></td></tr><tr class=\"pt-000651\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat wg stawki 19%</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 018</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 624</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - Podatek dochodowy wykazany w rachunku zysk\u00f3w i strat wg stawki  9%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000530\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57 277</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Korekty konsolidacyjne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-531</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-639</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk przed opodatkowaniem (skonsolidowany)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 746</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 112</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody lat ubieg\u0142ych zwi\u0119kszaj\u0105ce podstaw\u0119 do opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 522</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 146</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody zwi\u0119kszaj\u0105ce podstaw\u0119 opodatkowania (uj\u0119te w ewidencji pozabilansowej)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 612</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 466</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przychody wy\u0142\u0105czone z opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 332</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 634</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty lat ubieg\u0142ych zmniejszaj\u0105ce podstaw\u0119 opodatkowania </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 676</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 334</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty uzyskania przychod\u00f3w (uj\u0119te w ewidencji pozabilansowej)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 324</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 019</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nieb\u0119d\u0105ce kosztami uzyskania przychod\u00f3w </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56 666</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">50 621</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty nieb\u0119d\u0105ce kosztami uzyskania przychod\u00f3w dot. dzia\u0142alno\u015bci GK na terytorium USA i Austrii</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 839</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 063</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Doch\u00f3d do opodatkowania</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 584</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">69 060</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przychody wolne od podatku (dotacje)</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 230</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odliczenia od dochodu - darowizna, strata</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">774</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">552</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odliczenia od dochodu z tytu\u0142u ulgi B+R</span></p></td><td class=\"pt-000649\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">472</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">659</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa opodatkowania, razem</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">72 338</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">64 619</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podstawa opodatkowania stawk\u0105 19%</span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">71 831</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">63 983</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podstawa opodatkowania stawk\u0105  9% </span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">507</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">636</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000650\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bie\u017c\u0105cy podatek dochodowy, razem</span></p></td><td class=\"pt-000653\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 694</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> w tym: podatek dochodowy przy zastosowaniu stawki 19% </span></p></td><td class=\"pt-000652\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 648</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 157</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w tym: podatek dochodowy przy zastosowaniu stawki 9%</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">46</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stawka podatku (</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">udzia\u0142 podatku dochodowego w zysku przed opodatkowaniem)</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24%</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30%</span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zanie z tytu\u0142u podatku dochodowego </span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tyt. bie\u017c\u0105cego podatku dochodowego podlegaj\u0105ce wp\u0142acie do urz\u0119du skarbowego, w tym:</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 498</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - z tyt. rozliczenia podatku dochodowego od os\u00f3b prawnych za 2022 r.</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - z tyt. rozliczenia podatku dochodowego od os\u00f3b prawnych za 2021 r.</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 498</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000648\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zanie z tytu\u0142u podatku dochodowego razem</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 580</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 498</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rozliczenia podatkowe oraz inne obszary dzia\u0142alno\u015bci Sp\u00f3\u0142ek podlegaj\u0105ce regulacjom (na przyk\u0142ad sprawy celne czy dewizowe) mog\u0105 by\u0107 przedmiotem kontroli organ\u00f3w administracyjnych, kt\u00f3re uprawnione s\u0105 do nak\u0142adania wysokich kar i sankcji. Brak odniesienia do utrwalonych regulacji prawnych w Polsce powoduje wyst\u0119powanie w obowi\u0105zuj\u0105cych przepisach niejasno\u015bci i niesp\u00f3jno\u015bci. Cz\u0119sto wyst\u0119puj\u0105ce r\u00f3\u017cnice w opiniach, co do interpretacji prawnej przepis\u00f3w podatkowych zar\u00f3wno wewn\u0105trz organ\u00f3w pa\u0144stwowych, jak i pomi\u0119dzy organami pa\u0144stwowymi i\u00a0przedsi\u0119biorstwami, powoduj\u0105 powstawanie obszar\u00f3w niepewno\u015bci i konflikt\u00f3w. Zjawiska te powoduj\u0105, \u017ce ryzyko podatkowe w Polsce jest znacz\u0105co wy\u017csze ni\u017c istniej\u0105ce zwykle w krajach o bardziej rozwini\u0119tym systemie podatkowym.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rozliczenia podatkowe sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy mog\u0105 by\u0107 przedmiotem kontroli przez okres pi\u0119ciu lat, pocz\u0105wszy od ko\u0144ca roku, w kt\u00f3rym nast\u0105pi\u0142a zap\u0142ata podatku. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ryzyko zwi\u0105zane z ewentualnymi r\u00f3\u017cnicami w\u00a0podej\u015bciu organ\u00f3w i sp\u00f3\u0142ek w Grupie co do zastosowania niejednoznacznie i\u00a0niesp\u00f3jnie brzmi\u0105cych regulacji podatkowych w\u00a0odniesieniu do kwalifikacji przychod\u00f3w i koszt\u00f3w uzyskania przychod\u00f3w, jest wi\u0119c nieod\u0142\u0105cznym elementem dzia\u0142alno\u015bci gospodarczej, kt\u00f3ry mo\u017ce wywiera\u0107 wp\u0142yw na wyniki Grupy w kolejnych latach.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odroczony podatek dochodowy</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W zwi\u0105zku z przej\u015bciowymi r\u00f3\u017cnicami pomi\u0119dzy podstaw\u0105 opodatkowania, a zyskiem (strat\u0105) wykazan\u0105 w\u00a0skonsolidowanym sprawozdaniu finansowym, tworzony jest podatek odroczony.   </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Analiz\u0119 aktyw\u00f3w i rezerw z tytu\u0142u odroczonego podatku dochodowego, zawartych w skonsolidowanym sprawozdaniu z\u00a0sytuacji finansowej Grupy za lata zako\u0144czone 31 grudnia 2022 i 31 grudnia 2021 roku wg tytu\u0142\u00f3w, zawieraj\u0105 tabele poni\u017cej:</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela nr 1. Analiza aktyw\u00f3w z tytu\u0142u odroczonego podatku dochodowego </span></p><p class=\"pt-Akapitzlist-000654\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000655\"></td><td class=\"pt-000656\"></td><td class=\"pt-000657\"></td><td class=\"pt-000658\"></td><td class=\"pt-000659\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000660\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000661\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa  na 31.12.2022</span></p></td><td class=\"pt-000662\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa z tytu\u0142u odroczonego podatku  31.12.2022</span></p></td><td class=\"pt-000663\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2021</span></p></td><td class=\"pt-000664\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa z tytu\u0142u odroczonego podatku 31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 682</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 971</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 007</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 172</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy akcje, udzia\u0142y </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy zapasy </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 933</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 797</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na odprawy emerytalno-rentowe (w korespondencji wynikiem finansowym) </span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">648</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">123</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">707</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">134</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na gwarancyjne </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">554</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 988</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">378</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na audyt</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na urlopy </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">232</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">217</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na prowizje od sprzeda\u017cy wyrob\u00f3w </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">402</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">375</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na us\u0142ugi transportowe </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">790</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">150</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">751</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na premie i nagrody </span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 697</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">512</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 708</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty zu\u017cycia energii i gazu</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 873</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 116</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">399</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e rezerwy na koszty us\u0142ug obcych i op\u0142aty</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 098</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">209</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">416</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sk\u0142adki ZUS niezap\u0142acone </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 744</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">331</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 633</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Niewyp\u0142acone wynagrodzenia </span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">182</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena programu opcji na akcje</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 530</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 051</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 462</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">658</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena kredyt\u00f3w w zamortyzowanym koszcie </span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">426</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">81</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszt z tyt. wyceny bilansowej kontrakt\u00f3w</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 639</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 624</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 449</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000671\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa nale\u017cno\u015bci d\u0142ugoterminowej</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">473</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">90</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odsetki od zobowi\u0105za\u0144 naliczone przez dostawc\u00f3w (niezap\u0142acone)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Ujemne r\u00f3\u017cnice kursowe  z wycen bilansowych (niezrealizowane)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 977</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">376</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 269</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">431</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa zobowi\u0105za\u0144 z tytu\u0142u leasingu</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">677</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">129</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">693</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne rezerwy (koszty finansowania d\u0142u\u017cnego)</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">776</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">147</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">324</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">61</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa na zyski/straty aktuarialne (w korespondencji z kapita\u0142em)</span></p></td><td class=\"pt-000666\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 159</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">410</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 032</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">386</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Korekta warto\u015bci \u015brodk\u00f3w trwa\u0142ych (w korespondencji z kapita\u0142em z po\u0142\u0105czenia)</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 179</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">414</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 495</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">664</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000665\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa na powsta\u0142\u0105 strat\u0119 podatkow\u0105</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11</span></p></td><td class=\"pt-000674\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">276</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">52</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000678\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000679\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">53 851</span></p></td><td class=\"pt-000680\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 174</span></p></td><td class=\"pt-000681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">52 800</span></p></td><td class=\"pt-000682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 924</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela nr 2. Analiza rezerw z tytu\u0142u odroczonego podatku dochodowego</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000683\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000684\"></td><td class=\"pt-000685\"></td><td class=\"pt-000686\"></td><td class=\"pt-000687\"></td><td class=\"pt-000688\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000689\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000690\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2022</span></p></td><td class=\"pt-000662\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa z tytu\u0142u odroczonego podatku 31.12.2022</span></p></td><td class=\"pt-000661\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podstawa na 31.12.2021</span></p></td><td class=\"pt-000664\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa z tytu\u0142u odroczonego podatku  31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dodatnie r\u00f3\u017cnice kursowe z wyceny bilansowej (niezrealizowane)</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 950</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">751</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 008</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000693\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Dodatnia wycena kredyt\u00f3w i po\u017cyczki w zamortyzowanym koszcie</span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000693\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i rachunkowej \u015brodk\u00f3w trwa\u0142ych </span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 310</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23 619</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 279</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23 614</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i bilansowej nak\u0142ad\u00f3w na prace rozwojowe</span></p></td><td class=\"pt-000695\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">239</span></p></td><td class=\"pt-000673\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td><td class=\"pt-000677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">305</span></p></td><td class=\"pt-000675\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przych\u00f3d z tytu\u0142u wyceny bilansowej kontrakt\u00f3w</span></p></td><td class=\"pt-000694\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">141</span></p></td><td class=\"pt-000672\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 377</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 782</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000691\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnica w warto\u015bci podatkowej i bilansowej nieruchomo\u015bci w skonsolidowanym sprawozdaniu finansowym</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">55 725</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 588</span></p></td><td class=\"pt-000670\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56 345</span></p></td><td class=\"pt-000669\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 705</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000696\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000697\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">184 970</span></p></td><td class=\"pt-000680\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">35 144</span></p></td><td class=\"pt-000698\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">192 360</span></p></td><td class=\"pt-000682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">36 549</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa/Rezerwa netto z tytu\u0142u podatku odroczonego</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000636\"></td><td class=\"pt-000637\"></td><td class=\"pt-000638\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-000639\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000640\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000535\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa z tytu\u0142u podatku odroczonego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 174</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 924</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa z tytu\u0142u podatku odroczonego \u2013 dzia\u0142alno\u015b\u0107 kontynuowana</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35 144</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 549</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000645\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa/Rezerwa netto z tytu\u0142u podatku odroczonego</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-24 970</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-26 625</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1074867455_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1280793097_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2107490277_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459577\"></span><span class=\"pt-000006\" id=\"_Toc351015852\"></span><span class=\"pt-000006\" id=\"_Toc380755691\"></span><span class=\"pt-000006\" id=\"_Toc444000938\"></span><span class=\"pt-000006\" id=\"_Toc506472307\"></span><span class=\"pt-000006\" id=\"_Toc507583322\"></span><span class=\"pt-000006\" id=\"_Toc3460764\"></span><span class=\"pt-000006\" id=\"_Toc132623993\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1073711739_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__883694298_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1926949737_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 11: EFEKT PODATKOWY POZOSTA\u0141YCH DOCHOD\u00d3W CA\u0141KOWITYCH</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000753\"></td><td class=\"pt-000754\"></td><td class=\"pt-000755\"></td><td class=\"pt-000756\"></td><td class=\"pt-000754\"></td><td class=\"pt-000757\"></td><td class=\"pt-000756\"></td></tr><tr class=\"pt-000287\"><td class=\"pt-000758\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000759\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000760\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000761\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000762\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota przed opodatkowaniem</span></p></td><td class=\"pt-000763\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek</span></p></td><td class=\"pt-000764\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po opodatkowaniu</span></p></td><td class=\"pt-000762\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota przed opodatkowaniem</span></p></td><td class=\"pt-000763\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek</span></p></td><td class=\"pt-000764\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota po opodatkowaniu</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiany w nadwy\u017cce z przeszacowania rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0   </span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski (straty) aktuarialne z program\u00f3w okre\u015blonych \u015bwiadcze\u0144:</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-128   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-25   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-103   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-187   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-35   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-152   </span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000765\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">R\u00f3\u017cnice z przeliczenia jednostek podporz\u0105dkowanych</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-37</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000769\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma dochod\u00f3w ca\u0142kowitych </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-165   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-25   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-140   </span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-211   </span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-35   </span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-176   </span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1073711739_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__883694298_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1926949737_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDeferredTaxesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A23070f23acad40c9be18813eec1dc3cb_685": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459574\"></span><span class=\"pt-000006\" id=\"_Toc351015849\"></span><span class=\"pt-000006\" id=\"_Toc380755688\"></span><span class=\"pt-000006\" id=\"_Toc444000935\"></span><span class=\"pt-000006\" id=\"_Toc506472304\"></span><span class=\"pt-000006\" id=\"_Toc507583318\"></span><span class=\"pt-000006\" id=\"_Toc3460761\"></span><span class=\"pt-000006\" id=\"_Toc132623990\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1790087456_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_498238960_start\"></a><span class=\"pt-000006\" id=\"_Toc103232643\"></span><span class=\"pt-000006\" id=\"_Toc103428231\"></span><a class=\"pt-000114\" id=\"_Ref108603542\"></a><span class=\"pt-000006\" id=\"_Toc182633253\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 8: ZYSK PRZYPADAJ\u0104CY NA JEDN\u0104 AKCJ\u0118</span></h2><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zysk podstawowy przypadaj\u0105cy na jedn\u0105 akcj\u0119 oblicza si\u0119 poprzez podzielenie zysku netto za okres przypadaj\u0105cego na zwyk\u0142ych akcjonariuszy jednostki dominuj\u0105cej przez \u015bredni\u0105 wa\u017con\u0105 liczb\u0119 wyemitowanych akcji zwyk\u0142ych wyst\u0119puj\u0105cych w ci\u0105gu okresu.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zysk rozwodniony przypadaj\u0105cy na jedn\u0105 akcj\u0119 oblicza si\u0119 poprzez podzielenie zysku netto za okres przypadaj\u0105cego na zwyk\u0142ych akcjonariuszy jednostki dominuj\u0105cej (po potr\u0105ceniu odsetek od umarzalnych akcji uprzywilejowanych zamiennych na akcje zwyk\u0142e) przez \u015bredni\u0105 wa\u017con\u0105 liczb\u0119 wyemitowanych akcji zwyk\u0142ych wyst\u0119puj\u0105cych w\u00a0ci\u0105gu okresu (skorygowan\u0105 o wp\u0142yw opcji rozwadniaj\u0105cych oraz rozwadniaj\u0105cych umarzalnych akcji uprzywilejowanych zamiennych na akcje zwyk\u0142e - gdyby takie wyst\u0105pi\u0142y).</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000701\"></td><td class=\"pt-000702\"></td><td class=\"pt-000702\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-000579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyliczenie zysku na jedn\u0105 akcje - za\u0142o\u017cenia</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000595\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zysk netto z dzia\u0142alno\u015bci kontynuowanej </span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">44 682</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 432</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk netto przypadaj\u0105cy na zwyk\u0142ych akcjonariuszy, zastosowany do obliczenia rozwodnionego zysku na jedn\u0105 akcj\u0119</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44 682</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31 432</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Efekt rozwodnienia</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-000706\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zysk wykazany dla potrzeb wyliczenia warto\u015bci rozwodnionego zysku przypadaj\u0105cego na jedn\u0105 akcj\u0119 </span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">44 682</span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31 432</span></p></td></tr></table></div><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000121\"><tr class=\"pt-000040\"><td class=\"pt-000701\"></td><td class=\"pt-000702\"></td><td class=\"pt-000702\"></td></tr><tr class=\"pt-000708\"><td class=\"pt-000709\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Liczba wyemitowanych akcji</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-000703\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arednia wa\u017cona liczba akcji wykazana dla potrzeb wyliczenia warto\u015bci podstawowego zysku  na jedn\u0105 akcj\u0119 (w szt)</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 845 925</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 658 814</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Efekt rozwodnienia liczby akcji zwyk\u0142ych</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000704\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000585\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arednia wa\u017cona liczba akcji zwyk\u0142ych wykazana dla potrzeb wyliczenia warto\u015bci rozwodnionego zysku na jedn\u0105 akcj\u0119 (w szt)</span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 845 925</span></p></td><td class=\"pt-000707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 658 814</span></p></td></tr></table></div><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000700\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000700\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1790087456_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_498238960_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEarningsPerShareExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A96e55e6ebb074b1ba8492fa66bfce466_687": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623991\"></span><span class=\"pt-000006\" id=\"_Toc313459575\"></span><span class=\"pt-000006\" id=\"_Toc351015850\"></span><span class=\"pt-000006\" id=\"_Toc380755689\"></span><span class=\"pt-000006\" id=\"_Toc444000936\"></span><span class=\"pt-000006\" id=\"_Toc506472305\"></span><span class=\"pt-000006\" id=\"_Toc507583319\"></span><span class=\"pt-000006\" id=\"_Toc3460762\"></span><a class=\"pt-000114\" id=\"XBRLBlock_334159403_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__963283433_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 9: DYWIDENDY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela przedstawiaj\u0105ca zaproponowane lub uchwalone dywidendy do dnia zatwierdzenia skonsolidowanego sprawozdania finansowego:</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000711\"></td><td class=\"pt-000712\"></td><td class=\"pt-000713\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000714\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dywidendy</span></p></td><td class=\"pt-000715\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000716\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000717\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dywidendy uj\u0119te jako wyp\u0142aty na rzecz w\u0142a\u015bcicieli na jedn\u0105 akcj\u0119 (w z\u0142)</span></p></td><td class=\"pt-000718\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000719\">1,00</span></p></td><td class=\"pt-000720\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000719\">1,30</span></p></td></tr></table></div><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Jednostka dominuj\u0105ca</span></p><p class=\"pt-Normalny-000721\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000722\"></td><td class=\"pt-000723\"></td><td class=\"pt-000724\"></td><td class=\"pt-000725\"></td><td class=\"pt-000726\"></td><td class=\"pt-000727\"></td><td class=\"pt-000728\"></td></tr><tr class=\"pt-000130\"><td class=\"pt-000729\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rok obrotowy zako\u0144czony:</span></p></td><td class=\"pt-000730\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Dywidenda z akcji zwyk\u0142ych</span></p></td><td class=\"pt-000731\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zaliczka na dywidend\u0119</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-000732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data  wyp\u0142aty</span></p></td><td class=\"pt-000732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wielko\u015b\u0107               (w tys. z\u0142)</span></p></td><td class=\"pt-000733\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 1 akcj\u0119 (w z\u0142)</span></p></td><td class=\"pt-000734\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data wyp\u0142aty</span></p></td><td class=\"pt-000735\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wielko\u015b\u0107               (w tys. z\u0142)</span></p></td><td class=\"pt-000736\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 1 akcj\u0119 (w z\u0142)</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000737\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000739\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td><td class=\"pt-000740\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a014.12.2022</span></p></td><td class=\"pt-000741\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 846</span></p></td><td class=\"pt-000742\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a01,0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000737\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">26.04.2022</span></p></td><td class=\"pt-000738\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">6 057</span></p></td><td class=\"pt-000739\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1,3</span></p></td><td class=\"pt-000740\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0-</span></p></td><td class=\"pt-000741\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0-</span></p></td><td class=\"pt-000742\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Uchwa\u0142\u0105 Nr 8 z dnia 08.04.2022 r. Zwyczajne Walne Zgromadzenie (\u201eZWZ\u201d) Sp\u00f3\u0142ki dokona\u0142o podzia\u0142u zysku netto za 2021 r. w kwocie 31 316 tys. z\u0142 w nast\u0119puj\u0105cy spos\u00f3b:</span></p><p class=\"pt-000425\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kwota 6 057 tys. z\u0142 zosta\u0142a przeznaczona na wyp\u0142at\u0119 dywidendy,</span></p><p class=\"pt-000425\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kwota 25 119 tys. z\u0142 zosta\u0142a przeznaczona na kapita\u0142 zapasowy -  prezentowany w sprawozdaniu z sytuacji finansowej w pozycji zysk\u00f3w zatrzymanych,</span></p><p class=\"pt-000425\"><span class=\"pt-000744\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kwota 140 tys. z\u0142 zosta\u0142a przeznaczona na zasilenie zak\u0142adowego funduszu \u015bwiadcze\u0144 socjalnych.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z decyzj\u0105 ZWZ w dniu 26.04.2022 roku Sp\u00f3\u0142ka wyp\u0142aci\u0142a akcjonariuszom dywidend\u0119 w wy\u017cej ustalonej wysoko\u015bci. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w dniu 14.12.2022 roku Sp\u00f3\u0142ka wyp\u0142aci\u0142a akcjonariuszom zaliczk\u0119 na poczet przewidywanej dywidendy za 2022 rok w wysoko\u015bci 4.846 tys. z\u0142, na podstawie Uchwa\u0142y Zarz\u0105du Sp\u00f3\u0142ki </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">(stosownie do art. 349 \u00a72 KSH)</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> i zgody Rady Nadzorczej Sp\u00f3\u0142ki z dnia </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">21.11.2022 r. </span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_334159403_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__963283433_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDividendsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7c2c4af1fc1e4f61b42932ddd93fe6e3_689": {
   "value": "1",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DividendsRecognisedAsDistributionsToOwnersPerShare",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A2b7484cbd72b429abdaba08e38a7a606_690": {
   "value": "1.3",
   "decimals": 2,
   "dimensions": {
    "concept": "ifrs-full:DividendsRecognisedAsDistributionsToOwnersPerShare",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2021-01-01T00:00:00/2022-01-01T00:00:00",
    "unit": "iso4217:PLN/xbrli:shares"
   }
  },
  "A76ceda1503d8420a868eb2d90f284101_1244738434": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459578\"></span><span class=\"pt-000006\" id=\"_Toc351015853\"></span><span class=\"pt-000006\" id=\"_Toc380755692\"></span><span class=\"pt-000006\" id=\"_Toc444000939\"></span><span class=\"pt-000006\" id=\"_Toc506472308\"></span><span class=\"pt-000006\" id=\"_Toc507583323\"></span><span class=\"pt-000006\" id=\"_Toc3460765\"></span><span class=\"pt-000006\" id=\"_Toc132623994\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1908571732_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1700743410_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 12: RZECZOWE AKTYWA TRWA\u0141E</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura w\u0142asno\u015bciowa rzeczowych aktyw\u00f3w trwa\u0142ych (wg warto\u015bci netto)</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000773\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">220 817</span></p></td><td class=\"pt-000778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">201 566</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 199</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 588</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">222 016</span></p></td><td class=\"pt-000778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">203 154</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"OLE_LINK1\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60783721_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci ustanowionych zabezpiecze\u0144 na rzeczowych aktywach trwa\u0142ych, do kt\u00f3rych tytu\u0142 prawny podlega </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ograniczeniom lub stanowi zabezpieczenie zobowi\u0105za\u0144 Grupy, przedstawia poni\u017csza tabela:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rzeczowe aktywa trwale - ograniczenie w dysponowaniu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000782\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w i po\u017cyczek jednostki dominuj\u0105cej</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">166 595</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">117 263</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 017</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 588</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107  rzeczowych aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych ograniczeniu w dysponowaniu lub stanowi\u0105cych zabezpieczenie</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">167 612</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">118 851</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__60783721_end\"></a></div><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__140187027_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci rzeczowych aktyw\u00f3w trwa\u0142ych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000782\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000785\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tytu\u0142u nabycia rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__140187027_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_end\"></a></div><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1354626666_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany \u015brodk\u00f3w trwa\u0142ych (wg grup rodzajowych) \u2013 za okres 01.01.2022 - 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000787\"></td><td class=\"pt-000788\"></td><td class=\"pt-000789\"></td><td class=\"pt-000789\"></td><td class=\"pt-000790\"></td><td class=\"pt-000791\"></td><td class=\"pt-000791\"></td><td class=\"pt-000792\"></td></tr><tr class=\"pt-000298\"><td class=\"pt-000793\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000794\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000795\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i   budowle</span></p></td><td class=\"pt-000796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">i urz\u0105dzenia</span></p></td><td class=\"pt-000798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">transportu</span></p></td><td class=\"pt-000799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015brodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">trwa\u0142e</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e w budowie</span></p></td><td class=\"pt-000801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000804\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">165 990</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">150 540</span></p></td><td class=\"pt-000806\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 645</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 507</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000808\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">358 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 922</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 263</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 629</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 148</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30 869</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">59 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia \u015brodk\u00f3w trwa\u0142ych i wytworzenie \u015brodk\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 922</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 263</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 629</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 880</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">534</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 228</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ujawnienia</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - nabycie praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">268</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">268</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przeszacowania</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">517</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">28 605</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">517</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">626</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">191</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na \u015brodki trwa\u0142e-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 496</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 496</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000815\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 990</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">171 253</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">169 038</span></p></td><td class=\"pt-000817\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 276</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 981</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">388 470</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 </span></p></td><td class=\"pt-000820\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 396</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">105 467</span></p></td><td class=\"pt-000822\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 176</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 225</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000824\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">155 264</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 150</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 107</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">781</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">784</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 822</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 150</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 107</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">781</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">784</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 822</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">441</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">632</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">191</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">441</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">441</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">umorzenie na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000825\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">36 546</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">112 443</span></p></td><td class=\"pt-000827\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 516</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 949</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000829\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">166 454</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000830\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000831\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000833\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000835\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000836\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 990</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">134 707</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56 595</span></p></td><td class=\"pt-000838\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 760</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 032</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">222 016</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany \u015brodk\u00f3w trwa\u0142ych (wg grup rodzajowych) - za okres 01.01.2021-31.12.2021 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000787\"></td><td class=\"pt-000788\"></td><td class=\"pt-000789\"></td><td class=\"pt-000789\"></td><td class=\"pt-000790\"></td><td class=\"pt-000791\"></td><td class=\"pt-000791\"></td><td class=\"pt-000792\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000793\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000794\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000795\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i   budowle</span></p></td><td class=\"pt-000796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">i urz\u0105dzenia</span></p></td><td class=\"pt-000798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">transportu</span></p></td><td class=\"pt-000799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015brodki</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">trwa\u0142e</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e w budowie</span></p></td><td class=\"pt-000801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-000803\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000804\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">160 829</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">138 531</span></p></td><td class=\"pt-000806\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 460</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 886</span></p></td><td class=\"pt-000807\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 829</span></p></td><td class=\"pt-000808\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">343 603</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 161</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 372</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">660</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">678</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 710</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">34 581</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia \u015brodk\u00f3w trwa\u0142ych i wytworzenie \u015brodk\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 161</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 614</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">488</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 941</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ujawnienia</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - nabycie praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">758</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">172</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">930</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przeszacowania</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">363</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">475</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 871</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 766</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">392</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">261</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">185</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">503</span></p></td></tr><tr class=\"pt-000265\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na \u015brodki trwa\u0142e-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 871</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 871</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000815\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">165 990</span></p></td><td class=\"pt-000816\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">150 540</span></p></td><td class=\"pt-000817\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 645</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">15 507</span></p></td><td class=\"pt-000818\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">358 418</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 </span></p></td><td class=\"pt-000820\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">30 402</span></p></td><td class=\"pt-000821\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">99 217</span></p></td><td class=\"pt-000822\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 937</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 628</span></p></td><td class=\"pt-000823\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000824\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">145 184</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 994</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 613</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">714</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">654</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 975</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 994</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 613</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">714</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">654</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 975</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">363</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">475</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">895</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- likwidacji</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">261</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">185</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">503</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- sprzeda\u017cy</span></p></td><td class=\"pt-000810\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">290</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">392</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">umorzenie na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000825\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 396</span></p></td><td class=\"pt-000826\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">105 467</span></p></td><td class=\"pt-000827\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 176</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 225</span></p></td><td class=\"pt-000828\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000829\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">155 264</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000830\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000811\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000812\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000814\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-000809\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000831\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000832\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000833\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000834\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000835\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000802\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000836\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 068</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">132 594</span></p></td><td class=\"pt-000837\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 073</span></p></td><td class=\"pt-000838\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 469</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 282</span></p></td><td class=\"pt-000839\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000819\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">203 154</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_1354626666_end\"></a></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u015arodki trwa\u0142e w budowie</span></p><p class=\"pt-Normalny-000347\"><span class=\"pt-000387\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000841\"></td><td class=\"pt-000842\"></td><td class=\"pt-000843\"></td><td class=\"pt-000844\"></td><td class=\"pt-000845\"></td><td class=\"pt-000843\"></td><td class=\"pt-000846\"></td><td class=\"pt-000847\"></td><td class=\"pt-000848\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-000850\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BO 01.01.2022</span></p></td><td class=\"pt-000851\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Poniesione nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000852\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000853\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki, lokale i obiekty in\u017cynierii l\u0105dowej i wodnej rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000854\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Urz\u0105dzenia techniczne i maszyny rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000855\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000856\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne \u015brodki trwa\u0142e rozliczone nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000857\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zaniechane nak\u0142ady w roku 2022</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BZ 31.12.2022</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000859\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td><td class=\"pt-000860\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 869</span></p></td><td class=\"pt-000861\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 922</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 263</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 629</span></p></td><td class=\"pt-000862\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 148</span></p></td><td class=\"pt-000863\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">534</span></p></td><td class=\"pt-000864\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">109</span></p></td><td class=\"pt-000865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 932</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-000866\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000841\"></td><td class=\"pt-000842\"></td><td class=\"pt-000843\"></td><td class=\"pt-000844\"></td><td class=\"pt-000845\"></td><td class=\"pt-000843\"></td><td class=\"pt-000846\"></td><td class=\"pt-000847\"></td><td class=\"pt-000848\"></td></tr><tr class=\"pt-000867\"><td class=\"pt-000850\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BO 01.01.2021</span></p></td><td class=\"pt-000851\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Poniesione nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000852\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000853\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki, lokale i obiekty in\u017cynierii l\u0105dowej i wodnej rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000854\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Urz\u0105dzenia techniczne i maszyny rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000855\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000856\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne \u015brodki trwa\u0142e rozliczone nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000857\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zaniechane nak\u0142ady w roku 2021</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BZ 31.12.2021</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-000859\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 829</span></p></td><td class=\"pt-000860\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 710</span></p></td><td class=\"pt-000861\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 161</span></p></td><td class=\"pt-000766\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 372</span></p></td><td class=\"pt-000862\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">660</span></p></td><td class=\"pt-000863\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000864\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000865\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 668</span></p></td></tr></table></div><p class=\"pt-Normalny-000868\"><span class=\"pt-000869\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">W 2022 roku Grupa ponosi\u0142a nak\u0142ady na \u015brodki trwa\u0142e w budowie, kt\u00f3re w\u00a0g\u0142\u00f3wnej mierze dotyczy\u0142y zakupu nowych maszyn i urz\u0105dze\u0144 produkcyjnych, modernizacji istniej\u0105cego maj\u0105tku oraz\u00a0wykonania nowych form dla pras hydraulicznych do produkcji nowych format\u00f3w. W obszarze nieruchomo\u015bci w 2022 roku Grupa zako\u0144czy\u0142a budow\u0119 hali remontowo-monta\u017cowej, kt\u00f3ra by\u0142a kontynuacj\u0105 inwestycji rozpocz\u0119tej w\u00a0roku ubieg\u0142ym oraz zakupi\u0142a grunt stanowi\u0105cy w\u0142asno\u015b\u0107 Skarbu Pa\u0144stwa o \u0142\u0105cznej powierzchni 40776 m2, kt\u00f3rego by\u0142a dotychczasowym u\u017cytkownikiem. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 i powierzchnia grunt\u00f3w </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000870\"></td><td class=\"pt-000871\"></td><td class=\"pt-000872\"></td><td class=\"pt-000873\"></td><td class=\"pt-000874\"></td></tr><tr class=\"pt-000875\"><td class=\"pt-000876\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000877\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">* Powierzchnia grunt\u00f3w  (m2) na 31.12.2022</span></p></td><td class=\"pt-000878\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2022</span></p></td><td class=\"pt-000227\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">** Powierzchnia grunt\u00f3w  (m2) na 31.12.2021</span></p></td><td class=\"pt-000879\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000880\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ropczyce ul. Przemys\u0142owa 1</span></p></td><td class=\"pt-000881\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">360 785</span></p></td><td class=\"pt-000882\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 159</span></p></td><td class=\"pt-000883\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">360 785</span></p></td><td class=\"pt-000884\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000880\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Chrzan\u00f3w ul. Kolonia Stella 30</span></p></td><td class=\"pt-000881\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">61 449</span></p></td><td class=\"pt-000882\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 899</span></p></td><td class=\"pt-000885\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">61 449</span></p></td><td class=\"pt-000884\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 899</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000880\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000886\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">422 234</span></p></td><td class=\"pt-000887\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 058</span></p></td><td class=\"pt-000885\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">422 234</span></p></td><td class=\"pt-000884\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 136</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000888\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000889\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000890\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000243\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000891\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000892\" colspan=\"2\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">*w tym powierzchnia grunt\u00f3w z prawem wieczystego u\u017cytkowania = 381 458 m2</span></p></td><td class=\"pt-000890\"><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-000243\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000891\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000892\" colspan=\"2\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">** w tym powierzchnia grunt\u00f3w z prawem wieczystego u\u017cytkowania = 381 458 m2</span></p></td><td class=\"pt-000890\"><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-000243\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td><td class=\"pt-000891\"><p class=\"pt-Normalny-000052\"><span class=\"pt-000033\"></span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><a class=\"pt-000114\" id=\"XBRLBlock__1812551352_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym nie wyst\u0105pi\u0142y koszty finansowania zewn\u0119trznego, kt\u00f3re mo\u017cna by\u0142oby w spos\u00f3b bezpo\u015bredni przyporz\u0105dkowa\u0107 do dostosowywanych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych (zgodnie z MSR 23).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1812551352_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"_Hlk65058258\"></a><a class=\"pt-000114\" id=\"XBRLBlock_349091308_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__810922654_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000894\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000898\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2022</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2022</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2021</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2021</span></p></td><td class=\"pt-000902\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2021</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Maszyny i urz\u0105dzenia</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">918</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">130</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">240</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1102</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">152</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">254</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">848</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1511</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">361</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">989</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">522</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2097</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">545</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1357</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">740</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2429</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">491</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1229</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1200</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3199</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">697</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1611</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1588</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_349091308_end\"></a></div><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 bilansowa maszyn i urz\u0105dze\u0144 oraz \u015brodk\u00f3w transportu u\u017cytkowanych w Grupie na dzie\u0144 31 grudnia 2022 roku na mocy um\u00f3w leasingu wynosi 1 200 tys. z\u0142 (na dzie\u0144 31 grudnia 2021 roku 1 588 tys. z\u0142). Aktywa u\u017cytkowane w Grupie na mocy um\u00f3w leasingowych stanowi\u0105 wg zapis\u00f3w zawartych w umowach w\u0142asno\u015b\u0107 leasingodawcy do czasu ich wykupu przez leasingobiorc\u0119. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dodatkowe ujawnienia dotycz\u0105ce aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania na mocy zawartych um\u00f3w leasingu zosta\u0142y zawarte w NOCIE 36 ZOBOWI\u0104ZANIA D\u0141UGO- I KR\u00d3TKOTERMINOWE Z TYTU\u0141U LEASINGU.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__810922654_end\"></a></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_210970469_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie 01.01.2022-31.12.2022 r.</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock__1908571732_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1700743410_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_210970469_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfPropertyPlantAndEquipmentExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A8662d0effbe04003b25fd2e805018d5d_698": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"OLE_LINK1\"></a><a class=\"pt-000114\" id=\"XBRLBlock__60783721_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci ustanowionych zabezpiecze\u0144 na rzeczowych aktywach trwa\u0142ych, do kt\u00f3rych tytu\u0142 prawny podlega </span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ograniczeniom lub stanowi zabezpieczenie zobowi\u0105za\u0144 Grupy, przedstawia poni\u017csza tabela:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rzeczowe aktywa trwale - ograniczenie w dysponowaniu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000782\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w i po\u017cyczek jednostki dominuj\u0105cej</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">166 595</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">117 263</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000779\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p></td><td class=\"pt-000780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 017</span></p></td><td class=\"pt-000781\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 588</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107  rzeczowych aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych ograniczeniu w dysponowaniu lub stanowi\u0105cych zabezpieczenie</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">167 612</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">118 851</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__60783721_end\"></a></div><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1364360547_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nieruchomo\u015bci inwestycyjne \u2013 ograniczenie w dysponowaniu</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000919\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000912\"></td><td class=\"pt-000913\"></td><td class=\"pt-000914\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000920\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-000916\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w </span></p></td><td class=\"pt-000921\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">40 139</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25 798</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 rzeczowych aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych ograniczeniu w dysponowaniu lub stanowi\u0105cych zabezpieczenie</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 139</span></p></td><td class=\"pt-000922\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">25 798</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1364360547_end\"></a></div><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_758836779_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci ustanowionych zabezpiecze\u0144 na zapasach \u2013 do kt\u00f3rych tytu\u0142 prawny podlega ograniczeniom/ lub stanowi zabezpieczenie zobowi\u0105za\u0144 Grupy </span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001103\"></td><td class=\"pt-001104\"></td><td class=\"pt-001105\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001106\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-001107\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001115\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w i po\u017cyczek jednostki dominuj\u0105cej </span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 000</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci ustanowionych zabezpiecze\u0144 na zapasach og\u00f3\u0142em</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 000</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa zapas\u00f3w stanowi\u0105cych zabezpieczenie kredyt\u00f3w i po\u017cyczek og\u00f3\u0142em</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102 089</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">59 645</span></p></td></tr></table></div><p class=\"pt-000Normal-001116\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_758836779_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_start\"></a><span class=\"pt-000006\" id=\"_Toc313459816\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 314</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0 + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 800</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 000 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 6 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001352\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 017</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 12 500 + hipoteka umowna do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 309</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 248</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 200</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 202</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.09.2029</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 1 599 +zastaw rejestrowy na aktywach trwa\u0142ych do kw.2 109 EUR + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001354\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29 230</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">hipoteka umowna do kw. 11 000  + hipoteka umowna do kw. 18 760 + hipoteka umowna do kw. 22 000 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach do kw. 24 000  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001360\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 696</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 722</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001365\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2021 r.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000055\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001368\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu  wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 215</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000 EUR</span></p></td><td class=\"pt-001370\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 3 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do  rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 555</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 609</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/  EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">dwie hipoteki umowne do kwoty 11 000  + hipoteka umowna do kwoty 18 760 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach - surowcach do kw. 6.000  + cesja z umowy faktoringu ING CF + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowaae z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001372\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001375\"><span class=\"pt-Domylnaczcionkaakapitu-001376\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001378\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001379\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCollateralExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A695b04b3da7447098f6ef86fe8d0be9d_700": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__140187027_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci rzeczowych aktyw\u00f3w trwa\u0142ych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000782\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000785\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tytu\u0142u nabycia rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__140187027_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459822\"></span><span class=\"pt-000006\" id=\"_Toc351016190\"></span><span class=\"pt-000006\" id=\"_Toc380755711\"></span><span class=\"pt-000006\" id=\"_Toc444000964\"></span><span class=\"pt-000006\" id=\"_Toc506472332\"></span><span class=\"pt-000006\" id=\"_Toc507583348\"></span><span class=\"pt-000006\" id=\"_Toc3460785\"></span><span class=\"pt-000006\" id=\"_Toc132624022\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 35: ZOBOWI\u0104ZANIA WARUNKOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001493\"></td><td class=\"pt-001494\"></td><td class=\"pt-001495\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-001496\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001497\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych </span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 488</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 333</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001501\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u regwarancji bankowej prawid\u0142owego wykonania kontraktu</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych dobrego wykonania umowy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie wobec Urz\u0119du Gminy z tyt. op\u0142aty za usuni\u0119cie drzew</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">84</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">39</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej zwrotu zaliczki</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji p\u0142atno\u015bci</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 000</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych zap\u0142aty d\u0142ugu celnego</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u zawartych um\u00f3w konsygnacyjnych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 846</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 169</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u towar\u00f3w z\u0142o\u017conych na  sk\u0142adzie celnym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 772</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 939</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania warunkowe </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 830</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 375</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania warunkowe z tytu\u0142u udzielonych gwarancji i por\u0119cze\u0144</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001505\"></td><td class=\"pt-001506\"></td><td class=\"pt-001507\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001508\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001509\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142em</span></p></td><td class=\"pt-001510\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2022</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2021</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2022</span></p></td><td class=\"pt-001512\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2021</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001513\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-001514\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 582   </span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">937   </span></p></td></tr><tr class=\"pt-000161\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej prawid\u0142owego wykonania umowy</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">133</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej zap\u0142aty d\u0142ugu celnego</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji bankowej dot. zwrotu zaliczki</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">238</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u regwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie regwarancji  bankowej prawid\u0142owego wykonania kontraktu</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">40</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-001524\"><td class=\"pt-001525\" colspan=\"3\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych \u00a0\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000254\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u por\u0119czenia</span></p></td><td class=\"pt-001526\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001527\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001528\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 924</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">979</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc506472345\"></span><span class=\"pt-000006\" id=\"_Toc507583362\"></span><span class=\"pt-000006\" id=\"_Toc3460797\"></span><span class=\"pt-000006\" id=\"_Toc132624032\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 45: INFORMACJE O ISTOTNYCH POST\u0118POWANIACH PODATKOWYCH, ADMINISTRACYJNYCH I S\u0104DOWYCH</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000006\" id=\"_Toc182633286\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe oraz inne obszary dzia\u0142alno\u015bci sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy i podlegaj\u0105ce regulacjom (na\u00a0przyk\u0142ad sprawy celne czy dewizowe) mog\u0105 by\u0107 przedmiotem kontroli organ\u00f3w administracyjnych, kt\u00f3re uprawnione s\u0105 do nak\u0142adania kar i sankcji. Brak odniesienia do utrwalonych regulacji prawnych w Polsce powoduje wyst\u0119powanie w\u00a0obowi\u0105zuj\u0105cych przepisach niejasno\u015bci i\u00a0niesp\u00f3jno\u015bci. Cz\u0119sto wyst\u0119puj\u0105ce r\u00f3\u017cnice w opiniach, co do interpretacji prawnej przepis\u00f3w podatkowych zar\u00f3wno wewn\u0105trz organ\u00f3w pa\u0144stwowych, jak i pomi\u0119dzy organami pa\u0144stwowymi i\u00a0przedsi\u0119biorstwami, powoduj\u0105 powstawanie obszar\u00f3w niepewno\u015bci i konflikt\u00f3w. Zjawiska te sprawiaj\u0105, \u017ce ryzyko podatkowe w Polsce jest znacz\u0105co wy\u017csze ni\u017c istniej\u0105ce zwykle w krajach o\u00a0bardziej rozwini\u0119tym systemie podatkowym.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe mog\u0105 by\u0107 przedmiotem kontroli przez okres pi\u0119ciu lat, pocz\u0105wszy od ko\u0144ca roku, w kt\u00f3rym nast\u0105pi\u0142a zap\u0142ata podatku. Ryzyko zwi\u0105zane z\u00a0ewentualnymi r\u00f3\u017cnicami w podej\u015bciu organ\u00f3w i podmiot\u00f3w, co do zastosowania niejednoznacznie i\u00a0niesp\u00f3jnie brzmi\u0105cych regulacji podatkowych w odniesieniu do kwalifikacji przychod\u00f3w i\u00a0koszt\u00f3w uzyskania przychod\u00f3w, jest wi\u0119c nieod\u0142\u0105cznym elementem dzia\u0142alno\u015bci gospodarczej, kt\u00f3ry mo\u017ce wywiera\u0107 wp\u0142yw na wyniki Grupy w kolejnych latach.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">I. POST\u0118POWANIA PODATKOWE I CELNE</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nie wyst\u0105pi\u0142y.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">II. POST\u0118POWANIA PROCESOWE I REJESTROWE</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-001885\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Opis tocz\u0105cych si\u0119 post\u0119powa\u0144 s\u0105dowych (procesowych i rejestrowych), w kt\u00f3rych jednostka dominuj\u0105ca lub jednostki zale\u017cne s\u0105 stron\u0105, a</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kt\u00f3re w przysz\u0142o\u015bci mog\u0105 mie\u0107 wp\u0142yw na sytuacj\u0119 finansow\u0105 i maj\u0105tkow\u0105 Sp\u00f3\u0142ek z Grupy Kapita\u0142owej, zosta\u0142 zamieszczony w Punkcie </span><span class=\"pt-000006\" id=\"_Toc507159810\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">15.6. \u201eInne wybrane informacje</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> dotycz\u0105ce Emitenta\u201d, k</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">t\u00f3ry zosta\u0142 zamieszczony </span><span class=\"pt-000006\" id=\"_Toc182633287\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w\u00a0\u201e</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">SPRAWOZDANIU Z DZIA\u0141ALNO\u015aCI GRUPY KAPITA\u0141OWEJ ZM \u201eROPCZYCE\u201d za okres 01.01.2022-31.12.2022\u201d.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCommitmentsAndContingentLiabilitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ad5268da6d5eb4e3a93f49ef54b8c0fee_699": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__140187027_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci rzeczowych aktyw\u00f3w trwa\u0142ych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000770\"></td><td class=\"pt-000771\"></td><td class=\"pt-000772\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000782\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000775\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000785\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tytu\u0142u nabycia rzeczowych aktyw\u00f3w trwa\u0142ych</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000776\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma</span></p></td><td class=\"pt-000783\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 483</span></p></td><td class=\"pt-000784\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 127</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__140187027_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1232782097_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCommitmentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A86fef830eb364c90a204413841dca452_702": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym nie wyst\u0105pi\u0142y koszty finansowania zewn\u0119trznego, kt\u00f3re mo\u017cna by\u0142oby w spos\u00f3b bezpo\u015bredni przyporz\u0105dkowa\u0107 do dostosowywanych sk\u0142adnik\u00f3w rzeczowych aktyw\u00f3w trwa\u0142ych (zgodnie z MSR 23).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1812551352_end\"></a><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459835\"></span><span class=\"pt-000006\" id=\"_Toc351016211\"></span><span class=\"pt-000006\" id=\"_Toc380755722\"></span><span class=\"pt-000006\" id=\"_Toc444000977\"></span><span class=\"pt-000006\" id=\"_Toc506472344\"></span><span class=\"pt-000006\" id=\"_Toc507583361\"></span><span class=\"pt-000006\" id=\"_Toc3460796\"></span><span class=\"pt-000006\" id=\"_Toc132624031\"></span><a class=\"pt-000114\" id=\"XBRLBlock_2091629889_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_548336493_start\"></a><span class=\"pt-000006\" id=\"_Toc182633285\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 44: AKTYWOWANE KOSZTY FINANSOWANIA ZEWN\u0118TRZNEGO</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie sprawozdawczym nie wyst\u0105pi\u0142y koszty finansowania zewn\u0119trznego, kt\u00f3re mo\u017cna by\u0142oby w spos\u00f3b bezpo\u015bredni lub po\u015bredni przyporz\u0105dkowa\u0107 do takich sk\u0142adnik\u00f3w aktyw\u00f3w, kt\u00f3re spe\u0142nia\u0142yby definicj\u0119 dostosowywanych sk\u0142adnik\u00f3w aktyw\u00f3w /w ci\u0105gu znacznego czasu/ .</span><a class=\"pt-000114\" id=\"XBRLBlock_2091629889_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_548336493_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfBorrowingCostsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A580d7e5ffbe04c7e9d6af1f5d0bfae1e_704": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"_Hlk65058258\"></a><a class=\"pt-000114\" id=\"XBRLBlock_349091308_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__810922654_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Prawa do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000894\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000896\"></td><td class=\"pt-000897\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000898\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki trwa\u0142e</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2022</span></p></td><td class=\"pt-000900\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2022</span></p></td><td class=\"pt-000858\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2022</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 brutto 31.12.2021</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Amortyzacja roczna w 2021</span></p></td><td class=\"pt-000902\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie narastaj\u0105co 31.12.2021</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 netto 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Maszyny i urz\u0105dzenia</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">918</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">130</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">240</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1102</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">152</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">254</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">848</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1511</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">361</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">989</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">522</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2097</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">545</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1357</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">740</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000904\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2429</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">491</span></p></td><td class=\"pt-000906\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1229</span></p></td><td class=\"pt-000907\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1200</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3199</span></p></td><td class=\"pt-000908\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">697</span></p></td><td class=\"pt-000909\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1611</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1588</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_349091308_end\"></a></div><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 bilansowa maszyn i urz\u0105dze\u0144 oraz \u015brodk\u00f3w transportu u\u017cytkowanych w Grupie na dzie\u0144 31 grudnia 2022 roku na mocy um\u00f3w leasingu wynosi 1 200 tys. z\u0142 (na dzie\u0144 31 grudnia 2021 roku 1 588 tys. z\u0142). Aktywa u\u017cytkowane w Grupie na mocy um\u00f3w leasingowych stanowi\u0105 wg zapis\u00f3w zawartych w umowach w\u0142asno\u015b\u0107 leasingodawcy do czasu ich wykupu przez leasingobiorc\u0119. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Dodatkowe ujawnienia dotycz\u0105ce aktyw\u00f3w z tytu\u0142u prawa do u\u017cytkowania na mocy zawartych um\u00f3w leasingu zosta\u0142y zawarte w NOCIE 36 ZOBOWI\u0104ZANIA D\u0141UGO- I KR\u00d3TKOTERMINOWE Z TYTU\u0141U LEASINGU.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__810922654_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459823\"></span><span class=\"pt-000006\" id=\"_Toc380755712\"></span><span class=\"pt-000006\" id=\"_Toc444000965\"></span><span class=\"pt-000006\" id=\"_Toc506472333\"></span><span class=\"pt-000006\" id=\"_Toc507583349\"></span><span class=\"pt-000006\" id=\"_Toc3460786\"></span><span class=\"pt-000006\" id=\"_Toc132624023\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1307355991_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1487713789_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 36: ZOBOWI\u0104ZANIA D\u0141UGO- I KR\u00d3TKOTERMINOWE </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Z TYTU\u0141U LEASINGU</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania z tytu\u0142u praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001530\"></td><td class=\"pt-001531\"></td><td class=\"pt-001531\"></td><td class=\"pt-001531\"></td><td class=\"pt-000968\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001532\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Op\u0142aty minimalne 31.12.2022</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca op\u0142at 31.12.2022</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Op\u0142aty minimalne 31.12.2021</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca op\u0142at 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W okresie 1 roku</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">413</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">715</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W okresie od 1 do 5 lat</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">618</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">819</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">805</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Minimalne op\u0142aty leasingowe og\u00f3\u0142em</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 031</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 534</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przysz\u0142y koszt odsetkowy </span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">56</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">51</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca minimalnych op\u0142at leasingowych, w tym:</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001533\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">d\u0142ugoterminowe</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">805</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">805</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przedmiot praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu na dzie\u0144 31.12.2022</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001534\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty, budynki i budowle-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny i urz\u0105dzenia-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e \u015brodki trwa\u0142e-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001538\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprz\u0119t komputerowy</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Urz\u0105dzenie Techniczne</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">512</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">512</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">433</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">433</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 zobowi\u0105zania </span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">542</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">433</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przedmiot praw do u\u017cytkowania sk\u0142adnik\u00f3w aktyw\u00f3w na mocy zawartych um\u00f3w leasingu na dzie\u0144 31.12.2021</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001534\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td><td class=\"pt-001535\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty, budynki i budowle-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Maszyny i urz\u0105dzenia-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki transportu-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e \u015brodki trwa\u0142e-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td><td class=\"pt-001538\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem-warto\u015b\u0107 bilansowa netto zobowi\u0105zania</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Sprz\u0119t komputerowy</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">112</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">112</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Urz\u0105dzenie Techniczne</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">625</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">625</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki transportu</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">746</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">746</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001539\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 zobowi\u0105zania </span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">737</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">746</span></p></td><td class=\"pt-000632\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001540\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 483</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zawarte umowy leasingu na dzie\u0144 31.12.2022</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001541\"></td><td class=\"pt-001542\"></td><td class=\"pt-001543\"></td><td class=\"pt-001544\"></td><td class=\"pt-001545\"></td><td class=\"pt-001546\"></td></tr><tr class=\"pt-001547\"><td class=\"pt-001536\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Finansuj\u0105cy</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 pocz\u0105tkowa</span></p></td><td class=\"pt-001537\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oznaczenie</span><span class=\"pt-Domylnaczcionkaakapitu-000797\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">waluty</span></p></td><td class=\"pt-001548\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 zobowi\u0105za\u0144 na koniec okresu sprawozdawczego</span></p></td><td class=\"pt-001549\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warunki przed\u0142u\u017cenia umowy lub mo\u017cliwo\u015b\u0107 zakupu</span></p></td><td class=\"pt-001538\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ograniczenia wynikaj\u0105ce z umowy</span></p></td></tr><tr class=\"pt-001550\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">VOLKSVAGEN FINANCIAL SERVICES POLSKA SP. </span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Z O.O., WARSZAWA</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">944</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001553\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr><tr class=\"pt-001550\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PEKAO LEASING SP. Z O.O., WARSZAWA</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">83</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr><tr class=\"pt-001206\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING LEASE SP. Z O.O., RZESZ\u00d3W</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 302</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">628</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr><tr class=\"pt-001206\"><td class=\"pt-001551\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">MLEASING SP Z O.O., WARSZAWA</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001552\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td><td class=\"pt-001554\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">prawo do nabycia przedmiotu leasingu</span></p></td><td class=\"pt-001555\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1307355991_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1487713789_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfLeasesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aad4dfd70ce65473ca39fdbbd1ac9d75c_705": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_210970469_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie 01.01.2022-31.12.2022 r.</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock__1908571732_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1700743410_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_210970469_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie od 01.01.2022 \u2013 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_end\"></a></p><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 bilansowy Grupa przeprowadzi\u0142a test na utrat\u0119 warto\u015bci firmy, w wyniku kt\u00f3rego nie nast\u0105pi\u0142a konieczno\u015b\u0107 dokonania odpisu z tytu\u0142u utraty warto\u015bci. Zarz\u0105d Sp\u00f3\u0142ki Dominuj\u0105cej oszacowa\u0142 warto\u015b\u0107 sp\u00f3\u0142ki zale\u017cnej na poziomie 28 mln z\u0142otych przy stopie dyskonta 7,78%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__115131366_end\"></a>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfImpairmentOfAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A70df025492ce4209a163fdf60179aad4_713185722": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623995\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1888370533_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1828400563_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 12A: NIERUCHOMO\u015aCI INWESTYCYJNE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000112\"><span class=\"pt-000911\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000911\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany nieruchomo\u015bci inwestycyjnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000912\"></td><td class=\"pt-000913\"></td><td class=\"pt-000914\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000916\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45 849</span></p></td><td class=\"pt-000918\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">40 783</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-000642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 849</span></p></td><td class=\"pt-000918\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr></table></div><p class=\"pt-Normalny-000112\"><span class=\"pt-000919\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1364360547_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Nieruchomo\u015bci inwestycyjne \u2013 ograniczenie w dysponowaniu</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000919\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000912\"></td><td class=\"pt-000913\"></td><td class=\"pt-000914\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000920\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-000916\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w </span></p></td><td class=\"pt-000921\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">40 139</span></p></td><td class=\"pt-000563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25 798</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000917\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 rzeczowych aktyw\u00f3w trwa\u0142ych podlegaj\u0105cych ograniczeniu w dysponowaniu lub stanowi\u0105cych zabezpieczenie</span></p></td><td class=\"pt-000646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 139</span></p></td><td class=\"pt-000922\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">25 798</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1364360547_end\"></a></div><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000923\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany nieruchomo\u015bci inwestycyjnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000924\"></td><td class=\"pt-000925\"></td><td class=\"pt-000926\"></td><td class=\"pt-000927\"></td><td class=\"pt-000928\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000929\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000930\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000931\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i  budowle</span></p></td><td class=\"pt-000932\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nieruchomo\u015bci inwestycyjne w budowie</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000935\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 816</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 904</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 477</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 550</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 066</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 093</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia nieruchomo\u015bci inwestycyjnych</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 477</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 550</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 027</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - poniesione nak\u0142ady za rok</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 066</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 066</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 027</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 027</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na Nieruchomo\u015bci Inwestycyjne - OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 027</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 027</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000943\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 293</span></p></td><td class=\"pt-000944\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29 454</span></p></td><td class=\"pt-000945\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102</span></p></td><td class=\"pt-000946\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 849</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000947\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000948\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000949\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000956\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000958\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000959\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-000960\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 293</span></p></td><td class=\"pt-000961\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">29 454</span></p></td><td class=\"pt-000962\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102</span></p></td><td class=\"pt-000963\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">45 849</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Znacz\u0105cy wzrost warto\u015bci nieruchomo\u015bci inwestycyjnych Grupy Kapita\u0142owej w 2022 roku wynika min. z zakup\u00f3w przez sp\u00f3\u0142k\u0119 zale\u017cn\u0105 prawa wieczystego u\u017cytkowania grunt\u00f3w, budynk\u00f3w i budowli w gminie \u017bmigr\u00f3d na \u0142\u0105czn\u0105 warto\u015b\u0107 4.475 tys. z\u0142 oraz poniesienia nak\u0142ad\u00f3w na zakup i modernizacj\u0119 ju\u017c wynajmowanych budynk\u00f3w w kwocie 552 tys. z\u0142.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany nieruchomo\u015bci inwestycyjnych (wg grup rodzajowych) \u2013 za okres 01.01.2021-31.12.2021 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000924\"></td><td class=\"pt-000925\"></td><td class=\"pt-000926\"></td><td class=\"pt-000927\"></td><td class=\"pt-000928\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000929\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000930\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Grunty</span></p></td><td class=\"pt-000931\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Budynki i  budowle</span></p></td><td class=\"pt-000932\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nieruchomo\u015bci inwestycyjne w budowie</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000935\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 429</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 324</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">37 780</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 387</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">580</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 003</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 970</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nabycia nieruchomo\u015bci inwestycyjnych</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 387</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">580</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 967</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - poniesione nak\u0142ady za rok</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 003</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 003</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 967</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 967</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na Nieruchomo\u015bci Inwestycyjne - OT w okresie sprawozdawczym</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 967</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 967</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000943\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 816</span></p></td><td class=\"pt-000944\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 904</span></p></td><td class=\"pt-000945\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63</span></p></td><td class=\"pt-000946\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000947\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000948\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000949\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000939\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000956\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000958\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000950\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000938\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-000955\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000940\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000941\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000942\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-000959\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000951\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000952\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000953\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000954\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-000934\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-000960\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 816</span></p></td><td class=\"pt-000961\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">26 904</span></p></td><td class=\"pt-000962\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63</span></p></td><td class=\"pt-000963\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40 783</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 i powierzchnia grunt\u00f3w u\u017cytkowanych wieczy\u015bcie </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000112\"><span class=\"pt-000964\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000965\"></td><td class=\"pt-000966\"></td><td class=\"pt-000967\"></td><td class=\"pt-000968\"></td><td class=\"pt-000969\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000970\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000971\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Powierzchnia grunt\u00f3w (m2) na 31.12.2022</span></p></td><td class=\"pt-000972\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2022</span></p></td><td class=\"pt-000973\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Powierzchnia grunt\u00f3w (m2) na 31.12.2021</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 na 31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000974\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u017bmigr\u00f3d</span></p></td><td class=\"pt-000975\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">124 979</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 542</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 312</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 067</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000974\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Gliwice</span></p></td><td class=\"pt-000975\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 996</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 751</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31 996</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 751</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000974\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000975\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">156 975</span></p></td><td class=\"pt-000936\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">16 293</span></p></td><td class=\"pt-000937\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">126 308</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 818</span></p></td></tr></table></div><p class=\"pt-Normalny-000112\"><span class=\"pt-000976\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__741791052_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa na dzie\u0144 31.12.2022\u00a0r. posiada nieruchomo\u015bci maj\u0105ce charakter inwestycyjny, kt\u00f3re po\u0142o\u017cone s\u0105 w Gliwicach i\u00a0\u017bmigrodzie. Zgodnie z MSR 40 nieruchomo\u015bci te zosta\u0142y pocz\u0105tkowo wycenione w cenie nabycia. W oparciu o przyj\u0119te zasady rachunkowo\u015bci dla wyceny nieruchomo\u015bci inwestycyjnych, gdzie jako metod\u0119 wyceny po pocz\u0105tkowym uj\u0119ciu wybrany zosta\u0142 model wyceny wg warto\u015bci godziwej, Grupa by\u0142a zobowi\u0105zana wyceni\u0107 w warto\u015bci godziwej wszystkie nieruchomo\u015bci inwestycyjne na dzie\u0144 31.12.2022\u00a0r. Do cel\u00f3w wyceny powo\u0142ano niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego, kt\u00f3ry posiada uznane wa\u017cne kwalifikacje, zgodnie z wytycznymi zawartymi w\u00a0MSR 40. Niezale\u017cny\u00a0rzeczoznawca\u00a0po dokonaniu weryfikacji warto\u015bci godziwej wskazanych nieruchomo\u015bci tj. grunt\u00f3w, budynk\u00f3w i budowli potwierdzi\u0142, \u017ce nie wyst\u0105pi\u0142y przes\u0142anki, na podstawie kt\u00f3rych Grupa powinna dokona\u0107 korekty wyceny z powodu utraty warto\u015bci posiadanych nieruchomo\u015bci. Do okre\u015blenia warto\u015bci gruntu zastosowano podej\u015bcie por\u00f3wnawcze metod\u0105 por\u00f3wnania parami. Dla oszacowania warto\u015bci sk\u0142adnik\u00f3w budowlanych zastosowano metod\u0119 odtworzeniow\u0105. Zatem warto\u015b\u0107 nieruchomo\u015bci inwestycyjnych uj\u0119ta w skonsolidowanym sprawozdaniu finansowym odpowiada ich warto\u015bci godziwej. Nieruchomo\u015bci, kt\u00f3re posiada Grupa Kapita\u0142owa stanowi\u0105 dla Grupy \u017ar\u00f3d\u0142o przychod\u00f3w z tytu\u0142u najmu/dzier\u017cawy nieruchomo\u015bci. Warto\u015b\u0107 przychod\u00f3w z czynsz\u00f3w za 2022\u00a0r. i koszt\u00f3w operacyjnych z nimi zwi\u0105zanych prezentuje poni\u017csza tabela.</span><a class=\"pt-000114\" id=\"XBRLBlock__741791052_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody z tytu\u0142u najmu/dzier\u017cawy nieruchomo\u015bci inwestycyjnych oraz bezpo\u015brednio zwi\u0105zane z nimi koszty operacyjne w\u00a0okresie 01.01.2022-31.12.2022 r.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-000977\"></td><td class=\"pt-000978\"></td><td class=\"pt-000979\"></td><td class=\"pt-000978\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000980\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000981\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przych\u00f3d z najmu/dzier\u017cawy</span></p></td><td class=\"pt-000982\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Bezpo\u015brednie koszty operacyjne najmu/dzier\u017cawy</span></p></td><td class=\"pt-000983\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wynik brutto z tytu\u0142u najmu/dzier\u017cawy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000984\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u017bmigr\u00f3d</span></p></td><td class=\"pt-000985\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">536</span></p></td><td class=\"pt-000986\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">572</span></p></td><td class=\"pt-000987\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-36</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000984\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Gliwice</span></p></td><td class=\"pt-000985\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">504</span></p></td><td class=\"pt-000986\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">407</span></p></td><td class=\"pt-000987\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">97</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000984\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000985\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 040</span></p></td><td class=\"pt-000986\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">979</span></p></td><td class=\"pt-000987\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61</span></p></td></tr></table></div><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody z tytu\u0142u najmu/dzier\u017cawy nieruchomo\u015bci inwestycyjnych oraz bezpo\u015brednio zwi\u0105zane z nimi koszty w okresie 01.01.2021-31.12.2021 r.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000133\"><tr class=\"pt-000040\"><td class=\"pt-000988\"></td><td class=\"pt-000989\"></td><td class=\"pt-000989\"></td><td class=\"pt-000989\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-000990\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Lokalizacja</span></p></td><td class=\"pt-000991\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przych\u00f3d z najmu/dzier\u017cawy</span></p></td><td class=\"pt-000982\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty najmu/dzier\u017cawy</span></p></td><td class=\"pt-000982\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wynik brutto z tytu\u0142u najmu/dzier\u017cawy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000992\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u017bmigr\u00f3d</span></p></td><td class=\"pt-000993\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">438</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">448</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-10</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000992\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Gliwice</span></p></td><td class=\"pt-000993\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">494</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">103</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-000992\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">OG\u00d3\u0141EM</span></p></td><td class=\"pt-000993\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">932</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">839</span></p></td><td class=\"pt-000994\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">93</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa uzyskuje przychody z tytu\u0142u najmu / dzier\u017cawy nieruchomo\u015bci, w oparciu o umowy zawi\u0105zane z podmiotami trzecimi. Rozliczanie us\u0142ug najmu / dzier\u017cawy odbywa si\u0119 w systemie miesi\u0119cznym lub dwumiesi\u0119cznym i ex ante lub ex post, w zale\u017cno\u015bci od postanowie\u0144 umowy z danym kontrahentem.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na koszty najmu/dzier\u017cawy sk\u0142adaj\u0105 si\u0119 koszty utrzymywania nieruchomo\u015bci inwestycyjnych, w tym g\u0142\u00f3wnie op\u0142aty za u\u017cytkowanie wieczyste, koszty zu\u017cycia energii elektrycznej oraz us\u0142ugi obce. W odniesieniu do posiadanych nieruchomo\u015bci inwestycyjnych Grupa osi\u0105gn\u0119\u0142a dodatni wynik brutto na sprzeda\u017cy us\u0142ug najmu / dzier\u017cawy.</span><a class=\"pt-000114\" id=\"XBRLBlock_1888370533_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1828400563_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInvestmentPropertyExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Afbbbbab6d5f2470b90814876f5788ce9_709": {
   "value": "<span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa na dzie\u0144 31.12.2022\u00a0r. posiada nieruchomo\u015bci maj\u0105ce charakter inwestycyjny, kt\u00f3re po\u0142o\u017cone s\u0105 w Gliwicach i\u00a0\u017bmigrodzie. Zgodnie z MSR 40 nieruchomo\u015bci te zosta\u0142y pocz\u0105tkowo wycenione w cenie nabycia. W oparciu o przyj\u0119te zasady rachunkowo\u015bci dla wyceny nieruchomo\u015bci inwestycyjnych, gdzie jako metod\u0119 wyceny po pocz\u0105tkowym uj\u0119ciu wybrany zosta\u0142 model wyceny wg warto\u015bci godziwej, Grupa by\u0142a zobowi\u0105zana wyceni\u0107 w warto\u015bci godziwej wszystkie nieruchomo\u015bci inwestycyjne na dzie\u0144 31.12.2022\u00a0r. Do cel\u00f3w wyceny powo\u0142ano niezale\u017cnego rzeczoznawc\u0119 maj\u0105tkowego, kt\u00f3ry posiada uznane wa\u017cne kwalifikacje, zgodnie z wytycznymi zawartymi w\u00a0MSR 40. Niezale\u017cny\u00a0rzeczoznawca\u00a0po dokonaniu weryfikacji warto\u015bci godziwej wskazanych nieruchomo\u015bci tj. grunt\u00f3w, budynk\u00f3w i budowli potwierdzi\u0142, \u017ce nie wyst\u0105pi\u0142y przes\u0142anki, na podstawie kt\u00f3rych Grupa powinna dokona\u0107 korekty wyceny z powodu utraty warto\u015bci posiadanych nieruchomo\u015bci. Do okre\u015blenia warto\u015bci gruntu zastosowano podej\u015bcie por\u00f3wnawcze metod\u0105 por\u00f3wnania parami. Dla oszacowania warto\u015bci sk\u0142adnik\u00f3w budowlanych zastosowano metod\u0119 odtworzeniow\u0105. Zatem warto\u015b\u0107 nieruchomo\u015bci inwestycyjnych uj\u0119ta w skonsolidowanym sprawozdaniu finansowym odpowiada ich warto\u015bci godziwej. Nieruchomo\u015bci, kt\u00f3re posiada Grupa Kapita\u0142owa stanowi\u0105 dla Grupy \u017ar\u00f3d\u0142o przychod\u00f3w z tytu\u0142u najmu/dzier\u017cawy nieruchomo\u015bci. Warto\u015b\u0107 przychod\u00f3w z czynsz\u00f3w za 2022\u00a0r. i koszt\u00f3w operacyjnych z nimi zwi\u0105zanych prezentuje poni\u017csza tabela.</span><a class=\"pt-000114\" id=\"XBRLBlock__741791052_end\"></a><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc182633304\"></span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__335251258_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci godziwe poszczeg\u00f3lnych klas instrument\u00f3w finansowych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 instrument\u00f3w finansowych, dla kt\u00f3rych nie istnieje aktywny rynek wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wyborze odpowiednich metod i za\u0142o\u017ce\u0144 Grupa kieruje si\u0119 profesjonalnym os\u0105dem. </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do g\u0142\u00f3wnych instrument\u00f3w finansowych, kt\u00f3re wyst\u0119puj\u0105 w Grupie na 31.12.2022 r. nale\u017c\u0105:</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) instrumenty pochodne, tj. terminowe transakcje walutowe typu forward oraz transakcje IRS, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) nale\u017cno\u015bci tj. nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e nale\u017cno\u015bci, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) d\u0142ugoterminowe aktywa finansowe tj. udzia\u0142y i akcje w jednostkach pozosta\u0142ych (innych ni\u017c podporz\u0105dkowane),</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zobowi\u0105zania finansowe, tj. zobowi\u0105zania z tyt. kredyt\u00f3w bankowych, zobowi\u0105zania z tyt. dostaw i us\u0142ug i\u00a0pozosta\u0142e zobowi\u0105zania finansowe.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozycje d\u0142ugoterminowych aktyw\u00f3w i zobowi\u0105za\u0144 finansowych zaklasyfikowanych do instrument\u00f3w finansowych (innych ni\u017c instrumenty pochodne) wyceniane s\u0105 na dzie\u0144 bilansowy metod\u0105 zamortyzowanego kosztu z\u00a0uwzgl\u0119dnieniem efektywnej stopy procentowej lub metod\u0105 dyskonta do warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pochodne instrumenty finansowe otwarte na dzie\u0144 bilansowy wyceniane s\u0105 w warto\u015bci godziwej w oparciu o\u00a0profesjonalne metody wyceny stosowane przez Banki, w kt\u00f3rych zawarto takie transakcje.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Hierarchia warto\u015bci godziwej</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 r. Grupa utrzymywa\u0142a instrumenty finansowe wykazywane w warto\u015bci godziwej w\u00a0skonsolidowanym sprawozdaniu z sytuacji finansowej. Grupa stosuje poni\u017csz\u0105 hierarchi\u0119 dla okre\u015blania i\u00a0wykazywania warto\u015bci godziwej instrument\u00f3w finansowych wed\u0142ug metody wyceny:</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 1 - ceny notowane (nieskorygowane) na aktywnym rynku dla identycznych aktyw\u00f3w oraz zobowi\u0105za\u0144</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 2 - pozosta\u0142e metody, dla kt\u00f3rych po\u015brednio b\u0105d\u017a bezpo\u015brednio s\u0105 uwzgl\u0119dniane wszystkie czynniki maj\u0105ce istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 3 - metody oparte na czynnikach maj\u0105cych istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105, kt\u00f3re nie s\u0105 oparte na mo\u017cliwych do zaobserwowania danych rynkowych.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom hierarchii warto\u015bci godziwej, do kt\u00f3rego nast\u0119puje klasyfikacja wyceny warto\u015bci godziwej, ustala si\u0119 na podstawie danych wej\u015bciowych najni\u017cszego poziomu, kt\u00f3re s\u0105 istotne dla ca\u0142o\u015bci pomiaru warto\u015bci godziwej. W tym celu istotno\u015b\u0107 danych wej\u015bciowych do wyceny ocenia si\u0119 poprzez odniesienie do ca\u0142o\u015bci wyceny warto\u015bci godziwej. Je\u017celi przy wycenie warto\u015bci godziwej wykorzystuje si\u0119 obserwowalne dane wej\u015bciowe, kt\u00f3re wymagaj\u0105 istotnych korekt na podstawie danych nieobserwowalnych, wycena taka ma charakter wyceny zaliczanej do Poziomu 3. Ocena tego, czy okre\u015blone dane wej\u015bciowe przyj\u0119te do wyceny maj\u0105 istotne znaczenie dla ca\u0142o\u015bci wyceny warto\u015bci godziwej wymaga os\u0105du uwzgl\u0119dniaj\u0105cego czynniki specyficzne dla danego sk\u0142adnika aktyw\u00f3w lub zobowi\u0105za\u0144.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie zako\u0144czonym 31.12.2022 r. nie mia\u0142y miejsce przesuni\u0119cia mi\u0119dzy poziomami 1 i 2 hierarchii warto\u015bci godziwej, ani te\u017c \u017caden z instrument\u00f3w nie zosta\u0142 przesuni\u0119ty z/ do poziomu 3 hierarchii warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-001830\"><td class=\"pt-001831\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001832\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001833\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001834\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 3</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e aktywa finansowe - Kontrakty Forward/IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 539</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 541</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-001838\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001839\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001840\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001841\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe</span></p></td><td class=\"pt-001842\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-001843\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000108\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__335251258_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFairValueMeasurementExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A91dee25a92444317a353e33bc395adcd_713": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459691\"></span><span class=\"pt-000006\" id=\"_Toc351016025\"></span><span class=\"pt-000006\" id=\"_Toc380755693\"></span><span class=\"pt-000006\" id=\"_Toc444000943\"></span><span class=\"pt-000006\" id=\"_Toc506472309\"></span><span class=\"pt-000006\" id=\"_Toc507583324\"></span><span class=\"pt-000006\" id=\"_Toc3460766\"></span><span class=\"pt-000006\" id=\"_Toc132623996\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 13: WARTO\u015aCI NIEMATERIALNE</span></h2><p class=\"pt-NormalCalibri10\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 188</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">4 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 069</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 482</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 595</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 719</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">839</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 948</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 787</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">230</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2021-31.12.2021</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 544</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 720</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 308</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 458</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 046</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 566</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 342</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">364</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">780</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_end\"></a></p><p class=\"pt-000Normal-001045\"></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa ponios\u0142a nak\u0142ady na warto\u015bci niematerialne w kwocie 594 tys. z\u0142 dotycz\u0105ce m.in. prac rozwojowych i\u00a0nabycia licencji na oprogramowanie komputerowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie od 01.01.2022 \u2013 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura w\u0142asno\u015bci warto\u015bci niematerialnych (wg warto\u015bci netto):</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001047\"></td><td class=\"pt-001048\"></td><td class=\"pt-001048\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001049\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci niematerialne, do kt\u00f3rych tytu\u0142 prawny podlega ograniczeniom lub stanowi\u0105ce zabezpieczenie zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci warto\u015bci niematerialnych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623997\"></span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 14: WARTO\u015a\u0106 FIRMY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 03.06.2019 r. sp\u00f3\u0142ka Ropczyce ENGINEERING Sp. z o.o. (wchodz\u0105ca w sk\u0142ad Grupy Kapita\u0142owej ZM \u201eROPCZYCE\u201d) naby\u0142a przedsi\u0119biorstwo in\u017cynieringowe prowadzone w ramach sp\u00f3\u0142ki cywilnej pod nazw\u0105 KONMAR z siedzib\u0105 w\u00a0Ropczycach, kt\u00f3re prowadzi\u0142o dzia\u0142alno\u015b\u0107 projektowo-monta\u017cow\u0105. Grupa naby\u0142a przedsi\u0119biorstwo w celu rozwijania szeroko rozumianej dzia\u0142alno\u015bci in\u017cynieringowej zwi\u0105zanej z ceramik\u0105 ogniotrwa\u0142\u0105 w bran\u017cach obs\u0142ugiwanych przez jednostk\u0119 dominuj\u0105c\u0105, a tak\u017ce w celu poszukiwania nowych rynk\u00f3w zbytu, poprzez budowanie i rozw\u00f3j w\u0142asnego potencja\u0142u w tym zakresie przy wsp\u00f3\u0142pracy z partnerami bran\u017cowymi. W wyniku nabycia przedsi\u0119biorstwa KONMAR w\u00a0Grupie pojawi\u0142a si\u0119 nowa linia biznesowa w postaci projektowania i wykonawstwa inwestycji, zwi\u0105zanych z\u00a0procesami wysokotemperaturowej obr\u00f3bki ro\u017cnego rodzaju odpad\u00f3w (nowa bran\u017ca ochrony \u015brodowiska) oraz z\u00a0dostawami wyrob\u00f3w ogniotrwa\u0142ych na potrzeby tych inwestycji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zap\u0142ata za przedsi\u0119biorstwo przekazana przez sp\u00f3\u0142k\u0119 zale\u017cn\u0105 poprzednim w\u0142a\u015bcicielom wynios\u0142a 3 000 tys. z\u0142 i\u00a0obejmowa\u0142a cen\u0119 zakupu przedsi\u0119biorstwa op\u0142acon\u0105 w \u015brodkach pieni\u0119\u017cnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela przedstawiaj\u0105ca spos\u00f3b ustalenia warto\u015bci godziwej zidentyfikowanych przez Grup\u0119 pozycji aktyw\u00f3w oraz zobowi\u0105za\u0144 nabytego przedsi\u0119biorstwa na dzie\u0144 zawarcia transakcji.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001053\"></td><td class=\"pt-001054\"></td></tr><tr class=\"pt-000482\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000129\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sp\u00f3\u0142ka przej\u0119ta</span></p></td><td class=\"pt-001056\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa na dzie\u0144 przej\u0119cia </span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001057\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">03.06.2019 r.</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa </span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015bci niematerialne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">33</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rzeczowe aktywa trwa\u0142e</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">600</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zapasy</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 221</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">385</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 345</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania</span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i zaliczki</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 284</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">104</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">1 388</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa aktyw\u00f3w netto</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">957</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy (+) / Zysk (-)</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 043</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zap\u0142ata za przej\u0119t\u0105 Sp\u00f3\u0142k\u0119</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 000</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podmioty niekontroluj\u0105ce:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niedaj\u0105ce kontroli</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Koszty powi\u0105zane z przej\u0119ciem obci\u0105\u017caj\u0105ce wynik przejmuj\u0105cego</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">91</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ustalona warto\u015b\u0107 firmy (zysk) skalkulowana zosta\u0142a jako r\u00f3\u017cnica dw\u00f3ch warto\u015bci:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sumy zap\u0142aty przekazanej za kontrol\u0119, oraz</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto jednostki.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nadwy\u017cka sumy skalkulowanej w spos\u00f3b wskazany powy\u017cej ponad warto\u015b\u0107 godziw\u0105 mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto nabytego przedsi\u0119biorstwa zosta\u0142a uj\u0119ta w aktywach skonsolidowanego sprawozdania z\u00a0sytuacji finansowej jako warto\u015b\u0107 firmy. Warto\u015b\u0107 firmy odpowiada p\u0142atno\u015bci dokonanej przez Grup\u0119 w oczekiwaniu na przysz\u0142e korzy\u015bci ekonomiczne z tytu\u0142u aktyw\u00f3w, kt\u00f3rych nie mo\u017cna pojedynczo zidentyfikowa\u0107 ani osobno uj\u0105\u0107. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__115131366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 bilansowy Grupa przeprowadzi\u0142a test na utrat\u0119 warto\u015bci firmy, w wyniku kt\u00f3rego nie nast\u0105pi\u0142a konieczno\u015b\u0107 dokonania odpisu z tytu\u0142u utraty warto\u015bci. Zarz\u0105d Sp\u00f3\u0142ki Dominuj\u0105cej oszacowa\u0142 warto\u015b\u0107 sp\u00f3\u0142ki zale\u017cnej na poziomie 28 mln z\u0142otych przy stopie dyskonta 7,78%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__115131366_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfIntangibleAssetsAndGoodwillExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A6665e7ecefbc4414b9b4e9e8b3066c05_249417156": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459691\"></span><span class=\"pt-000006\" id=\"_Toc351016025\"></span><span class=\"pt-000006\" id=\"_Toc380755693\"></span><span class=\"pt-000006\" id=\"_Toc444000943\"></span><span class=\"pt-000006\" id=\"_Toc506472309\"></span><span class=\"pt-000006\" id=\"_Toc507583324\"></span><span class=\"pt-000006\" id=\"_Toc3460766\"></span><span class=\"pt-000006\" id=\"_Toc132623996\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 13: WARTO\u015aCI NIEMATERIALNE</span></h2><p class=\"pt-NormalCalibri10\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 188</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">4 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 069</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 482</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 595</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 719</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">839</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 948</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 787</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">230</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2021-31.12.2021</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 544</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 720</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 308</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 458</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 046</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 566</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 342</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">364</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">780</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_end\"></a></p><p class=\"pt-000Normal-001045\"></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa ponios\u0142a nak\u0142ady na warto\u015bci niematerialne w kwocie 594 tys. z\u0142 dotycz\u0105ce m.in. prac rozwojowych i\u00a0nabycia licencji na oprogramowanie komputerowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie od 01.01.2022 \u2013 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura w\u0142asno\u015bci warto\u015bci niematerialnych (wg warto\u015bci netto):</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001047\"></td><td class=\"pt-001048\"></td><td class=\"pt-001048\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001049\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci niematerialne, do kt\u00f3rych tytu\u0142 prawny podlega ograniczeniom lub stanowi\u0105ce zabezpieczenie zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci warto\u015bci niematerialnych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfIntangibleAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Abfc55cc92c2a4873b14b211e48ac1be3_711": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459691\"></span><span class=\"pt-000006\" id=\"_Toc351016025\"></span><span class=\"pt-000006\" id=\"_Toc380755693\"></span><span class=\"pt-000006\" id=\"_Toc444000943\"></span><span class=\"pt-000006\" id=\"_Toc506472309\"></span><span class=\"pt-000006\" id=\"_Toc507583324\"></span><span class=\"pt-000006\" id=\"_Toc3460766\"></span><span class=\"pt-000006\" id=\"_Toc132623996\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 13: WARTO\u015aCI NIEMATERIALNE</span></h2><p class=\"pt-NormalCalibri10\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2022-31.12.2022</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 188</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">459</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">135</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">4 313</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">594</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 069</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 482</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 595</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2022 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">593</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">381</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">3 719</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 544</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">175</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 719</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">839</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 948</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 787</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2022 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2022 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">230</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">534</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany warto\u015bci niematerialnych (wg grup rodzajowych) \u2013 za okres 01.01.2021-31.12.2021</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000995\"><tr class=\"pt-000040\"><td class=\"pt-000996\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000998\"></td><td class=\"pt-000997\"></td><td class=\"pt-000997\"></td><td class=\"pt-000999\"></td><td class=\"pt-001000\"></td></tr><tr class=\"pt-001001\"><td class=\"pt-001002\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Koszty prac rozwojowych</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>1</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Znaki towarowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Patenty i licencje</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001004\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Oprogramowanie komputerowe</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 firmy</span></p></td><td class=\"pt-001003\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne</span><span class=\"pt-Domylnaczcionkaakapitu-000058\"><sup>2</sup></span></p></td><td class=\"pt-001005\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci niematerialne w budowie</span></p></td><td class=\"pt-001006\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001007\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 544</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001009\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 720</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001008\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001010\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001011\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 308</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 458</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- nabycia</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">610</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">119</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- poniesione nak\u0142ady w okresie sprawozdawczym</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 046</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przyj\u0119cie na WN-OT w okresie sprawozdawczym</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">729</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001019\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa brutto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001020\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 154</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 522</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 720</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 01.01.2021 r. </span></p></td><td class=\"pt-001026\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001028\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 566</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001027\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001029\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001030\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 342</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001017\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- amortyzacji</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 014</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">493</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 507</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">317</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne wyksi\u0119gowanie umorzonych w 100 %</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">317</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001031\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Umorzenie na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 790</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001022\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 742</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001021\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001023\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001024\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 532</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001025\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 01.01.2021 r.</span></p></td><td class=\"pt-001032\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001036\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001012\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zwi\u0119kszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001037\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">Zmniejszenia, z tytu\u0142u:</span></p></td><td class=\"pt-001018\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001014\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001013\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001015\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td><td class=\"pt-001016\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000532\">0</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001038\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001040\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001039\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001041\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001042\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001043\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa netto na dzie\u0144 31.12.2021 r.</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">364</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001034\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">780</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 044</span></p></td><td class=\"pt-001033\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001035\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001044\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>1 </sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wytworzone we w\u0142asnym zakresie, </span><span class=\"pt-Domylnaczcionkaakapitu-000028\"><sup>2</sup></span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Zakupione</span><a class=\"pt-000114\" id=\"XBRLBlock__2136265730_end\"></a></p><p class=\"pt-000Normal-001045\"></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa ponios\u0142a nak\u0142ady na warto\u015bci niematerialne w kwocie 594 tys. z\u0142 dotycz\u0105ce m.in. prac rozwojowych i\u00a0nabycia licencji na oprogramowanie komputerowe.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1931332930_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci w okresie od 01.01.2022 \u2013 31.12.2022 r.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie obj\u0119tym niniejszym skonsolidowanym sprawozdaniem finansowym odpisy aktualizuj\u0105ce z tytu\u0142u utraty warto\u015bci \u015brodk\u00f3w trwa\u0142ych w Grupie nie wyst\u0105pi\u0142y.</span><a class=\"pt-000114\" id=\"XBRLBlock_1793936595_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura w\u0142asno\u015bci warto\u015bci niematerialnych (wg warto\u015bci netto):</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001047\"></td><td class=\"pt-001048\"></td><td class=\"pt-001048\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001049\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001050\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">W\u0142asne</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001051\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001052\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 188</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci niematerialne, do kt\u00f3rych tytu\u0142 prawny podlega ograniczeniom lub stanowi\u0105ce zabezpieczenie zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kwoty zobowi\u0105za\u0144 umownych do nabycia w przysz\u0142o\u015bci warto\u015bci niematerialnych</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nie wyst\u0119puj\u0105.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1628845998_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_89667209_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1304741953_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc411597684\"></span><span class=\"pt-000006\" id=\"_Toc441047437\"></span><span class=\"pt-000006\" id=\"_Toc506472343\"></span><span class=\"pt-000006\" id=\"_Toc507583360\"></span><span class=\"pt-000006\" id=\"_Toc3460795\"></span><span class=\"pt-000006\" id=\"_Toc132624030\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1082329557_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__351124428_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1264651407_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 43: POCZYNIONE ZOBOWI\u0104ZANIA DO DOKONANIA ZAKUPU RZECZOWYCH AKTYW\u00d3W TRWA\u0141YCH I\u00a0NAK\u0141AD\u00d3W NA PRACE ROZWOJOWE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">  WYNIKAJ\u0104CE Z REALIZOWANYCH PROJEKT\u00d3W</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W roku poprzedzaj\u0105cym okres sprawozdawczy jednostka dominuj\u0105ca </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zako\u0144czy\u0142a realizacj\u0119 projekt\u00f3w w\u00a0ramach Program\u00f3w Operacyjnych Inteligentny Rozw\u00f3j Dzia\u0142anie 2.1 \u201eRozbudowa Centrum Badawczo-Rozwojowego w\u00a0Zak\u0142adach Magnezytowych \u201eROPCZYCE\u201d S.A.\u201d oraz projektu z\u00a0Programu Operacyjnego Infrastruktura i \u015arodowisko Dzia\u0142anie 1.6. Promowanie wykorzystywania wysokosprawnej kogeneracji ciep\u0142a i energii elektrycznej w oparciu o\u00a0zapotrzebowanie na ciep\u0142o u\u017cytkowe Poddzia\u0142anie 1.6.1.\u0179r\u00f3d\u0142a wysokosprawnej kogeneracji pt.: \u201eBudowa wysokosprawnej kogeneracji z wykorzystaniem energii w Zak\u0142adach Magnezytowych \u201eROPCZYCE\u201d S.A.. Zawarcie um\u00f3w o\u00a0dofinansowanie z dotacji unijnych w Programie Operacyjnym Inteligentny Rozw\u00f3j oraz Infrastruktura i \u015arodowisko wymaga\u0142o wystawienia przez Zarz\u0105d ZMR S.A. weksli in blanco, jako wym\u00f3g formalny zabezpieczaj\u0105cy prawid\u0142owe wykorzystanie otrzymanych \u015brodk\u00f3w w zakresie realizacji projekt\u00f3w oraz w okresie ich trwa\u0142o\u015bci. Grupa z\u0142o\u017cy\u0142a w\u00a0 2021 roku dokumenty ko\u0144cz\u0105ce realizacj\u0119 wy\u017cej wymienionych projekt\u00f3w. Projekty te po rozliczeniu z\u00a0Instytucjami Wdra\u017caj\u0105cymi b\u0119d\u0105 przez 5 lat w okresie ich trwa\u0142o\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W opinii jednostki dominuj\u0105cej\u00a0 nie wyst\u0119puj\u0105 zagro\u017cenia realizacji wska\u017anik\u00f3w projekt\u00f3w w okresach ich realizacji oraz trwa\u0142o\u015bci.</span><a class=\"pt-000114\" id=\"XBRLBlock_1082329557_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__351124428_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1264651407_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfResearchAndDevelopmentExpenseExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A5890acd579da4a398bad40bbdd310eef_717": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623997\"></span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 14: WARTO\u015a\u0106 FIRMY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 03.06.2019 r. sp\u00f3\u0142ka Ropczyce ENGINEERING Sp. z o.o. (wchodz\u0105ca w sk\u0142ad Grupy Kapita\u0142owej ZM \u201eROPCZYCE\u201d) naby\u0142a przedsi\u0119biorstwo in\u017cynieringowe prowadzone w ramach sp\u00f3\u0142ki cywilnej pod nazw\u0105 KONMAR z siedzib\u0105 w\u00a0Ropczycach, kt\u00f3re prowadzi\u0142o dzia\u0142alno\u015b\u0107 projektowo-monta\u017cow\u0105. Grupa naby\u0142a przedsi\u0119biorstwo w celu rozwijania szeroko rozumianej dzia\u0142alno\u015bci in\u017cynieringowej zwi\u0105zanej z ceramik\u0105 ogniotrwa\u0142\u0105 w bran\u017cach obs\u0142ugiwanych przez jednostk\u0119 dominuj\u0105c\u0105, a tak\u017ce w celu poszukiwania nowych rynk\u00f3w zbytu, poprzez budowanie i rozw\u00f3j w\u0142asnego potencja\u0142u w tym zakresie przy wsp\u00f3\u0142pracy z partnerami bran\u017cowymi. W wyniku nabycia przedsi\u0119biorstwa KONMAR w\u00a0Grupie pojawi\u0142a si\u0119 nowa linia biznesowa w postaci projektowania i wykonawstwa inwestycji, zwi\u0105zanych z\u00a0procesami wysokotemperaturowej obr\u00f3bki ro\u017cnego rodzaju odpad\u00f3w (nowa bran\u017ca ochrony \u015brodowiska) oraz z\u00a0dostawami wyrob\u00f3w ogniotrwa\u0142ych na potrzeby tych inwestycji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zap\u0142ata za przedsi\u0119biorstwo przekazana przez sp\u00f3\u0142k\u0119 zale\u017cn\u0105 poprzednim w\u0142a\u015bcicielom wynios\u0142a 3 000 tys. z\u0142 i\u00a0obejmowa\u0142a cen\u0119 zakupu przedsi\u0119biorstwa op\u0142acon\u0105 w \u015brodkach pieni\u0119\u017cnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela przedstawiaj\u0105ca spos\u00f3b ustalenia warto\u015bci godziwej zidentyfikowanych przez Grup\u0119 pozycji aktyw\u00f3w oraz zobowi\u0105za\u0144 nabytego przedsi\u0119biorstwa na dzie\u0144 zawarcia transakcji.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001053\"></td><td class=\"pt-001054\"></td></tr><tr class=\"pt-000482\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000129\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sp\u00f3\u0142ka przej\u0119ta</span></p></td><td class=\"pt-001056\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa na dzie\u0144 przej\u0119cia </span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001057\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">03.06.2019 r.</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa </span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015bci niematerialne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">33</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rzeczowe aktywa trwa\u0142e</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">600</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zapasy</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 221</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">385</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 345</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania</span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i zaliczki</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 284</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">104</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">1 388</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa aktyw\u00f3w netto</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">957</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy (+) / Zysk (-)</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 043</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zap\u0142ata za przej\u0119t\u0105 Sp\u00f3\u0142k\u0119</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 000</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podmioty niekontroluj\u0105ce:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niedaj\u0105ce kontroli</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Koszty powi\u0105zane z przej\u0119ciem obci\u0105\u017caj\u0105ce wynik przejmuj\u0105cego</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">91</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ustalona warto\u015b\u0107 firmy (zysk) skalkulowana zosta\u0142a jako r\u00f3\u017cnica dw\u00f3ch warto\u015bci:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sumy zap\u0142aty przekazanej za kontrol\u0119, oraz</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto jednostki.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nadwy\u017cka sumy skalkulowanej w spos\u00f3b wskazany powy\u017cej ponad warto\u015b\u0107 godziw\u0105 mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto nabytego przedsi\u0119biorstwa zosta\u0142a uj\u0119ta w aktywach skonsolidowanego sprawozdania z\u00a0sytuacji finansowej jako warto\u015b\u0107 firmy. Warto\u015b\u0107 firmy odpowiada p\u0142atno\u015bci dokonanej przez Grup\u0119 w oczekiwaniu na przysz\u0142e korzy\u015bci ekonomiczne z tytu\u0142u aktyw\u00f3w, kt\u00f3rych nie mo\u017cna pojedynczo zidentyfikowa\u0107 ani osobno uj\u0105\u0107. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__115131366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 bilansowy Grupa przeprowadzi\u0142a test na utrat\u0119 warto\u015bci firmy, w wyniku kt\u00f3rego nie nast\u0105pi\u0142a konieczno\u015b\u0107 dokonania odpisu z tytu\u0142u utraty warto\u015bci. Zarz\u0105d Sp\u00f3\u0142ki Dominuj\u0105cej oszacowa\u0142 warto\u015b\u0107 sp\u00f3\u0142ki zale\u017cnej na poziomie 28 mln z\u0142otych przy stopie dyskonta 7,78%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__115131366_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfBusinessCombinationsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0064ab35dca045899090c235cf4f52f6_716": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132623997\"></span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 14: WARTO\u015a\u0106 FIRMY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 03.06.2019 r. sp\u00f3\u0142ka Ropczyce ENGINEERING Sp. z o.o. (wchodz\u0105ca w sk\u0142ad Grupy Kapita\u0142owej ZM \u201eROPCZYCE\u201d) naby\u0142a przedsi\u0119biorstwo in\u017cynieringowe prowadzone w ramach sp\u00f3\u0142ki cywilnej pod nazw\u0105 KONMAR z siedzib\u0105 w\u00a0Ropczycach, kt\u00f3re prowadzi\u0142o dzia\u0142alno\u015b\u0107 projektowo-monta\u017cow\u0105. Grupa naby\u0142a przedsi\u0119biorstwo w celu rozwijania szeroko rozumianej dzia\u0142alno\u015bci in\u017cynieringowej zwi\u0105zanej z ceramik\u0105 ogniotrwa\u0142\u0105 w bran\u017cach obs\u0142ugiwanych przez jednostk\u0119 dominuj\u0105c\u0105, a tak\u017ce w celu poszukiwania nowych rynk\u00f3w zbytu, poprzez budowanie i rozw\u00f3j w\u0142asnego potencja\u0142u w tym zakresie przy wsp\u00f3\u0142pracy z partnerami bran\u017cowymi. W wyniku nabycia przedsi\u0119biorstwa KONMAR w\u00a0Grupie pojawi\u0142a si\u0119 nowa linia biznesowa w postaci projektowania i wykonawstwa inwestycji, zwi\u0105zanych z\u00a0procesami wysokotemperaturowej obr\u00f3bki ro\u017cnego rodzaju odpad\u00f3w (nowa bran\u017ca ochrony \u015brodowiska) oraz z\u00a0dostawami wyrob\u00f3w ogniotrwa\u0142ych na potrzeby tych inwestycji.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zap\u0142ata za przedsi\u0119biorstwo przekazana przez sp\u00f3\u0142k\u0119 zale\u017cn\u0105 poprzednim w\u0142a\u015bcicielom wynios\u0142a 3 000 tys. z\u0142 i\u00a0obejmowa\u0142a cen\u0119 zakupu przedsi\u0119biorstwa op\u0142acon\u0105 w \u015brodkach pieni\u0119\u017cnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Tabela przedstawiaj\u0105ca spos\u00f3b ustalenia warto\u015bci godziwej zidentyfikowanych przez Grup\u0119 pozycji aktyw\u00f3w oraz zobowi\u0105za\u0144 nabytego przedsi\u0119biorstwa na dzie\u0144 zawarcia transakcji.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001053\"></td><td class=\"pt-001054\"></td></tr><tr class=\"pt-000482\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000129\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Sp\u00f3\u0142ka przej\u0119ta</span></p></td><td class=\"pt-001056\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa na dzie\u0144 przej\u0119cia </span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001055\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001057\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">03.06.2019 r.</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa </span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015bci niematerialne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">33</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rzeczowe aktywa trwa\u0142e</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">600</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zapasy</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 221</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">106</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u015arodki pieni\u0119\u017cne</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">385</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Aktywa razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 345</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001058\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania</span></p></td><td class=\"pt-001059\"><p class=\"pt-Normalny-000128\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i zaliczki</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1 284</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">104</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania razem:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">1 388</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 godziwa aktyw\u00f3w netto</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">957</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015b\u0107 firmy (+) / Zysk (-)</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">2 043</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zap\u0142ata za przej\u0119t\u0105 Sp\u00f3\u0142k\u0119</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">3 000</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podmioty niekontroluj\u0105ce:</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Udzia\u0142y niedaj\u0105ce kontroli</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">-</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001060\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Koszty powi\u0105zane z przej\u0119ciem obci\u0105\u017caj\u0105ce wynik przejmuj\u0105cego</span></p></td><td class=\"pt-001061\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">91</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ustalona warto\u015b\u0107 firmy (zysk) skalkulowana zosta\u0142a jako r\u00f3\u017cnica dw\u00f3ch warto\u015bci:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sumy zap\u0142aty przekazanej za kontrol\u0119, oraz</span></p><p class=\"pt-001062\"><span class=\"pt-000400\">\u2192</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015bci godziwej mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto jednostki.</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nadwy\u017cka sumy skalkulowanej w spos\u00f3b wskazany powy\u017cej ponad warto\u015b\u0107 godziw\u0105 mo\u017cliwych do zidentyfikowania przej\u0119tych aktyw\u00f3w netto nabytego przedsi\u0119biorstwa zosta\u0142a uj\u0119ta w aktywach skonsolidowanego sprawozdania z\u00a0sytuacji finansowej jako warto\u015b\u0107 firmy. Warto\u015b\u0107 firmy odpowiada p\u0142atno\u015bci dokonanej przez Grup\u0119 w oczekiwaniu na przysz\u0142e korzy\u015bci ekonomiczne z tytu\u0142u aktyw\u00f3w, kt\u00f3rych nie mo\u017cna pojedynczo zidentyfikowa\u0107 ani osobno uj\u0105\u0107. </span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__115131366_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 bilansowy Grupa przeprowadzi\u0142a test na utrat\u0119 warto\u015bci firmy, w wyniku kt\u00f3rego nie nast\u0105pi\u0142a konieczno\u015b\u0107 dokonania odpisu z tytu\u0142u utraty warto\u015bci. Zarz\u0105d Sp\u00f3\u0142ki Dominuj\u0105cej oszacowa\u0142 warto\u015b\u0107 sp\u00f3\u0142ki zale\u017cnej na poziomie 28 mln z\u0142otych przy stopie dyskonta 7,78%.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_673196423_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1778064384_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_825589966_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_135634126_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__115131366_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfGoodwillExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Acf62c4117aae4d0989201a47361fefde_724": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001073\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001074\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001075\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty Forward wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">531</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001077\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 008</span></p></td><td class=\"pt-001078\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem pochodne instrumenty finansowe </span></p></td><td class=\"pt-001079\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-001080\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - d\u0142ugoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_480614230_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Instrumenty finansowe wg kategorii</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u0105</span><span class=\"pt-Domylnaczcionkaakapitu-000058\">tek okresu </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 285</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 981</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 539</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 981</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy z tytu\u0142u utraty warto\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na kapita\u0142</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 541</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001082\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021 - 31.12.2021</span></p></td><td class=\"pt-001067\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-000533\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u0105</span><span class=\"pt-Domylnaczcionkaakapitu-000058\">tek okresu </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">129</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">67 319</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 966</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 966</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001102\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">127</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy z tytu\u0142u utraty warto\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena bilansowa odniesiona na kapita\u0142</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wycena godziwa odniesiona w RZIS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odwr\u00f3cenie wyceny godziwej odniesionej w RZiS</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie odpisu aktualizuj\u0105cego</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zmiana stanu bilansowej warto\u015bci netto nale\u017cno\u015bci</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a00</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne </span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 285</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1562308275_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2033887790_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_480614230_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351016186\"></span><span class=\"pt-000006\" id=\"_Toc380755707\"></span><span class=\"pt-000006\" id=\"_Toc444000960\"></span><span class=\"pt-000006\" id=\"_Toc506472328\"></span><span class=\"pt-000006\" id=\"_Toc507583344\"></span><span class=\"pt-000006\" id=\"_Toc3460781\"></span><span class=\"pt-000006\" id=\"_Toc132624017\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 30: POCHODNE INSTRUMENTY FINANSOWE I POZOSTA\u0141E ZOBOWI\u0104ZANIA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">FINANSOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001400\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">a) d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">b) kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - transakcje Forward</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania finansowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe i inne zobowi\u0105zania finansowe \u2013 struktura zapadalno\u015bci</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001408\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe kr\u00f3tkoterminowe </span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1418</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000840\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001411\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe razem, w tym:</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena transakcje Forward</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e  d\u0142ugoterminowe zobowi\u0105zania finansowe razem</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpis aktualizuj\u0105cy z tytu\u0142u wyceny w zamortyzowanym koszcie</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001412\"></td><td class=\"pt-001413\"></td><td class=\"pt-001414\"></td><td class=\"pt-001415\"></td><td class=\"pt-001416\"></td><td class=\"pt-001417\"></td><td class=\"pt-001418\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001419\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Typ transakcji</span></p></td><td class=\"pt-001420\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zapadalno\u015bci</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Waluta</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs wykonania /przedzia\u0142/</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota bazowa (w tys.)</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa (w tys. z\u0142)</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001433\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001434\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0\u00a0</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001438\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">PKO BP S.A.</span></p></td><td class=\"pt-001439\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001440\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001442\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001443\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 300</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">433</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ING S.A.</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001446\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001448\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-III kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 500</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">209</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BGK</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001449\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001451\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001452\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 700</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">776</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinancialInstrumentsAtFairValueThroughProfitOrLossExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A5db04443ad1f4a29930238714653ebb9_723": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001063\"></td><td class=\"pt-001064\"></td><td class=\"pt-001065\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001073\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001074\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001075\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty Forward wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">531</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kontrakty IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001077\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 008</span></p></td><td class=\"pt-001078\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001076\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem pochodne instrumenty finansowe </span></p></td><td class=\"pt-001079\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-001080\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - d\u0142ugoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001070\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_2124326792_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_497904778_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351016186\"></span><span class=\"pt-000006\" id=\"_Toc380755707\"></span><span class=\"pt-000006\" id=\"_Toc444000960\"></span><span class=\"pt-000006\" id=\"_Toc506472328\"></span><span class=\"pt-000006\" id=\"_Toc507583344\"></span><span class=\"pt-000006\" id=\"_Toc3460781\"></span><span class=\"pt-000006\" id=\"_Toc132624017\"></span><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 30: POCHODNE INSTRUMENTY FINANSOWE I POZOSTA\u0141E ZOBOWI\u0104ZANIA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">FINANSOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001400\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">a) d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">b) kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - transakcje Forward</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania finansowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pochodne instrumenty finansowe i inne zobowi\u0105zania finansowe \u2013 struktura zapadalno\u015bci</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001408\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe kr\u00f3tkoterminowe </span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1418</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001404\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001405\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001397\"></td><td class=\"pt-001398\"></td><td class=\"pt-001399\"></td></tr><tr class=\"pt-000840\"><td class=\"pt-001407\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001401\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001402\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001411\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe razem, w tym:</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena transakcje Forward</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001403\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e  d\u0142ugoterminowe zobowi\u0105zania finansowe razem</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpis aktualizuj\u0105cy z tytu\u0142u wyceny w zamortyzowanym koszcie</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001406\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td><td class=\"pt-001409\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001410\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001412\"></td><td class=\"pt-001413\"></td><td class=\"pt-001414\"></td><td class=\"pt-001415\"></td><td class=\"pt-001416\"></td><td class=\"pt-001417\"></td><td class=\"pt-001418\"></td></tr><tr class=\"pt-000224\"><td class=\"pt-001419\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Typ transakcji</span></p></td><td class=\"pt-001420\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zapadalno\u015bci</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Waluta</span></p></td><td class=\"pt-000901\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs wykonania /przedzia\u0142/</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota bazowa (w tys.)</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa (w tys. z\u0142)</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2022</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001433\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001434\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000234\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001428\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wg stanu na dzie\u0144 31.12.2021</span></p></td><td class=\"pt-001429\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001430\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001431\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001432\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001421\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0\u00a0</span></p></td><td class=\"pt-001422\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001438\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">PKO BP S.A.</span></p></td><td class=\"pt-001439\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001440\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001441\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001442\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001443\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 300</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">433</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000182\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">ING S.A.</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001446\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001447\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001448\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001435\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001436\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-III kw. 2022 r.</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 500</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">209</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001444\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BGK</span></p></td><td class=\"pt-001445\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001449\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001450\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001451\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001452\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001423\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Transakcje Forward</span></p></td><td class=\"pt-001424\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">III-IV kw. 2021</span></p></td><td class=\"pt-001100\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">I-IV kw. 2022 r.</span></p></td><td class=\"pt-001437\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR, USD</span></p></td><td class=\"pt-001425\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001426\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 700</span></p></td><td class=\"pt-001427\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">776</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__2005539043_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_442876372_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1834619774_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1800701879_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDerivativeFinancialInstrumentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Adb9d52e9c1d14af494dea5926f446ff8_795151734": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624000\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1074797494_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_514480933_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 17: ZAPASY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zapasy wyceniane s\u0105 wed\u0142ug ceny nabycia lub koszt\u00f3w wytworzenia nie wy\u017cszych od ich ceny sprzeda\u017cy netto mo\u017cliwej do uzyskania na dzie\u0144 bilansowy. Warto\u015b\u0107 netto mo\u017cliwa do uzyskania jest oszacowan\u0105 cen\u0105 sprzeda\u017cy dokonywanej w\u00a0toku bie\u017c\u0105cej dzia\u0142alno\u015bci gospodarczej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001103\"></td><td class=\"pt-001104\"></td><td class=\"pt-001105\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001106\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001107\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Surowce i materia\u0142y</span></p></td><td class=\"pt-001109\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102 089</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">59 645</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">P\u00f3\u0142produkty i produkcja w toku</span></p></td><td class=\"pt-001111\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">38 835</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 147</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Produkty gotowe</span></p></td><td class=\"pt-001111\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85 810</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46 021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Towary</span></p></td><td class=\"pt-001111\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 730</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 079</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zapasy brutto</span></p></td><td class=\"pt-001112\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">233 464</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">128 892</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w</span></p></td><td class=\"pt-001109\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 934</span></p></td><td class=\"pt-001110\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zapasy netto w tym:</span></p></td><td class=\"pt-001112\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">225 530</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">124 096</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - warto\u015b\u0107 bilansowa zapas\u00f3w wykazana w warto\u015bci godziwej </span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">126 315</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">126 315</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - warto\u015b\u0107 zapas\u00f3w stanowi\u0105cych zabezpieczenie zobowi\u0105za\u0144</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 000</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_758836779_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci ustanowionych zabezpiecze\u0144 na zapasach \u2013 do kt\u00f3rych tytu\u0142 prawny podlega ograniczeniom/ lub stanowi zabezpieczenie zobowi\u0105za\u0144 Grupy </span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001103\"></td><td class=\"pt-001104\"></td><td class=\"pt-001105\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001106\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142 zobowi\u0105zania / ograniczenia w dysponowaniu</span></p></td><td class=\"pt-001107\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001090\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001115\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- stanowi\u0105ce zabezpieczenie kredyt\u00f3w i po\u017cyczek jednostki dominuj\u0105cej </span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 000</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015bci ustanowionych zabezpiecze\u0144 na zapasach og\u00f3\u0142em</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">24 000</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 000</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001108\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa zapas\u00f3w stanowi\u0105cych zabezpieczenie kredyt\u00f3w i po\u017cyczek og\u00f3\u0142em</span></p></td><td class=\"pt-001114\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102 089</span></p></td><td class=\"pt-001113\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">59 645</span></p></td></tr></table></div><p class=\"pt-000Normal-001116\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_758836779_end\"></a></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Analiza wiekowa zapas\u00f3w w okresie 01.01.2022 \u2013 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001117\"></td><td class=\"pt-001118\"></td><td class=\"pt-001119\"></td><td class=\"pt-001120\"></td><td class=\"pt-001121\"></td><td class=\"pt-001122\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001123\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001124\" colspan=\"4\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Okres zalegania w dniach</span></p></td><td class=\"pt-001125\" rowspan=\"1\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001126\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0-90</span></p></td><td class=\"pt-001127\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">91-180</span></p></td><td class=\"pt-001128\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">181-360</span></p></td><td class=\"pt-001129\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">&gt;360</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Surowce i materia\u0142y (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">92 592</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 550</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 846</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102 089</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Surowce i materia\u0142y (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001136\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001137\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Surowce i materia\u0142y netto</span></p></td><td class=\"pt-001138\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">92 592</span></p></td><td class=\"pt-001139\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 101</span></p></td><td class=\"pt-001140\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 550</span></p></td><td class=\"pt-001141\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 846</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">102 089</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">P\u00f3\u0142produkty i produkcja w toku (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">35 067</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 833</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 152</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">783</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">38 835</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">P\u00f3\u0142produkty i produkcja w toku (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">282</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">282</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001137\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">P\u00f3\u0142produkty i produkcja w toku (netto)</span></p></td><td class=\"pt-001138\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">35 067</span></p></td><td class=\"pt-001139\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 833</span></p></td><td class=\"pt-001140\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 152</span></p></td><td class=\"pt-001142\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">501</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">38 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Produkty gotowe (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 705</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 005</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 712</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 388</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">85 810</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Produkty gotowe (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 561</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 068</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 629</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001137\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Produkty gotowe (netto)</span></p></td><td class=\"pt-001138\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">64 144</span></p></td><td class=\"pt-001139\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 005</span></p></td><td class=\"pt-001140\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 712</span></p></td><td class=\"pt-001142\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 320</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">78 181</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Towary (brutto)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 442</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">221</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">55</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 730</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001130\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Towary (odpisy)</span></p></td><td class=\"pt-001131\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001132\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001133\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001134\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td><td class=\"pt-001135\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001143\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Towary (netto)</span></p></td><td class=\"pt-001144\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 442</span></p></td><td class=\"pt-001145\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">12</span></p></td><td class=\"pt-001146\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">221</span></p></td><td class=\"pt-001147\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">32</span></p></td><td class=\"pt-001148\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 707</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiany stanu odpis\u00f3w aktualizuj\u0105cych zapasy</span></p><p class=\"pt-Bezodstpw-001149\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001150\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td><td class=\"pt-001151\"></td></tr><tr class=\"pt-000849\"><td class=\"pt-001152\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001153\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce materia\u0142y</span></p></td><td class=\"pt-001154\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce p\u00f3\u0142produkty i produkcj\u0119 w toku</span></p></td><td class=\"pt-001155\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce produkty gotowe</span></p></td><td class=\"pt-001156\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce towary</span></p></td><td class=\"pt-001155\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem odpisy aktualizuj\u0105ce zapasy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 01.01.2022 roku</span></p></td><td class=\"pt-001158\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001159\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001160\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001161\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001148\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia w tym:</span></p></td><td class=\"pt-001162\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001159\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">282</span></p></td><td class=\"pt-001160\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 629</span></p></td><td class=\"pt-001161\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 934</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- utworzenie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi kosztami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">282</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 629</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">23</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 934</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi przychodami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001167\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 31.12.2022 roku</span></p></td><td class=\"pt-001168\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001169\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">282</span></p></td><td class=\"pt-001170\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 629</span></p></td><td class=\"pt-001171\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23</span></p></td><td class=\"pt-001170\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 934</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001172\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 01.01.2021 roku</span></p></td><td class=\"pt-001173\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001174\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">140</span></p></td><td class=\"pt-001175\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">731</span></p></td><td class=\"pt-001176\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td><td class=\"pt-001160\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">920</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia w tym:</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- utworzenie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi kosztami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 796</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">140</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">731</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">920</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w korespondencji z pozosta\u0142ymi przychodami operacyjnymi</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">140</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">731</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">920</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- przemieszczenia</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001157\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na dzie\u0144 31.12.2021 roku</span></p></td><td class=\"pt-001164\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001165\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 216</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 472</span></p></td><td class=\"pt-001166\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">108</span></p></td><td class=\"pt-001163\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 796</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc444000948\">\u00a0</span><span class=\"pt-000006\" id=\"_Toc506472316\"></span><span class=\"pt-000006\" id=\"_Toc507583329\"></span><span class=\"pt-001046\"></span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa dokonuje oceny przydatno\u015bci zapas\u00f3w w spos\u00f3b regularny \u2013 w okresach miesi\u0119cznych. Odpis aktualizuj\u0105cy warto\u015b\u0107 zapas\u00f3w, dokonuje si\u0119 poprzez doprowadzenie warto\u015bci tych zapas\u00f3w do ceny mo\u017cliwej do uzyskania na dzie\u0144 bilansowy, zapewniaj\u0105cy ich up\u0142ynnienie po obni\u017conej warto\u015bci. Odwr\u00f3cenie odpisu nast\u0119puje w\u00a0okresie, w\u00a0kt\u00f3rym te zapasy sprzedano, zu\u017cyto jako przetworzony surowiec w procesie produkcji lub w przypadku braku wymienionych wcze\u015bniej mo\u017cliwo\u015bci zez\u0142omowano, z uwagi na nieprzydatno\u015b\u0107 technologiczn\u0105 lub zmian\u0119 potrzeb klient\u00f3w.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><span class=\"pt-000006\" id=\"_Toc444000949\"></span><span class=\"pt-000006\" id=\"_Toc506472317\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1074797494_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_514480933_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfInventoriesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A264c1dc6d99b4ea9b423df0e5061e28b_731": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459806\"></span><span class=\"pt-000006\" id=\"_Toc351016176\"></span><span class=\"pt-000006\" id=\"_Toc380755698\"></span><span class=\"pt-000006\" id=\"_Toc444000951\"></span><span class=\"pt-000006\" id=\"_Toc506472318\"></span><span class=\"pt-000006\" id=\"_Toc507583331\"></span><span class=\"pt-000006\" id=\"_Toc3460772\"></span><span class=\"pt-000006\" id=\"_Toc132624002\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1392034189_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_738148274_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 18: NALE\u017bNO\u015aCI HANDLOWE</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nale\u017cno\u015bci handlowe </span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 182</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 222</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- od jednostek powi\u0105zanych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 628</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 123</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- od pozosta\u0142ych jednostek</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 554</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74 099</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 307</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 253</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nale\u017cno\u015bci handlowe brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">106 489</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">87 475</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug nie s\u0105 oprocentowane i maj\u0105 zazwyczaj termin p\u0142atno\u015bci od 45 do 90 dni.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posiada odpowiedni\u0105 polityk\u0119 w zakresie dokonywania sprzeda\u017cy tylko zweryfikowanym odbiorcom. Dzi\u0119ki temu, w ocenie kierownictwa jednostek wchodz\u0105cych w sk\u0142ad Grupy nie istnieje dodatkowe ryzyko kredytowe, ponad poziom okre\u015blony odpisem aktualizuj\u0105cym, utworzonym na nale\u017cno\u015bci handlowe o podwy\u017cszonym stopniu ryzyka ich nie\u015bci\u0105galno\u015bci.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_856288826_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001187\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane</span></p></td><td class=\"pt-001188\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek powi\u0105zanych na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001191\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki pozosta\u0142e</span></p></td><td class=\"pt-001192\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001193\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 239</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 883</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 853</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">650</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">182</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w  w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 634</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- odwr\u00f3cenie odpis\u00f3w utworzonych na koniec poprzedniego roku obrotowego</span></p></td><td class=\"pt-001194\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 599</span></p></td><td class=\"pt-001195\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 632</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001196\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek pozosta\u0142ych na koniec okresu</span></p></td><td class=\"pt-001197\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 081</span></p></td><td class=\"pt-001198\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001199\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001200\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001201\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych og\u00f3\u0142em na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 307</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe dochodzone przez Grup\u0119 w drodze post\u0119powa\u0144 uk\u0142adowych i upad\u0142o\u015bciowych na dzie\u0144 31.12.2022 r. wynosz\u0105 \u0142\u0105cznie: 2 593 tys. z\u0142. Nale\u017cno\u015bci te  zosta\u0142y obj\u0119te odpisem z tytu\u0142u oczekiwanych strat kredytowych.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_856288826_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_end\"></a></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624003\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 18A: NALE\u017bNO\u015aCI HANDLOWE \u2013 struktura przeterminowania</span></h2><p class=\"pt-Normalny-000046\"><span class=\"pt-000911\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000911\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001202\"></td><td class=\"pt-001203\"></td><td class=\"pt-001204\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td></tr><tr class=\"pt-001206\"><td class=\"pt-001207\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. &lt; 60 dni</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 60 \u2013 90 dni</span></p></td><td class=\"pt-001210\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 90 \u2013180 dni</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.    180 \u2013 360 dni</span></p></td><td class=\"pt-001211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.      &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 182</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">90 346</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 189</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">457</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">172</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 628</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 063</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">404</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">161</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">226</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">102</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">114</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 554</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">89 283</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 189</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 081</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 317</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">51</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 019</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 950</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 744</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 222</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">69 264</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 223</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">301</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">374</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych  netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 123</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 123</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74 099</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">67 141</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 223</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">301</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">374</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 253</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 854</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 300</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">190</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 868</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_1392034189_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_738148274_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459807\"></span><span class=\"pt-000006\" id=\"_Toc351016177\"></span><span class=\"pt-000006\" id=\"_Toc380755699\"></span><span class=\"pt-000006\" id=\"_Toc444000952\"></span><span class=\"pt-000006\" id=\"_Toc506472319\"></span><span class=\"pt-000006\" id=\"_Toc507583332\"></span><span class=\"pt-000006\" id=\"_Toc3460773\"></span><span class=\"pt-000006\" id=\"_Toc132624004\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1450426954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2114726871_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1486284938_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 19: POZOSTA\u0141E NALE\u017bNO\u015aCI</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><a class=\"pt-000114\" id=\"XBRLBlock_326012436_start\"></a><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u podatk\u00f3w, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 173</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 206</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zaliczki na dostawy</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 454</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 093</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">69</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 241</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 348</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 937</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 692</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_326012436_end\"></a></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><span class=\"pt-Domylnaczcionkaakapitu-000163\"></span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">826</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 377</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u bie\u017c\u0105cego podatku dochodowego od os\u00f3b prawnych (w sp\u00f3\u0142kach zale\u017cnych)</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">82</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u wycen bilansowych kontrakt\u00f3w w toku realizacji</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 377</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci razem</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">826</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 377</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - od jednostek powi\u0105zanych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> -  od pozosta\u0142ych jednostek</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 241</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 348</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 937</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 692</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624005\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 19A: POZOSTA\u0141E NALE\u017bNO\u015aCI \u2013 struktura przeterminowania</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001202\"></td><td class=\"pt-001203\"></td><td class=\"pt-001204\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td></tr><tr class=\"pt-001206\"><td class=\"pt-001207\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. &lt; 60 dni</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 60 \u2013 90 dni</span></p></td><td class=\"pt-001210\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 90 \u2013180 dni</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.    180 \u2013 360 dni</span></p></td><td class=\"pt-001211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.      &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 241</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 241</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 348</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 348</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1450426954_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2114726871_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1486284938_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459808\"></span><span class=\"pt-000006\" id=\"_Toc351016178\"></span><span class=\"pt-000006\" id=\"_Toc380755700\"></span><span class=\"pt-000006\" id=\"_Toc444000953\"></span><span class=\"pt-000006\" id=\"_Toc506472320\"></span><span class=\"pt-000006\" id=\"_Toc507583333\"></span><span class=\"pt-000006\" id=\"_Toc3460774\"></span><span class=\"pt-000006\" id=\"_Toc132624006\"></span><a class=\"pt-000114\" id=\"XBRLBlock__188345994_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__329177704_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__681348713_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 20: ROZLICZENIA MI\u0118DZYOKRESOW</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">E KOSZT\u00d3W*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001219\"></td><td class=\"pt-001220\"></td><td class=\"pt-001220\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001221\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk65166218\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001222\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001222\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia maj\u0105tkowe</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">210</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">138</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia OC og\u00f3lne, pracodawcy, za produkt</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">153</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia samochod\u00f3w-OC, AC, NNW</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">87</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">78</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenie utraty zysku</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- transport do rozliczenia- CALL OF STOCK</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">159</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- prenumeraty</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- koszty reklamy</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - us\u0142ugi obce do odsprzeda\u017cy</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- remonty</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">455</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">112</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- roczny abonament</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">156</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">146</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001226\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- koszty prac rozwojowych</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 604</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001226\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- pozosta\u0142e rozliczenia mi\u0119dzyokresowe</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001227\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w:</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 937</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 296</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\">Prezentowane w pozycji \u201eNale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci kr\u00f3tkoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock__188345994_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__329177704_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__681348713_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfTradeAndOtherReceivablesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ac2409f5afb1346779a5e01f81818105e_733": {
   "value": "<p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_856288826_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001187\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki powi\u0105zane</span></p></td><td class=\"pt-001188\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w aktualizuj\u0105cych w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek powi\u0105zanych na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">226</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001191\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Jednostki pozosta\u0142e</span></p></td><td class=\"pt-001192\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001193\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych na pocz\u0105tek okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 239</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zwi\u0119kszenia, w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- dokonanie odpis\u00f3w  z tytu\u0142u utraty warto\u015bci nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 711</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 867</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmniejszenia w tym:</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 883</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 853</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- wykorzystanie odpis\u00f3w aktualizuj\u0105cych</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">650</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">182</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- rozwi\u0105zanie odpis\u00f3w  w zwi\u0105zku ze sp\u0142at\u0105 nale\u017cno\u015bci</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 634</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- odwr\u00f3cenie odpis\u00f3w utworzonych na koniec poprzedniego roku obrotowego</span></p></td><td class=\"pt-001194\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 599</span></p></td><td class=\"pt-001195\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 632</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001196\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych od jednostek pozosta\u0142ych na koniec okresu</span></p></td><td class=\"pt-001197\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 081</span></p></td><td class=\"pt-001198\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001199\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001200\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001201\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001190\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan odpis\u00f3w aktualizuj\u0105cych warto\u015b\u0107 nale\u017cno\u015bci handlowych og\u00f3\u0142em na koniec okresu</span></p></td><td class=\"pt-000615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 307</span></p></td><td class=\"pt-001189\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 253</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nale\u017cno\u015bci handlowe dochodzone przez Grup\u0119 w drodze post\u0119powa\u0144 uk\u0142adowych i upad\u0142o\u015bciowych na dzie\u0144 31.12.2022 r. wynosz\u0105 \u0142\u0105cznie: 2 593 tys. z\u0142. Nale\u017cno\u015bci te  zosta\u0142y obj\u0119te odpisem z tytu\u0142u oczekiwanych strat kredytowych.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_856288826_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__424693044_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAllowanceForCreditLossesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Afe7a010deb2047c58329a16f2ce11d23_735": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459807\"></span><span class=\"pt-000006\" id=\"_Toc351016177\"></span><span class=\"pt-000006\" id=\"_Toc380755699\"></span><span class=\"pt-000006\" id=\"_Toc444000952\"></span><span class=\"pt-000006\" id=\"_Toc506472319\"></span><span class=\"pt-000006\" id=\"_Toc507583332\"></span><span class=\"pt-000006\" id=\"_Toc3460773\"></span><span class=\"pt-000006\" id=\"_Toc132624004\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1450426954_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2114726871_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1486284938_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 19: POZOSTA\u0141E NALE\u017bNO\u015aCI</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><a class=\"pt-000114\" id=\"XBRLBlock_326012436_start\"></a><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u podatk\u00f3w, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 173</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 206</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zaliczki na dostawy</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 454</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 093</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">69</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 241</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 348</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 937</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 692</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_326012436_end\"></a></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><span class=\"pt-Domylnaczcionkaakapitu-000163\"></span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001183\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">826</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 377</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u bie\u017c\u0105cego podatku dochodowego od os\u00f3b prawnych (w sp\u00f3\u0142kach zale\u017cnych)</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">82</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u wycen bilansowych kontrakt\u00f3w w toku realizacji</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">744</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 377</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci razem</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">826</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 377</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000384\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  - od jednostek powi\u0105zanych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> -  od pozosta\u0142ych jednostek</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 241</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 348</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 937</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 692</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624005\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 19A: POZOSTA\u0141E NALE\u017bNO\u015aCI \u2013 struktura przeterminowania</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001202\"></td><td class=\"pt-001203\"></td><td class=\"pt-001204\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td><td class=\"pt-001205\"></td></tr><tr class=\"pt-001206\"><td class=\"pt-001207\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000903\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. &lt; 60 dni</span></p></td><td class=\"pt-001208\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 60 \u2013 90 dni</span></p></td><td class=\"pt-001210\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin. 90 \u2013180 dni</span></p></td><td class=\"pt-001209\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.    180 \u2013 360 dni</span></p></td><td class=\"pt-001211\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przetermin.      &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 696</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 241</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 241</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001212\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12 460</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych netto</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 884</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001217\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-000910\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 348</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001213\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001215\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001214\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001216\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 348</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1450426954_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2114726871_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1486284938_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459808\"></span><span class=\"pt-000006\" id=\"_Toc351016178\"></span><span class=\"pt-000006\" id=\"_Toc380755700\"></span><span class=\"pt-000006\" id=\"_Toc444000953\"></span><span class=\"pt-000006\" id=\"_Toc506472320\"></span><span class=\"pt-000006\" id=\"_Toc507583333\"></span><span class=\"pt-000006\" id=\"_Toc3460774\"></span><span class=\"pt-000006\" id=\"_Toc132624006\"></span><a class=\"pt-000114\" id=\"XBRLBlock__188345994_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__329177704_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__681348713_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 20: ROZLICZENIA MI\u0118DZYOKRESOW</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">E KOSZT\u00d3W*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001219\"></td><td class=\"pt-001220\"></td><td class=\"pt-001220\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001221\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk65166218\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001222\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001222\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia maj\u0105tkowe</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">210</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">138</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia OC og\u00f3lne, pracodawcy, za produkt</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">153</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">131</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenia samochod\u00f3w-OC, AC, NNW</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">87</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">78</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- ubezpieczenie utraty zysku</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">46</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- transport do rozliczenia- CALL OF STOCK</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">159</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- prenumeraty</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- koszty reklamy</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - us\u0142ugi obce do odsprzeda\u017cy</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- remonty</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">455</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">112</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001223\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- roczny abonament</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">156</span></p></td><td class=\"pt-001225\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">146</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001226\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- koszty prac rozwojowych</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 604</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001226\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- pozosta\u0142e rozliczenia mi\u0119dzyokresowe</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">57</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001227\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Czynne rozliczenia mi\u0119dzyokresowe koszt\u00f3w:</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 937</span></p></td><td class=\"pt-001224\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 296</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\">Prezentowane w pozycji \u201eNale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci kr\u00f3tkoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock__188345994_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__329177704_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__681348713_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfPrepaymentsAndOtherAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7e171f72553a42d99942a05670f640f8_738": {
   "value": "<p class=\"pt-Normalny-000000\"><a class=\"pt-000114\" id=\"XBRLBlock_326012436_start\"></a><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001178\"></td><td class=\"pt-001179\"></td><td class=\"pt-001180\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001181\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000614\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001182\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, w tym:</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 696</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">17 344</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- z tytu\u0142u podatk\u00f3w, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 173</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 206</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zaliczki na dostawy</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 454</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 093</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- inne</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">69</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">45</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy aktualizuj\u0105ce</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 241</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 348</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001186\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e nale\u017cno\u015bci ujmowane \u0142\u0105cznie z nale\u017cno\u015bciami z tyt. dostaw i us\u0142ug, brutto</span></p></td><td class=\"pt-001184\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 937</span></p></td><td class=\"pt-001185\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">18 692</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock_326012436_end\"></a></div><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001453\"></td><td class=\"pt-001454\"></td><td class=\"pt-001455\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u pozosta\u0142ych podatk\u00f3w, ce\u0142, ubezpiecze\u0144 spo\u0142ecznych i innych, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 095</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek VAT</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">942</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek dochodowy od os\u00f3b fizycznych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">592</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">971</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Sk\u0142adki na ubezpieczenie spo\u0142eczne (ZUS)</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 556</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 389</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Pozosta\u0142e</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 617</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 948</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - zobowi\u0105zania wobec pracownik\u00f3w z tytu\u0142u wynagrodze\u0144</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 334</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">    - inne zobowi\u0105zania, w tym:</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 283</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 948</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">           - fundusze specjalne</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem inne zobowi\u0105zania </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfTaxReceivablesAndPayablesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7735bfe2a5764505b8df2e869f68abf6_742": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459809\"></span><span class=\"pt-000006\" id=\"_Toc351016179\"></span><span class=\"pt-000006\" id=\"_Toc380755701\"></span><span class=\"pt-000006\" id=\"_Toc444000954\"></span><span class=\"pt-000006\" id=\"_Toc506472321\"></span><span class=\"pt-000006\" id=\"_Toc507583334\"></span><span class=\"pt-000006\" id=\"_Toc3460775\"></span><span class=\"pt-000006\" id=\"_Toc132624007\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1247934876_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1335582082_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 21: \u015aRODKI PIENI\u0118\u017bNE I ICH EKWIWALENTY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001228\"></td><td class=\"pt-001229\"></td><td class=\"pt-001230\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001231\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001232\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001233\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki pieni\u0119\u017cne  na rachunkach bankowych prowadzonych w PLN</span></p></td><td class=\"pt-001235\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 163</span></p></td><td class=\"pt-001236\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 738</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne na rachunkach bankowych walutowych</span></p></td><td class=\"pt-001237\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 533</span></p></td><td class=\"pt-001238\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 003</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Inne</span></p></td><td class=\"pt-001237\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6</span></p></td><td class=\"pt-001238\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001234\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty razem</span></p></td><td class=\"pt-001237\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 702</span></p></td><td class=\"pt-001238\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 748</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk130857587\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa okresowo notuje wysokie stany \u015brodk\u00f3w pieni\u0119\u017cnych, kt\u00f3re zmniejszaj\u0105 zad\u0142u\u017cenie kredyt\u00f3w w rachunkach bie\u017c\u0105cych (PLN i EUR), pozosta\u0142e nadwy\u017cki \u015brodk\u00f3w pieni\u0119\u017cnych w EUR i USD nie s\u0105 lokowane z uwagi na stosunkowo niskie oprocentowanie lub brak mo\u017cliwo\u015b\u0107 zawierania kr\u00f3tkoterminowych lokat w danej walucie w poszczeg\u00f3lnych bankach</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa \u015brodk\u00f3w pieni\u0119\u017cnych i ich ekwiwalent\u00f3w na dzie\u0144 31 grudnia 2022 roku jest r\u00f3wna warto\u015bci bilansowej i wynosi 9 702 tysi\u0105ce PLN (na\u00a0dzie\u0144 31 grudnia 2021 roku wynosi\u0142a 33 748 tysi\u0119cy PLN).\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1247934876_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1335582082_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCashAndCashEquivalentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7c924caa601b41d99d8d07787b27b5bc_745": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459810\"></span><span class=\"pt-000006\" id=\"_Toc351016180\"></span><span class=\"pt-000006\" id=\"_Toc380755702\"></span><span class=\"pt-000006\" id=\"_Toc444000955\"></span><span class=\"pt-000006\" id=\"_Toc506472322\"></span><span class=\"pt-000006\" id=\"_Toc507583335\"></span><span class=\"pt-000006\" id=\"_Toc3460776\"></span><span class=\"pt-000006\" id=\"_Toc132624008\"></span><a class=\"pt-000114\" id=\"XBRLBlock_932491900_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__241605696_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__922276337_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 22: A</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">KTYWA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">TRWA\u0141E PRZEZNACZONE DO SPRZEDA\u017bY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy na 31.12.2022 roku \u2013 nie wyst\u0105pi\u0142y.</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_932491900_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__241605696_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__922276337_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000554\"></span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfNoncurrentAssetsHeldForSaleAndDiscontinuedOperationsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A6d2e19f2dab34800be287e330ed9a0bc_744": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459810\"></span><span class=\"pt-000006\" id=\"_Toc351016180\"></span><span class=\"pt-000006\" id=\"_Toc380755702\"></span><span class=\"pt-000006\" id=\"_Toc444000955\"></span><span class=\"pt-000006\" id=\"_Toc506472322\"></span><span class=\"pt-000006\" id=\"_Toc507583335\"></span><span class=\"pt-000006\" id=\"_Toc3460776\"></span><span class=\"pt-000006\" id=\"_Toc132624008\"></span><a class=\"pt-000114\" id=\"XBRLBlock_932491900_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__241605696_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__922276337_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 22: A</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">KTYWA </span><span class=\"pt-Domylnaczcionkaakapitu-000501\">TRWA\u0141E PRZEZNACZONE DO SPRZEDA\u017bY</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Aktywa trwa\u0142e przeznaczone do sprzeda\u017cy na 31.12.2022 roku \u2013 nie wyst\u0105pi\u0142y.</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_932491900_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__241605696_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__922276337_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000554\"></span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfNoncurrentAssetsOrDisposalGroupsClassifiedAsHeldForSaleExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A7d3beb771f394c0d8921ea4b618b205a_750": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583340\"></span><span class=\"pt-000006\" id=\"_Toc3460778\"></span><span class=\"pt-000006\" id=\"_Toc132624010\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1988496081_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1338076870_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 24: AKCJE W\u0141ASNE W JEDNOSTCE DOMINUJ\u0104C</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">EJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 akcji w\u0142asnych (w tys. z\u0142)</span></p></td><td class=\"pt-001305\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001306\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na pocz\u0105tek okresu</span></p></td><td class=\"pt-001308\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-36 552</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-40 034</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Realizacja II Transzy programu opcji na akcje  - wydanie akcji w\u0142asnych pracownikom (w ramach \u015bwiadczenia za 2020 rok)</span></p></td><td class=\"pt-001308\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001286\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 482</span></p></td></tr><tr class=\"pt-000183\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Realizacja III Transzy programu opcji na akcje  - wydanie akcji w\u0142asnych pracownikom (w ramach \u015bwiadczenia za 2021 rok)</span></p></td><td class=\"pt-001309\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 272</span></p></td><td class=\"pt-001310\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001307\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na koniec okresu</span></p></td><td class=\"pt-001311\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-32 280</span></p></td><td class=\"pt-001310\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-36 552</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31 grudnia 2022 roku jednostka dominuj\u0105ca Zak\u0142ady Magnezytowe \u201eRopczyce\u201d S.A. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">posiada\u0142a 1.413.709 szt. akcji w\u0142asnych o\u00a0warto\u015bci ksi\u0119gowej 32\u00a0280 tys. z\u0142</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1988496081_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1338076870_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfTreasurySharesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A3b593982f67e45508ee5c5358ebf93b2_755": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624012\"></span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26: POZOSTA\u0141E KAPITA\u0141Y REZERWOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001313\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001314\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001315\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na pocz\u0105tek okresu</span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">122 243</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - II Transza za 2020 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a00</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 845</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - III Transza za 2021 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 590</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 461</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - IV Transza za 2022 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 530</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja II Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-3 482</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja III Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-4 272</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - straty aktuarialne z tyt. wyceny \u015bwiadcze\u0144 emerytalno-rentowych (netto)</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-100</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-151</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - r\u00f3\u017cnice kursowe z przeliczenia jednostek poporz\u0105dkowanych</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-40</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">126 600</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc313459813\"></span><span class=\"pt-Domylnaczcionkaakapitu-001316\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-001317\"></span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624013\"></span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26A: PROGRAM P\u0141ATNO\u015aCI W FORMIE AKCJI W\u0141ASNYCH</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Program Motywacyjny w jednostce dominuj\u0105cej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie Uchwa\u0142y nr 4 i 5 z dnia 28 czerwca 2019 r. Nadzwyczajnego Walnego Zgromadzenia Akcjonariuszy, od dnia 18.07.2019 roku w jednostce dominuj\u0105cej (dalej ZMR S.A., Sp\u00f3\u0142ka) rozpocz\u0119to realizacj\u0119 Programu Motywacyjnego opartego na akcjach w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119. Zgodnie ze wspomnian\u0105 uchwa\u0142\u0105 nr 5 Program Motywacyjny zosta\u0142 uchwalony na lata 2019, 2020, 2021, 2022 i 2023 i skierowany do cz\u0142onk\u00f3w Zarz\u0105du Sp\u00f3\u0142ki oraz do pozosta\u0142ej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki. Wdro\u017cenie Programu Motywacyjnego opartego na akcjach ma na celu stworzenie dodatkowych mechanizm\u00f3w motywuj\u0105cych kluczowych cz\u0142onk\u00f3w kadry mened\u017cerskiej do pracy i dzia\u0142a\u0144 na rzecz rozwoju Sp\u00f3\u0142ki oraz do umocnienia jej pozycji rynkowej w d\u0142ugofalowej perspektywie m.in. poprzez:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) ustabilizowanie kadry mened\u017cerskiej, zwi\u0119kszenie jej zaanga\u017cowania oraz odpowiedzialno\u015bci za wyniki i rozw\u00f3j;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) zapewnienie silniejszego zwi\u0105zania ze Sp\u00f3\u0142k\u0105, dzi\u0119ki czemu mo\u017cliwe b\u0119dzie osi\u0105ganie przez Sp\u00f3\u0142k\u0119 wysokich wynik\u00f3w finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) realizacj\u0119 przyj\u0119tych za\u0142o\u017ce\u0144 bud\u017cetowych Sp\u00f3\u0142ki w danym roku obowi\u0105zywania programu;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zapewnienie wzrostu warto\u015bci rynkowej oraz zysk\u00f3w osi\u0105ganych przez Sp\u00f3\u0142k\u0119 i jej akcjonariuszy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przyj\u0119tym przez Walne Zgromadzenie Sp\u00f3\u0142ki Programie Motywacyjnym na lata 2019 \u2013 2023 nie jest okre\u015blona \u0142\u0105czna liczba akcji przeznaczonych na jego realizacj\u0119. W uchwale Walnego Zgromadzenia stwierdza si\u0119, \u017ce w celu realizacji programu Sp\u00f3\u0142ka wykorzysta akcje w\u0142asne w liczbie, w terminach i na warunkach okre\u015blonych w uchwa\u0142ach Walnego Zgromadzenia, podejmowanych w odniesieniu do ka\u017cdego roku funkcjonowania Programu Motywacyjnego oraz w\u00a0granicach dozwolonych przepisami prawa (zgodnie z prawem Sp\u00f3\u0142ka mo\u017ce wykorzysta\u0107 na ten cel \u0142\u0105cznie maksymalnie do 20% akcji). Zgodnie z postanowieniami uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z dnia 28 czerwca 2019 roku, Program Motywacyjny jest kierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz do pozosta\u0142ej, kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Osoby uprawnione do wzi\u0119cia udzia\u0142u w Programie na lata 2019 \u2013 2021, by\u0142y osobami zajmuj\u0105cymi stanowiska wskazane na li\u015bcie os\u00f3b uprawnionych do uczestnictwa w Programie. Lista ta stanowi\u0142a za\u0142\u0105cznik nr 2 do uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z\u00a0dnia 28 czerwca 2019 roku. Uchwa\u0142\u0105 Nr 24 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy Sp\u00f3\u0142ki z dnia 8.04.2022 r. dokonano zmiany tre\u015bci za\u0142\u0105cznika nr 2 do uchwa\u0142y nr 5 NWZA z dnia 28 czerwca 2019 roku, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokonuj\u0105c tym samym zmiany listy os\u00f3b uprawnionych do uczestnictwa w Programie Motywacyjnym na lata 2022-2023.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego ka\u017cdy uczestnik znajduj\u0105cy si\u0119 na li\u015bcie b\u0119dzie uprawniony do nabycia akcji w ramach danego roku realizacji Programu, wy\u0142\u0105cznie w przypadku:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) realizacji przez Sp\u00f3\u0142k\u0119 celi bud\u017cetowych na dany rok okre\u015blonych przez Rad\u0119 Nadzorcz\u0105,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) pozostawania w stosunku s\u0142u\u017cbowym ze Sp\u00f3\u0142k\u0105 do dnia zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego za rok odpowiadaj\u0105cy danej transzy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) nieprzekroczenia w danym roku kalendarzowym, kt\u00f3rego dotyczy transza liczby 30 dni roboczych nieobecno\u015bci z\u00a0dowolnej, poza urlopem wypoczynkowym, przyczyny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego, prawo do nabycia akcji nie b\u0119dzie przys\u0142ugiwa\u0107 uczestnikowi Programu w przypadku wypowiedzenia przez niego lub przez Sp\u00f3\u0142k\u0119 umowy, na podstawie kt\u00f3rej uczestnik programu jest w niej zatrudniony, gdy dzie\u0144 zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego Sp\u00f3\u0142ki za rok odpowiadaj\u0105cy danej transzy przypada na okres wypowiedzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warunkiem nabycia akcji w ramach kolejnych transz, z wyj\u0105tkiem pierwszej transzy, jest tak\u017ce posiadanie przez osob\u0119 uprawnion\u0105 w dniu przyj\u0119cia oferty nabycia akcji, wszystkich akcji nabytych w ramach poprzednich transz (w stanie nieobci\u0105\u017conym na rzecz os\u00f3b trzecich), chyba, \u017ce akcje te zosta\u0142y zbyte na rzecz innych os\u00f3b uprawnionych, co zostanie wykazane Sp\u00f3\u0142ce stosownymi dokumentami.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 8 kwietnia 2022 roku, Rada Nadzorcza jednostki dominuj\u0105cej podj\u0119\u0142a uchwa\u0142\u0119 potwierdzaj\u0105c\u0105 wykonanie cel\u00f3w bud\u017cetowych wyznaczonych do realizacji w ramach III Transzy Programu Motywacyjnego za 2021 rok, potwierdzaj\u0105c jednocze\u015bnie prawo do nabycia akcji przez uczestnik\u00f3w Programu w \u0142\u0105cznej liczbie </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">188.675 </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">akcji (pula maksymalna), okre\u015blonej uchwa\u0142\u0105 nr 18 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy z dnia 28 kwietnia 2021, gdzie jedna opcja = jedna akcja, cena wykonania ka\u017cdej z opcji wynosi\u0142a 0,00 z\u0142, warto\u015b\u0107 rynkowa 1 opcji w dniu zawarcia um\u00f3w wynosi\u0142a 28,80 z\u0142/szt.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przeniesienie akcji na rachunki inwestycyjne uczestnik\u00f3w Programu Motywacyjnego w ilo\u015bci 187.111 szt. o \u0142\u0105cznej warto\u015bci wg ceny nabycia 4.272 tys. z\u0142, zosta\u0142o dokonane w dniu 10 maja 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku Sp\u00f3\u0142ka rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa przyznanych pracownikom Sp\u00f3\u0142ki opcji zamiennych na akcje zosta\u0142a oszacowana na dzie\u0144 ich przyznania, przy zastosowaniu modelu Blacka-Scholesa, w ramach kt\u00f3rego przyj\u0119to nast\u0119puj\u0105ce za\u0142o\u017cenia:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) brak przyznania akcjom prawa do dywidendy w czasie trwania opcji, tj. w okresie od 12 kwietnia 2022 r. do 28 kwietnia\u00a02023 r.;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) stop\u0119 woln\u0105 od ryzyka na poziomie 4,83 % w skali roku (\u0179r\u00f3d\u0142o: Europejski Bank Centralny);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) zmienno\u015b\u0107 rynkow\u0105 akcji Sp\u00f3\u0142ki na poziomie 31,67% (rocznie);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) brak zap\u0142aty ceny za wykonanie opcji, tj.: cena wykonania (tzw. Strike price) wynosi 0,00 z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wycenie warto\u015bci godziwej opcji na dzie\u0144 ich przyznania, nie uwzgl\u0119dniano nierynkowych warunk\u00f3w nabycia uprawnie\u0144, jak np. osi\u0105gni\u0119cie zak\u0142adanego poziomu wyniku finansowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie wyceny warto\u015bci godziwej przyznanych opcji oraz proporcjonalnie do up\u0142ywu czasu (od dnia przyznania opcji do dnia bilansowego), a tak\u017ce na podstawie najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie, skalkulowano i uj\u0119to w kosztach og\u00f3lnego zarz\u0105du, a drugostronnie w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych kwot\u0119 5.530 tys. z\u0142 jako warto\u015b\u0107 wynagrodzenia za prac\u0119 kluczowej kadry mened\u017cerskiej, kt\u00f3ra przyst\u0105pi\u0142a do zaoferowanego Programu Motywacyjnego w ramach IV Transzy za 2022 rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2023 roku jednostka dominuj\u0105ca mo\u017ce dokona\u0107 korekty tych szacunk\u00f3w, je\u017celi dalsze informacje wska\u017c\u0105, \u017ce liczba przyznanych opcji r\u00f3\u017cni\u0107 si\u0119 b\u0119dzie od wcze\u015bniejszych oszacowa\u0144. Wszelkie korekty szacunk\u00f3w dotycz\u0105ce liczby przyznanych opcji ujmowane b\u0119d\u0105 w skonsolidowanym wyniku finansowym na bie\u017c\u0105co, tj. bez korekt poprzednich okres\u00f3w.</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfReservesAndOtherEquityInterestExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aff581499d0734b5eaaf160a1fadd8261_754": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624012\"></span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26: POZOSTA\u0141E KAPITA\u0141Y REZERWOWE</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001294\"></td><td class=\"pt-001295\"></td><td class=\"pt-001296\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001313\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001314\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001315\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001300\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na pocz\u0105tek okresu</span></p></td><td class=\"pt-001301\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td><td class=\"pt-000676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">122 243</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - II Transza za 2020 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a00</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 845</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - III Transza za 2021 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 590</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 461</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - wycena programu p\u0142atno\u015bci w formie akcji w\u0142asnych - IV Transza za 2022 rok</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 530</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja II Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-3 482</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - realizacja III Transzy programu p\u0142atno\u015bci w formie akcji w\u0142asnych - wydanie akcji w\u0142asnych pracownikom jednostki dominuj\u0105cej</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-4 272</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - straty aktuarialne z tyt. wyceny \u015bwiadcze\u0144 emerytalno-rentowych (netto)</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-100</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-151</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - r\u00f3\u017cnice kursowe z przeliczenia jednostek poporz\u0105dkowanych</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-40</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-24</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001302\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142y na koniec okresu</span></p></td><td class=\"pt-001303\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">126 600</span></p></td><td class=\"pt-000668\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">123 892</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc313459813\"></span><span class=\"pt-Domylnaczcionkaakapitu-001316\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_542896182_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1004915341_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__92395100_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1615119240_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-001317\"></span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624013\"></span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 26A: PROGRAM P\u0141ATNO\u015aCI W FORMIE AKCJI W\u0141ASNYCH</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Program Motywacyjny w jednostce dominuj\u0105cej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie Uchwa\u0142y nr 4 i 5 z dnia 28 czerwca 2019 r. Nadzwyczajnego Walnego Zgromadzenia Akcjonariuszy, od dnia 18.07.2019 roku w jednostce dominuj\u0105cej (dalej ZMR S.A., Sp\u00f3\u0142ka) rozpocz\u0119to realizacj\u0119 Programu Motywacyjnego opartego na akcjach w\u0142asnych posiadanych przez Sp\u00f3\u0142k\u0119. Zgodnie ze wspomnian\u0105 uchwa\u0142\u0105 nr 5 Program Motywacyjny zosta\u0142 uchwalony na lata 2019, 2020, 2021, 2022 i 2023 i skierowany do cz\u0142onk\u00f3w Zarz\u0105du Sp\u00f3\u0142ki oraz do pozosta\u0142ej</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki. Wdro\u017cenie Programu Motywacyjnego opartego na akcjach ma na celu stworzenie dodatkowych mechanizm\u00f3w motywuj\u0105cych kluczowych cz\u0142onk\u00f3w kadry mened\u017cerskiej do pracy i dzia\u0142a\u0144 na rzecz rozwoju Sp\u00f3\u0142ki oraz do umocnienia jej pozycji rynkowej w d\u0142ugofalowej perspektywie m.in. poprzez:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) ustabilizowanie kadry mened\u017cerskiej, zwi\u0119kszenie jej zaanga\u017cowania oraz odpowiedzialno\u015bci za wyniki i rozw\u00f3j;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) zapewnienie silniejszego zwi\u0105zania ze Sp\u00f3\u0142k\u0105, dzi\u0119ki czemu mo\u017cliwe b\u0119dzie osi\u0105ganie przez Sp\u00f3\u0142k\u0119 wysokich wynik\u00f3w finansowych;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) realizacj\u0119 przyj\u0119tych za\u0142o\u017ce\u0144 bud\u017cetowych Sp\u00f3\u0142ki w danym roku obowi\u0105zywania programu;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zapewnienie wzrostu warto\u015bci rynkowej oraz zysk\u00f3w osi\u0105ganych przez Sp\u00f3\u0142k\u0119 i jej akcjonariuszy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przyj\u0119tym przez Walne Zgromadzenie Sp\u00f3\u0142ki Programie Motywacyjnym na lata 2019 \u2013 2023 nie jest okre\u015blona \u0142\u0105czna liczba akcji przeznaczonych na jego realizacj\u0119. W uchwale Walnego Zgromadzenia stwierdza si\u0119, \u017ce w celu realizacji programu Sp\u00f3\u0142ka wykorzysta akcje w\u0142asne w liczbie, w terminach i na warunkach okre\u015blonych w uchwa\u0142ach Walnego Zgromadzenia, podejmowanych w odniesieniu do ka\u017cdego roku funkcjonowania Programu Motywacyjnego oraz w\u00a0granicach dozwolonych przepisami prawa (zgodnie z prawem Sp\u00f3\u0142ka mo\u017ce wykorzysta\u0107 na ten cel \u0142\u0105cznie maksymalnie do 20% akcji). Zgodnie z postanowieniami uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z dnia 28 czerwca 2019 roku, Program Motywacyjny jest kierowany do cz\u0142onk\u00f3w Zarz\u0105du oraz do pozosta\u0142ej, kluczowej kadry mened\u017cerskiej Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Osoby uprawnione do wzi\u0119cia udzia\u0142u w Programie na lata 2019 \u2013 2021, by\u0142y osobami zajmuj\u0105cymi stanowiska wskazane na li\u015bcie os\u00f3b uprawnionych do uczestnictwa w Programie. Lista ta stanowi\u0142a za\u0142\u0105cznik nr 2 do uchwa\u0142y nr 5 Walnego Zgromadzenia Sp\u00f3\u0142ki z\u00a0dnia 28 czerwca 2019 roku. Uchwa\u0142\u0105 Nr 24 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy Sp\u00f3\u0142ki z dnia 8.04.2022 r. dokonano zmiany tre\u015bci za\u0142\u0105cznika nr 2 do uchwa\u0142y nr 5 NWZA z dnia 28 czerwca 2019 roku, </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">dokonuj\u0105c tym samym zmiany listy os\u00f3b uprawnionych do uczestnictwa w Programie Motywacyjnym na lata 2022-2023.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego ka\u017cdy uczestnik znajduj\u0105cy si\u0119 na li\u015bcie b\u0119dzie uprawniony do nabycia akcji w ramach danego roku realizacji Programu, wy\u0142\u0105cznie w przypadku:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) realizacji przez Sp\u00f3\u0142k\u0119 celi bud\u017cetowych na dany rok okre\u015blonych przez Rad\u0119 Nadzorcz\u0105,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) pozostawania w stosunku s\u0142u\u017cbowym ze Sp\u00f3\u0142k\u0105 do dnia zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego za rok odpowiadaj\u0105cy danej transzy,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) nieprzekroczenia w danym roku kalendarzowym, kt\u00f3rego dotyczy transza liczby 30 dni roboczych nieobecno\u015bci z\u00a0dowolnej, poza urlopem wypoczynkowym, przyczyny.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zgodnie z Regulaminem Programu Motywacyjnego, prawo do nabycia akcji nie b\u0119dzie przys\u0142ugiwa\u0107 uczestnikowi Programu w przypadku wypowiedzenia przez niego lub przez Sp\u00f3\u0142k\u0119 umowy, na podstawie kt\u00f3rej uczestnik programu jest w niej zatrudniony, gdy dzie\u0144 zatwierdzenia przez Zwyczajne Walne Zgromadzenie sprawozdania finansowego Sp\u00f3\u0142ki za rok odpowiadaj\u0105cy danej transzy przypada na okres wypowiedzenia.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warunkiem nabycia akcji w ramach kolejnych transz, z wyj\u0105tkiem pierwszej transzy, jest tak\u017ce posiadanie przez osob\u0119 uprawnion\u0105 w dniu przyj\u0119cia oferty nabycia akcji, wszystkich akcji nabytych w ramach poprzednich transz (w stanie nieobci\u0105\u017conym na rzecz os\u00f3b trzecich), chyba, \u017ce akcje te zosta\u0142y zbyte na rzecz innych os\u00f3b uprawnionych, co zostanie wykazane Sp\u00f3\u0142ce stosownymi dokumentami.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dniu 8 kwietnia 2022 roku, Rada Nadzorcza jednostki dominuj\u0105cej podj\u0119\u0142a uchwa\u0142\u0119 potwierdzaj\u0105c\u0105 wykonanie cel\u00f3w bud\u017cetowych wyznaczonych do realizacji w ramach III Transzy Programu Motywacyjnego za 2021 rok, potwierdzaj\u0105c jednocze\u015bnie prawo do nabycia akcji przez uczestnik\u00f3w Programu w \u0142\u0105cznej liczbie </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">188.675 </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">akcji (pula maksymalna), okre\u015blonej uchwa\u0142\u0105 nr 18 Zwyczajnego Walnego Zgromadzenia Akcjonariuszy z dnia 28 kwietnia 2021, gdzie jedna opcja = jedna akcja, cena wykonania ka\u017cdej z opcji wynosi\u0142a 0,00 z\u0142, warto\u015b\u0107 rynkowa 1 opcji w dniu zawarcia um\u00f3w wynosi\u0142a 28,80 z\u0142/szt.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przeniesienie akcji na rachunki inwestycyjne uczestnik\u00f3w Programu Motywacyjnego w ilo\u015bci 187.111 szt. o \u0142\u0105cznej warto\u015bci wg ceny nabycia 4.272 tys. z\u0142, zosta\u0142o dokonane w dniu 10 maja 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto w II kwartale 2022 roku Sp\u00f3\u0142ka rozpocz\u0119\u0142a realizacj\u0119 IV Transzy Programu Motywacyjnego na 2022 rok na podstawie uchwa\u0142y nr 25 Zwyczajnego Walnego Zgromadzenia Sp\u00f3\u0142ki (\u201eZWZ\u201d) z dnia 8 kwietnia 2022 roku. Pracownicy, kt\u00f3rzy przyj\u0119li ofert\u0119 uczestnictwa, maj\u0105 prawo do nieodp\u0142atnego nabycia maksymalnie 252.015 szt. akcji pod warunkiem osi\u0105gni\u0119cia wska\u017anik\u00f3w bud\u017cetowych okre\u015blonych przez Rad\u0119 Nadzorcz\u0105 na 2022 rok oraz spe\u0142nienia innych warunk\u00f3w okre\u015blonych w Regulaminie i w liczbie zale\u017cnej od zajmowanego stanowiska oraz od stopnia realizacji cel\u00f3w bud\u017cetowych. Maksymalna liczba akcji jakie mog\u0105 by\u0107 nabyte przez wszystkich uczestnik\u00f3w Programu Motywacyjnego w odniesieniu do 2022 roku nie mo\u017ce przekroczy\u0107 liczby akcji okre\u015blonej we wspomnianej uchwale nr 25 ZWZ Sp\u00f3\u0142ki.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziwa przyznanych pracownikom Sp\u00f3\u0142ki opcji zamiennych na akcje zosta\u0142a oszacowana na dzie\u0144 ich przyznania, przy zastosowaniu modelu Blacka-Scholesa, w ramach kt\u00f3rego przyj\u0119to nast\u0119puj\u0105ce za\u0142o\u017cenia:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) brak przyznania akcjom prawa do dywidendy w czasie trwania opcji, tj. w okresie od 12 kwietnia 2022 r. do 28 kwietnia\u00a02023 r.;</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) stop\u0119 woln\u0105 od ryzyka na poziomie 4,83 % w skali roku (\u0179r\u00f3d\u0142o: Europejski Bank Centralny);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) zmienno\u015b\u0107 rynkow\u0105 akcji Sp\u00f3\u0142ki na poziomie 31,67% (rocznie);</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) brak zap\u0142aty ceny za wykonanie opcji, tj.: cena wykonania (tzw. Strike price) wynosi 0,00 z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wycenie warto\u015bci godziwej opcji na dzie\u0144 ich przyznania, nie uwzgl\u0119dniano nierynkowych warunk\u00f3w nabycia uprawnie\u0144, jak np. osi\u0105gni\u0119cie zak\u0142adanego poziomu wyniku finansowego. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na podstawie wyceny warto\u015bci godziwej przyznanych opcji oraz proporcjonalnie do up\u0142ywu czasu (od dnia przyznania opcji do dnia bilansowego), a tak\u017ce na podstawie najlepszych dost\u0119pnych szacunk\u00f3w co do liczby opcji, do kt\u00f3rych nast\u0105pi nabycie uprawnie\u0144 w danym okresie, skalkulowano i uj\u0119to w kosztach og\u00f3lnego zarz\u0105du, a drugostronnie w\u00a0pozosta\u0142ych kapita\u0142ach rezerwowych kwot\u0119 5.530 tys. z\u0142 jako warto\u015b\u0107 wynagrodzenia za prac\u0119 kluczowej kadry mened\u017cerskiej, kt\u00f3ra przyst\u0105pi\u0142a do zaoferowanego Programu Motywacyjnego w ramach IV Transzy za 2022 rok.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2023 roku jednostka dominuj\u0105ca mo\u017ce dokona\u0107 korekty tych szacunk\u00f3w, je\u017celi dalsze informacje wska\u017c\u0105, \u017ce liczba przyznanych opcji r\u00f3\u017cni\u0107 si\u0119 b\u0119dzie od wcze\u015bniejszych oszacowa\u0144. Wszelkie korekty szacunk\u00f3w dotycz\u0105ce liczby przyznanych opcji ujmowane b\u0119d\u0105 w skonsolidowanym wyniku finansowym na bie\u017c\u0105co, tj. bez korekt poprzednich okres\u00f3w.</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__880971064_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1116078417_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_258951935_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__300263596_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfSharebasedPaymentArrangementsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A0e8407091a504abaa0fe695b7d53c82e_768": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624015\"></span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 28: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W D\u0141UGOTERMINOWE</span></h2><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc2073691\">\u00a0</span><span class=\"pt-001318\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001319\"></td><td class=\"pt-001320\"></td><td class=\"pt-001320\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> - dofinansowanie do realizowanych projekt\u00f3w </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-d\u0142ugoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-001328\">\u00a0</span></p><p class=\"pt-Normalny-001177\"><span class=\"pt-Domylnaczcionkaakapitu-001329\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania d\u0142ugoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001453\"></td><td class=\"pt-001454\"></td><td class=\"pt-001455\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u pozosta\u0142ych podatk\u00f3w, ce\u0142, ubezpiecze\u0144 spo\u0142ecznych i innych, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 095</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek VAT</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">942</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek dochodowy od os\u00f3b fizycznych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">592</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">971</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Sk\u0142adki na ubezpieczenie spo\u0142eczne (ZUS)</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 556</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 389</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Pozosta\u0142e</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 617</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 948</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - zobowi\u0105zania wobec pracownik\u00f3w z tytu\u0142u wynagrodze\u0144</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 334</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">    - inne zobowi\u0105zania, w tym:</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 283</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 948</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">           - fundusze specjalne</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem inne zobowi\u0105zania </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_end\"></a></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__705669748_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe \u2013 struktura przeterminowania</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001475\"></td><td class=\"pt-001476\"></td><td class=\"pt-001459\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td></tr><tr class=\"pt-000254\"><td class=\"pt-001478\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001479\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001480\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. &lt; 60 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 60 \u2013 90 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 90 \u2013180 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 180 \u2013 360 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 712</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 712</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 313</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 313</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1529124849_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_51631768_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__705669748_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624020\"></span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 33: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W KR\u00d3TKOTERMINOWE*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001481\"></td><td class=\"pt-001482\"></td><td class=\"pt-001482\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">     - dofinansowania do realizowanych projekt\u00f3w** </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 594</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 789</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - sprzeda\u017c wyrob\u00f3w na bazie dostawy DDU, DDP</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 846</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 652</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - zaliczki na poczet przysz\u0142ych dostaw</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2 748</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 137</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 539</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">10 776</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">*Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe\u201d</span></p><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">**</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Szczeg\u00f3\u0142owy opis do projekt\u00f3w zamieszczono w Nocie nr 45</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAccruedExpensesAndOtherLiabilitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A11e414b09cac45f69fd8d4c82566285f_766": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624015\"></span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 28: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W D\u0141UGOTERMINOWE</span></h2><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc2073691\">\u00a0</span><span class=\"pt-001318\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001319\"></td><td class=\"pt-001320\"></td><td class=\"pt-001320\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> - dofinansowanie do realizowanych projekt\u00f3w </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-d\u0142ugoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-001328\">\u00a0</span></p><p class=\"pt-Normalny-001177\"><span class=\"pt-Domylnaczcionkaakapitu-001329\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania d\u0142ugoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624018\"></span><span class=\"pt-000006\" id=\"_Toc351016187\"></span><span class=\"pt-000006\" id=\"_Toc380755708\"></span><span class=\"pt-000006\" id=\"_Toc444000961\"></span><span class=\"pt-000006\" id=\"_Toc506472329\"></span><span class=\"pt-000006\" id=\"_Toc507583345\"></span><span class=\"pt-000006\" id=\"_Toc3460782\"></span><span class=\"pt-000006\" id=\"_Toc313459819\"></span><a class=\"pt-000114\" id=\"XBRLBlock_99407582_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1532615100_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 31: ZOBOWI\u0104ZANIA Z TYTU\u0141U DOSTAW I US\u0141UG</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania handlowe</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001453\"></td><td class=\"pt-001454\"></td><td class=\"pt-001455\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001456\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania handlowe, w tym:</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">75 353</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 714</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001456\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 042</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 726</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001456\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 311</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 988</span></p></td></tr></table></div><p class=\"pt-Normalny-000046\"><span class=\"pt-000241\">\u00a0</span></p><p class=\"pt-Normalny-000046\"><span class=\"pt-000111\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania handlowe \u2013 struktura przeterminowania</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001457\"></td><td class=\"pt-001458\"></td><td class=\"pt-001459\"></td><td class=\"pt-001460\"></td><td class=\"pt-001461\"></td><td class=\"pt-001461\"></td><td class=\"pt-001461\"></td><td class=\"pt-001462\"></td></tr><tr class=\"pt-001463\"><td class=\"pt-001464\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001465\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001466\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-000800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">&lt; 60 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60 \u2013 90 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">90 \u2013180 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">180 \u2013 360 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">&gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001467\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001468\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">75 353</span></p></td><td class=\"pt-001469\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">60 596</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">14 646</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">101</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 042</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 042</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68 311</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 554</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14 646</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">101</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 714</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">63 142</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 487</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">21</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">40</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 726</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 726</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 988</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 416</span></p></td><td class=\"pt-000813\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 487</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">40</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000163\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_99407582_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1532615100_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459820\"></span><span class=\"pt-000006\" id=\"_Toc351016188\"></span><span class=\"pt-000006\" id=\"_Toc380755709\"></span><span class=\"pt-000006\" id=\"_Toc444000962\"></span><span class=\"pt-000006\" id=\"_Toc506472330\"></span><span class=\"pt-000006\" id=\"_Toc507583346\"></span><span class=\"pt-000006\" id=\"_Toc3460783\"></span><span class=\"pt-000006\" id=\"_Toc132624019\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1529124849_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_51631768_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 32: POZOSTA\u0141E ZOBOWI\u0104ZANIA</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001453\"></td><td class=\"pt-001454\"></td><td class=\"pt-001455\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-000915\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000774\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000530\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u pozosta\u0142ych podatk\u00f3w, ce\u0142, ubezpiecze\u0144 spo\u0142ecznych i innych, z wyj\u0105tkiem podatku dochodowego od os\u00f3b prawnych, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 095</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4 365</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek VAT</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">942</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Podatek dochodowy od os\u00f3b fizycznych</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">592</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">971</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Sk\u0142adki na ubezpieczenie spo\u0142eczne (ZUS)</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 556</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 389</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - Pozosta\u0142e</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e zobowi\u0105zania, w tym: </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 617</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 948</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">   - zobowi\u0105zania wobec pracownik\u00f3w z tytu\u0142u wynagrodze\u0144</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 334</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">    - inne zobowi\u0105zania, w tym:</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 283</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 948</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">           - fundusze specjalne</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001474\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem inne zobowi\u0105zania </span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-000777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1375389204_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__209811238_end\"></a></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__705669748_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe \u2013 struktura przeterminowania</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001475\"></td><td class=\"pt-001476\"></td><td class=\"pt-001459\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td><td class=\"pt-001477\"></td></tr><tr class=\"pt-000254\"><td class=\"pt-001478\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001479\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001480\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nie przeterminowane</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. &lt; 60 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 60 \u2013 90 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 90 \u2013180 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. 180 \u2013 360 dni</span></p></td><td class=\"pt-000899\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Przeterm. &gt;360 dni</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">11 712</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 712</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 712</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001473\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 313</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek powi\u0105zanych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001470\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wobec jednostek pozosta\u0142ych</span></p></td><td class=\"pt-001471\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 313</span></p></td><td class=\"pt-001472\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 313</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000905\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1529124849_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_51631768_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__705669748_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624020\"></span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 33: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W KR\u00d3TKOTERMINOWE*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001481\"></td><td class=\"pt-001482\"></td><td class=\"pt-001482\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">     - dofinansowania do realizowanych projekt\u00f3w** </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 594</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 789</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - sprzeda\u017c wyrob\u00f3w na bazie dostawy DDU, DDP</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 846</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 652</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - zaliczki na poczet przysz\u0142ych dostaw</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2 748</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 137</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 539</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">10 776</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">*Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe\u201d</span></p><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">**</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Szczeg\u00f3\u0142owy opis do projekt\u00f3w zamieszczono w Nocie nr 45</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfTradeAndOtherPayablesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aaef28c33b05e47da88f6d73dc2bf2982_765": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624015\"></span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 28: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W D\u0141UGOTERMINOWE</span></h2><p class=\"pt-Normalny-001177\"><span class=\"pt-000006\" id=\"_Toc2073691\">\u00a0</span><span class=\"pt-001318\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001319\"></td><td class=\"pt-001320\"></td><td class=\"pt-001320\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> - dofinansowanie do realizowanych projekt\u00f3w </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 776</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-d\u0142ugoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">4 831</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">5 776</span></p></td></tr></table></div><p class=\"pt-Normalny-001177\"><span class=\"pt-001328\">\u00a0</span></p><p class=\"pt-Normalny-001177\"><span class=\"pt-Domylnaczcionkaakapitu-001329\">*</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania d\u0142ugoterminowe\u201d</span><a class=\"pt-000114\" id=\"XBRLBlock_108819366_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__510627003_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_730986370_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1683621365_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1025071082_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624020\"></span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 33: ROZLICZENIA MI\u0118DZYOKRESOWE PRZYCHOD\u00d3W KR\u00d3TKOTERMINOWE*</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001481\"></td><td class=\"pt-001482\"></td><td class=\"pt-001482\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001321\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2022</span></p></td><td class=\"pt-001322\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Dotacje, w tym: </span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">     - dofinansowania do realizowanych projekt\u00f3w** </span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">945</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">987</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001323\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000501\">Przychody przysz\u0142ych okres\u00f3w</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">8 594</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 789</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - sprzeda\u017c wyrob\u00f3w na bazie dostawy DDU, DDP</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 846</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4 652</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001325\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">   - zaliczki na poczet przysz\u0142ych dostaw</span></p></td><td class=\"pt-001326\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2 748</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">5 137</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001327\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rozliczenia mi\u0119dzyokresowe przychod\u00f3w-kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">9 539</span></p></td><td class=\"pt-001324\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">10 776</span></p></td></tr></table></div><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">*Prezentowane w pozycji \u201eZobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania kr\u00f3tkoterminowe\u201d</span></p><p class=\"pt-Normalny-000347\"><span class=\"pt-Domylnaczcionkaakapitu-000348\">**</span><span class=\"pt-Domylnaczcionkaakapitu-000348\"> Szczeg\u00f3\u0142owy opis do projekt\u00f3w zamieszczono w Nocie nr 45</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__342522228_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2018297692_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1398316645_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_185749066_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1951753695_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfDeferredIncomeExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A39ffa2b39316480fa2017dd6468289bb_2104155194": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc351021228\"></span><span class=\"pt-000006\" id=\"_Toc378682480\"></span><span class=\"pt-000006\" id=\"_Toc411597571\"></span><span class=\"pt-000006\" id=\"_Toc411597668\"></span><span class=\"pt-000006\" id=\"_Toc441047419\"></span><span class=\"pt-000006\" id=\"_Toc504580302\"></span><span class=\"pt-000006\" id=\"_Toc507583342\"></span><span class=\"pt-000006\" id=\"_Toc3460780\"></span><span class=\"pt-000006\" id=\"_Toc132624016\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1106163799_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1375175620_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__709132650_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 29: KREDYTY I PO\u017bYCZKI</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001330\"></td><td class=\"pt-001331\"></td><td class=\"pt-001331\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001332\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000006\" id=\"_Toc122255105\"></span><span class=\"pt-000006\" id=\"_Toc122255244\"></span><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">51 667</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">28 281</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Faktoring</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Suma kredyt\u00f3w i faktoringu, w tym:</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 636</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001334\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 743</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura zapadalno\u015bci kredyt\u00f3w i po\u017cyczek</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001330\"></td><td class=\"pt-001331\"></td><td class=\"pt-001331\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001332\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001333\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty, po\u017cyczki i faktoring kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 743</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty, po\u017cyczki i faktoring d\u0142ugoterminowe</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 636</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 1 roku do 3 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 218</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 178</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 3 lat do 5 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 253</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 402</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- p\u0142atne powy\u017cej 5 lat</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 446</span></p></td><td class=\"pt-001069\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">56</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001336\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty i po\u017cyczki razem</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001335\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_start\"></a><span class=\"pt-000006\" id=\"_Toc313459816\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 314</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0 + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 800</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4 000 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 6 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001352\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 017</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 12 500 + hipoteka umowna do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 309</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 248</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 200</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 202</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.09.2029</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 1 599 +zastaw rejestrowy na aktywach trwa\u0142ych do kw.2 109 EUR + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001354\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">53 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29 230</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">hipoteka umowna do kw. 11 000  + hipoteka umowna do kw. 18 760 + hipoteka umowna do kw. 22 000 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach do kw. 24 000  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001360\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 696</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2025</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 722</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001351\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000245\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001365\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Kredyty i po\u017cyczki, stan na 31.12.2021 r.</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001337\"></td><td class=\"pt-001338\"></td><td class=\"pt-001339\"></td><td class=\"pt-001339\"></td><td class=\"pt-001340\"></td><td class=\"pt-001341\"></td><td class=\"pt-001342\"></td></tr><tr class=\"pt-000055\"><td class=\"pt-001343\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nazwa banku </span></p></td><td class=\"pt-001368\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rodzaj kredytu</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota kredytu  wg umowy [tys. PLN]</span></p></td><td class=\"pt-001344\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota pozosta\u0142a do sp\u0142aty [tys. PLN]</span></p></td><td class=\"pt-001345\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Efektywna stopa procentowa %</span></p></td><td class=\"pt-001346\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Termin sp\u0142aty</span></p></td><td class=\"pt-001347\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zabezpieczenia</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do dysponowania rachunkiem + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 34 500\u00a0  + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 215</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16.10.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000 EUR</span></p></td><td class=\"pt-001370\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14.11.2023</span></p></td><td class=\"pt-001369\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 3 000 EUR +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001350\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30.06.2024</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do  rachunku + weksel w\u0142asny in blanco + hipoteka umowa do kw. 6 250 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku kredytowym</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 555</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22.04.2024</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna do kw. 12 000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank Gospodarstwa Krajowego</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 255</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 609</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20.07.2027</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunku + weksel w\u0142asny in blanco +  zastaw rejestrowy na  aktywach trwa\u0142ych do kw. 6 511 + cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym (umowa wieloproduktowa)</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">25 000</span></p></td><td class=\"pt-001356\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001357\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M +/  EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001358\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001359\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">dwie hipoteki umowne do kwoty 11 000  + hipoteka umowna do kwoty 18 760 + zastaw rejestrowy na aktywach trwa\u0142ych do kw. 3 444 + zastaw rejestrowy na zapasach - surowcach do kw. 6.000  + cesja z umowy faktoringu ING CF + cesja praw z polisy ubezpieczeniowej </span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt w rachunku bie\u017c\u0105cym</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowaae z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144 ustanowionych dla kredytu jednostki dominuj\u0105cej</span></p></td></tr></table></div><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-001372\"><td class=\"pt-001355\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt obrotowy (umowa wieloproduktowa)</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 250 EUR</span></p></td><td class=\"pt-000310\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001361\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> EURIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001362\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001363\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000327\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">ING Bank \u015al\u0105ski</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">faktoring odwr\u00f3cony (umowa wieloproduktowa)</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 000 PLN/EUR</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-001375\"><span class=\"pt-Domylnaczcionkaakapitu-001376\">0</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-001373\"><span class=\"pt-Domylnaczcionkaakapitu-001374\">WIBOR 1M +/ EURIBOR/LIBOR 1 M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">12.03.2023</span></p></td><td class=\"pt-001378\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w ramach istniej\u0105cych zabezpiecze\u0144</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001348\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Bank PEKAO </span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">kredyt inwestycyjny</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-000304\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 000</span></p></td><td class=\"pt-001349\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">WIBOR 1M + mar\u017ca wynegocjowana z bankiem</span></p></td><td class=\"pt-001377\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">29.02.2028</span></p></td><td class=\"pt-001379\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">pe\u0142nomocnictwo do rachunk\u00f3w + weksel w\u0142asny in blanco + hipoteka umowna \u0142\u0105czna na nieruchomo\u015bciach sp\u00f3\u0142ki ZMN do kw. 3.000 +  cesja praw z polisy ubezpieczeniowej</span></p></td></tr><tr class=\"pt-000390\"><td class=\"pt-000526\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001364\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-000631\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001366\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001367\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1269783063_end\"></a></p><p class=\"pt-Normalny-000000\"></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc351016185\"></span><span class=\"pt-Domylnaczcionkaakapitu-000120\">Struktura walutowa kredyt\u00f3w i po\u017cyczek</span></p><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001380\"></td><td class=\"pt-001381\"></td><td class=\"pt-001382\"></td><td class=\"pt-001383\"></td><td class=\"pt-001384\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001385\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001386\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w walucie obcej na 31.12.2022</span></p></td><td class=\"pt-001387\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2022</span></p></td><td class=\"pt-001388\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w walucie obcej na 31.12.2021</span></p></td><td class=\"pt-001389\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2021</span></p></td></tr><tr class=\"pt-000311\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">PLN</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73 538</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001394\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000313\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 367</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001394\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001390\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty i po\u017cyczki razem</span></p></td><td class=\"pt-001391\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-001392\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-001393\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">x</span></p></td><td class=\"pt-001395\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__1106163799_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1375175620_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__709132650_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfBorrowingsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ac82bd45db74643bd8cb909c4186c5cb7_791": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459821\"></span><span class=\"pt-000006\" id=\"_Toc351016189\"></span><span class=\"pt-000006\" id=\"_Toc380755710\"></span><span class=\"pt-000006\" id=\"_Toc444000963\"></span><span class=\"pt-000006\" id=\"_Toc506472331\"></span><span class=\"pt-000006\" id=\"_Toc507583347\"></span><span class=\"pt-000006\" id=\"_Toc3460784\"></span><span class=\"pt-000006\" id=\"_Toc132624021\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1063414278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__977691582_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__293693967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 34: FUNDUSZE SPECJALNE \u2013 ZF\u015aS</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000Normal-001483\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ustawa z dnia 4 marca 1994 r. o zak\u0142adowym funduszu \u015bwiadcze\u0144 socjalnych z p\u00f3\u017aniejszymi zmianami stanowi, \u017ce Zak\u0142adowy Fundusz \u015awiadcze\u0144 Socjalnych tworz\u0105 pracodawcy zatrudniaj\u0105cy powy\u017cej 20\u00a0pracownik\u00f3w na pe\u0142ne etaty. Sp\u00f3\u0142ki w Grupie Kapita\u0142owej tworz\u0105 taki fundusz i dokonuj\u0105 okresowych odpis\u00f3w w wysoko\u015bci odpisu podstawowego /kwot uzgodnionych ze zwi\u0105zkami zawodowymi/, b\u0105d\u017a te\u017c dodatkowego odpisu z zysku (za zgod\u0105 w\u0142a\u015bciwych organ\u00f3w). Celem Funduszu jest subsydiowanie dzia\u0142alno\u015bci socjalnej w Sp\u00f3\u0142kach, po\u017cyczek udzielonych jej pracownikom oraz pozosta\u0142ych koszt\u00f3w socjalnych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W skonsolidowanym sprawozdaniu finansowym Grupa kompensuje nale\u017cno\u015bci Funduszu ze swoimi zobowi\u0105zaniami wobec Funduszu. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabele poni\u017cej przedstawiaj\u0105 analityk\u0119 nale\u017cno\u015bci, zobowi\u0105za\u0144, koszt\u00f3w Funduszu oraz saldo netto. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001484\"></td><td class=\"pt-001485\"></td><td class=\"pt-001486\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-001487\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001488\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001489\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Po\u017cyczki udzielone pracownikom</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">134</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne </span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania wobec Funduszu</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">211</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">241</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Saldo po skompensowaniu</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy na Fundusz w okresie obrotowym</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 332</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 222</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1063414278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__977691582_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__293693967_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherLiabilitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A8d148370047f453090a6a7edbefc5691_790": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459821\"></span><span class=\"pt-000006\" id=\"_Toc351016189\"></span><span class=\"pt-000006\" id=\"_Toc380755710\"></span><span class=\"pt-000006\" id=\"_Toc444000963\"></span><span class=\"pt-000006\" id=\"_Toc506472331\"></span><span class=\"pt-000006\" id=\"_Toc507583347\"></span><span class=\"pt-000006\" id=\"_Toc3460784\"></span><span class=\"pt-000006\" id=\"_Toc132624021\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1063414278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__977691582_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__293693967_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 34: FUNDUSZE SPECJALNE \u2013 ZF\u015aS</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000Normal-001483\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ustawa z dnia 4 marca 1994 r. o zak\u0142adowym funduszu \u015bwiadcze\u0144 socjalnych z p\u00f3\u017aniejszymi zmianami stanowi, \u017ce Zak\u0142adowy Fundusz \u015awiadcze\u0144 Socjalnych tworz\u0105 pracodawcy zatrudniaj\u0105cy powy\u017cej 20\u00a0pracownik\u00f3w na pe\u0142ne etaty. Sp\u00f3\u0142ki w Grupie Kapita\u0142owej tworz\u0105 taki fundusz i dokonuj\u0105 okresowych odpis\u00f3w w wysoko\u015bci odpisu podstawowego /kwot uzgodnionych ze zwi\u0105zkami zawodowymi/, b\u0105d\u017a te\u017c dodatkowego odpisu z zysku (za zgod\u0105 w\u0142a\u015bciwych organ\u00f3w). Celem Funduszu jest subsydiowanie dzia\u0142alno\u015bci socjalnej w Sp\u00f3\u0142kach, po\u017cyczek udzielonych jej pracownikom oraz pozosta\u0142ych koszt\u00f3w socjalnych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W skonsolidowanym sprawozdaniu finansowym Grupa kompensuje nale\u017cno\u015bci Funduszu ze swoimi zobowi\u0105zaniami wobec Funduszu. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tabele poni\u017cej przedstawiaj\u0105 analityk\u0119 nale\u017cno\u015bci, zobowi\u0105za\u0144, koszt\u00f3w Funduszu oraz saldo netto. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001484\"></td><td class=\"pt-001485\"></td><td class=\"pt-001486\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-001487\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001488\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001489\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Po\u017cyczki udzielone pracownikom</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">134</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">214</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne </span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">49</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania wobec Funduszu</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">211</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">241</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Saldo po skompensowaniu</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">27</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001490\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odpisy na Fundusz w okresie obrotowym</span></p></td><td class=\"pt-001491\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 332</span></p></td><td class=\"pt-001492\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 222</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1063414278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__977691582_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__293693967_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherCurrentLiabilitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ab821373bc8424addb6f0fc9ee7082f76_795": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459822\"></span><span class=\"pt-000006\" id=\"_Toc351016190\"></span><span class=\"pt-000006\" id=\"_Toc380755711\"></span><span class=\"pt-000006\" id=\"_Toc444000964\"></span><span class=\"pt-000006\" id=\"_Toc506472332\"></span><span class=\"pt-000006\" id=\"_Toc507583348\"></span><span class=\"pt-000006\" id=\"_Toc3460785\"></span><span class=\"pt-000006\" id=\"_Toc132624022\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 35: ZOBOWI\u0104ZANIA WARUNKOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001493\"></td><td class=\"pt-001494\"></td><td class=\"pt-001495\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-001496\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001497\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych </span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 488</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 333</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001501\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u regwarancji bankowej prawid\u0142owego wykonania kontraktu</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych dobrego wykonania umowy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie wobec Urz\u0119du Gminy z tyt. op\u0142aty za usuni\u0119cie drzew</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">84</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">39</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej zwrotu zaliczki</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji p\u0142atno\u015bci</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 000</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych zap\u0142aty d\u0142ugu celnego</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u zawartych um\u00f3w konsygnacyjnych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 846</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 169</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u towar\u00f3w z\u0142o\u017conych na  sk\u0142adzie celnym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 772</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 939</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania warunkowe </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 830</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 375</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania warunkowe z tytu\u0142u udzielonych gwarancji i por\u0119cze\u0144</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001505\"></td><td class=\"pt-001506\"></td><td class=\"pt-001507\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001508\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001509\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142em</span></p></td><td class=\"pt-001510\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2022</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2021</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2022</span></p></td><td class=\"pt-001512\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2021</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001513\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-001514\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 582   </span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">937   </span></p></td></tr><tr class=\"pt-000161\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej prawid\u0142owego wykonania umowy</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">133</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej zap\u0142aty d\u0142ugu celnego</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji bankowej dot. zwrotu zaliczki</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">238</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u regwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie regwarancji  bankowej prawid\u0142owego wykonania kontraktu</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">40</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-001524\"><td class=\"pt-001525\" colspan=\"3\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych \u00a0\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000254\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u por\u0119czenia</span></p></td><td class=\"pt-001526\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001527\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001528\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 924</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">979</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624025\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1662352274_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_660882244_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__623649224_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 38: POZOSTA\u0141E REZERWY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000006\" id=\"_Toc182633280\"></span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na naprawy gwarancyjne oraz zwroty</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 987</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na prowizj\u0119 od sprzedanych wyrob\u00f3w</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty bie\u017c\u0105cego okresu</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 135</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">414</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na us\u0142ugi transportowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001566\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty zu\u017cycia energii i gazu</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 874</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na szacunkow\u0105 korekt\u0119 przychod\u00f3w ze sprzeda\u017cy</span></p></td><td class=\"pt-001617\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">670</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem, w tym:</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 509</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 509</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 553</span></p></td></tr></table></div><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu pozosta\u0142ych rezerw</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001618\"></td><td class=\"pt-001619\"></td><td class=\"pt-001620\"></td><td class=\"pt-001621\"></td><td class=\"pt-001622\"></td><td class=\"pt-001623\"></td><td class=\"pt-001624\"></td></tr><tr class=\"pt-001625\"><td class=\"pt-001626\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na naprawy gwarancyjne </span></p></td><td class=\"pt-001628\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na prowizj\u0119 od sprzedanych wyrob\u00f3w</span></p></td><td class=\"pt-001629\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na us\u0142ugi transportowe</span></p></td><td class=\"pt-001630\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-001631\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne rezerwy</span></p></td><td class=\"pt-001632\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001633\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2022</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 987</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzone w ci\u0105gu roku obrotowego</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 320</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 055</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 856</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">394</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 912</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 900</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022, w tym:</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 913</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 115</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 509</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 509</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2021</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">971</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 102</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">235</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 626</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 934</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzone w ci\u0105gu roku obrotowego</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 090</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 656</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 102</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">235</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 626</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 037</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2021, w tym:</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 987</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 987</span></p></td><td class=\"pt-001643\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-001644\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001645\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 553</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rezerwa na naprawy gwarancyjne oraz pozosta\u0142e rezerwy</span></p><p class=\"pt-Normalny-000868\"><span class=\"pt-001648\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na sp\u00f3\u0142kach w Grupie jako przedsi\u0119biorcach ci\u0105\u017cy obowi\u0105zek dokonania \u015bwiadcze\u0144 z tytu\u0142u r\u0119kojmi oraz gwarancji zwi\u0105zanych z usuni\u0119ciem wad, napraw\u0105 towaru lub jego wymian\u0105 na nowy, wolny od wad. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zania do wykonania w/w \u015bwiadcze\u0144 s\u0105 identyfikowane przez Grup\u0119 na moment zawarcia umowy. W trakcie ujmowania przychod\u00f3w zgodnie z MSSF 15  w/w zobowi\u0105zania nie stanowi\u0105 odr\u0119bnych d\u00f3br lub us\u0142ug, poniewa\u017c nie spe\u0142niaj\u0105 \u0142\u0105cznie kryteri\u00f3w wskazanych w MSSF 15 (\u00a7 27), to znaczy ani klient nie jest w stanie czerpa\u0107 korzy\u015bci z\u00a0pojedynczych sk\u0142adowych umowy dostawy ani nie mo\u017cna uniezale\u017cni\u0107 uznania poszczeg\u00f3lnych element\u00f3w umowy za wykonane (umowa dotyczy kompletnej dostawy wyrob\u00f3w lub wyrob\u00f3w wraz z ich zabudow\u0105 w urz\u0105dzeniu cieplnym, niezale\u017cnie od sposobu ustalenia jej kompletno\u015bci), je\u015bli nie b\u0119d\u0105 wykonane kompletnie wszystkie zobowi\u0105zania dotycz\u0105ce dostawy wyrob\u00f3w/us\u0142ug w ramach umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poniewa\u017c w/w zobowi\u0105zania nie stanowi\u0105 odr\u0119bnych obowi\u0105zk\u00f3w wykonania i Grupa nie ustala dla nich indywidulanych cen sprzeda\u017cy (\u015bwiadczenia na rzecz klienta stanowi jeden pakiet), Grupa tworzy rezerwy na naprawy gwarancyjne kieruj\u0105c si\u0119 zasad\u0105 ostro\u017cno\u015bci, analizami historycznymi i przewidywaniami.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunek rezerwy na naprawy gwarancyjne ustalany jest  w oparciu o wska\u017anik, kt\u00f3ry uwzgl\u0119dnia min.: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 kontrakt\u00f3w zawartych og\u00f3\u0142em,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">maksymalny wymiar gwarancji zawarty w kontraktach og\u00f3\u0142em,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">d\u0142ugo\u015bci okresu gwarancji,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dodatkowe zapisy kontraktowe rozszerzaj\u0105ce zakres gwarancji,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">faktycznie poniesione koszty zg\u0142oszonych i uznanych reklamacji/napraw gwarancyjnych w okresie ostatnich 2-3 lat. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tak ustalony wska\u017anik przeliczony przez przychody ze sprzeda\u017cy wg planu na rok bie\u017c\u0105cy wskazuje optymalny poziom rezerwy  na naprawy gwarancyjne.    </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewiduje si\u0119, \u017ce cz\u0119\u015b\u0107 tych koszt\u00f3w mo\u017ce zosta\u0107 poniesiona w nast\u0119pnym roku obrotowym, a ich ca\u0142o\u015b\u0107 w ci\u0105gu 2-3 lat od dnia bilansowego -  w przypadku nie wywi\u0105zania si\u0119 z warunk\u00f3w gwarancyjnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wyst\u0105pienie wype\u0142nienia obowi\u0105zku naprawy daje podstaw\u0119 do wykorzystania rezerwy do wysoko\u015bci kosztu danego zg\u0142oszenia reklamacyjnego. Konsekwencj\u0105 jest proporcjonalne w kolejnych okresach tworzenie rezerw celem utrzymania poziomu przyj\u0119tej warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa tworzy r\u00f3wnie\u017c rezerwy na przysz\u0142e koszty bezpo\u015brednio zwi\u0105zane z realizowan\u0105 sprzeda\u017c\u0105 produkt\u00f3w. Do koszt\u00f3w tego typu nale\u017c\u0105 min. rezerwy na prowizje z tyt. po\u015brednictwa w sprzeda\u017cy,  koszty serwisu i nadzoru u\u00a0odbiorc\u00f3w  czy szeroko rozumiane us\u0142ugi doradztwa marketingowego i technicznego, kt\u00f3re wynikaj\u0105 z\u00a0um\u00f3w/kontrakt\u00f3w zawartych odr\u0119bnie z podmiotami po\u015brednicz\u0105cymi pomi\u0119dzy klientami a Grup\u0105 i nie stanowi\u0105 odr\u0119bnego \u015bwiadczenia na rzecz klienta, a stanowi\u0105 istotne wsparcie rynkowe i techniczne dla Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewiduje si\u0119, \u017ce wi\u0119kszo\u015b\u0107 tych koszt\u00f3w zostanie poniesiona w bie\u017c\u0105cym i nast\u0119pnym roku obrotowym. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1662352274_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_660882244_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__623649224_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc506472345\"></span><span class=\"pt-000006\" id=\"_Toc507583362\"></span><span class=\"pt-000006\" id=\"_Toc3460797\"></span><span class=\"pt-000006\" id=\"_Toc132624032\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 45: INFORMACJE O ISTOTNYCH POST\u0118POWANIACH PODATKOWYCH, ADMINISTRACYJNYCH I S\u0104DOWYCH</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000006\" id=\"_Toc182633286\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe oraz inne obszary dzia\u0142alno\u015bci sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy i podlegaj\u0105ce regulacjom (na\u00a0przyk\u0142ad sprawy celne czy dewizowe) mog\u0105 by\u0107 przedmiotem kontroli organ\u00f3w administracyjnych, kt\u00f3re uprawnione s\u0105 do nak\u0142adania kar i sankcji. Brak odniesienia do utrwalonych regulacji prawnych w Polsce powoduje wyst\u0119powanie w\u00a0obowi\u0105zuj\u0105cych przepisach niejasno\u015bci i\u00a0niesp\u00f3jno\u015bci. Cz\u0119sto wyst\u0119puj\u0105ce r\u00f3\u017cnice w opiniach, co do interpretacji prawnej przepis\u00f3w podatkowych zar\u00f3wno wewn\u0105trz organ\u00f3w pa\u0144stwowych, jak i pomi\u0119dzy organami pa\u0144stwowymi i\u00a0przedsi\u0119biorstwami, powoduj\u0105 powstawanie obszar\u00f3w niepewno\u015bci i konflikt\u00f3w. Zjawiska te sprawiaj\u0105, \u017ce ryzyko podatkowe w Polsce jest znacz\u0105co wy\u017csze ni\u017c istniej\u0105ce zwykle w krajach o\u00a0bardziej rozwini\u0119tym systemie podatkowym.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe mog\u0105 by\u0107 przedmiotem kontroli przez okres pi\u0119ciu lat, pocz\u0105wszy od ko\u0144ca roku, w kt\u00f3rym nast\u0105pi\u0142a zap\u0142ata podatku. Ryzyko zwi\u0105zane z\u00a0ewentualnymi r\u00f3\u017cnicami w podej\u015bciu organ\u00f3w i podmiot\u00f3w, co do zastosowania niejednoznacznie i\u00a0niesp\u00f3jnie brzmi\u0105cych regulacji podatkowych w odniesieniu do kwalifikacji przychod\u00f3w i\u00a0koszt\u00f3w uzyskania przychod\u00f3w, jest wi\u0119c nieod\u0142\u0105cznym elementem dzia\u0142alno\u015bci gospodarczej, kt\u00f3ry mo\u017ce wywiera\u0107 wp\u0142yw na wyniki Grupy w kolejnych latach.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">I. POST\u0118POWANIA PODATKOWE I CELNE</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nie wyst\u0105pi\u0142y.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">II. POST\u0118POWANIA PROCESOWE I REJESTROWE</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-001885\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Opis tocz\u0105cych si\u0119 post\u0119powa\u0144 s\u0105dowych (procesowych i rejestrowych), w kt\u00f3rych jednostka dominuj\u0105ca lub jednostki zale\u017cne s\u0105 stron\u0105, a</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kt\u00f3re w przysz\u0142o\u015bci mog\u0105 mie\u0107 wp\u0142yw na sytuacj\u0119 finansow\u0105 i maj\u0105tkow\u0105 Sp\u00f3\u0142ek z Grupy Kapita\u0142owej, zosta\u0142 zamieszczony w Punkcie </span><span class=\"pt-000006\" id=\"_Toc507159810\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">15.6. \u201eInne wybrane informacje</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> dotycz\u0105ce Emitenta\u201d, k</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">t\u00f3ry zosta\u0142 zamieszczony </span><span class=\"pt-000006\" id=\"_Toc182633287\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w\u00a0\u201e</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">SPRAWOZDANIU Z DZIA\u0141ALNO\u015aCI GRUPY KAPITA\u0141OWEJ ZM \u201eROPCZYCE\u201d za okres 01.01.2022-31.12.2022\u201d.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfOtherProvisionsContingentLiabilitiesAndContingentAssetsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A83382705041947589a41a7c38d6d84d4_792": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459822\"></span><span class=\"pt-000006\" id=\"_Toc351016190\"></span><span class=\"pt-000006\" id=\"_Toc380755711\"></span><span class=\"pt-000006\" id=\"_Toc444000964\"></span><span class=\"pt-000006\" id=\"_Toc506472332\"></span><span class=\"pt-000006\" id=\"_Toc507583348\"></span><span class=\"pt-000006\" id=\"_Toc3460785\"></span><span class=\"pt-000006\" id=\"_Toc132624022\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 35: ZOBOWI\u0104ZANIA WARUNKOWE</span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001493\"></td><td class=\"pt-001494\"></td><td class=\"pt-001495\"></td></tr><tr class=\"pt-000245\"><td class=\"pt-001496\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000531\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001497\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych </span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 488</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 333</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001501\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u regwarancji bankowej prawid\u0142owego wykonania kontraktu</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych dobrego wykonania umowy</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie wobec Urz\u0119du Gminy z tyt. op\u0142aty za usuni\u0119cie drzew</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">288</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-000647\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">84</span></p></td><td class=\"pt-001499\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">39</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej zwrotu zaliczki</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001502\"><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zanie z tytu\u0142u gwarancji p\u0142atno\u015bci</span></p></td><td class=\"pt-000525\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 000</span></p></td><td class=\"pt-001503\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych zap\u0142aty d\u0142ugu celnego</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u zawartych um\u00f3w konsygnacyjnych</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 846</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 169</span></p></td></tr><tr class=\"pt-000840\"><td class=\"pt-001498\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u towar\u00f3w z\u0142o\u017conych na  sk\u0142adzie celnym</span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">70 772</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">15 939</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001504\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem zobowi\u0105zania warunkowe </span></p></td><td class=\"pt-000527\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 830</span></p></td><td class=\"pt-001500\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">23 375</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zobowi\u0105zania warunkowe z tytu\u0142u udzielonych gwarancji i por\u0119cze\u0144</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001505\"></td><td class=\"pt-001506\"></td><td class=\"pt-001507\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td></tr><tr class=\"pt-000249\"><td class=\"pt-001508\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001509\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142em</span></p></td><td class=\"pt-001510\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2022</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w  EUR na 31.12.2021</span></p></td><td class=\"pt-001511\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2022</span></p></td><td class=\"pt-001512\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 w PLN na 31.12.2021</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001513\" colspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe sp\u00f3\u0142ek z GK na rzecz podmiot\u00f3w zewn\u0119trznych</span></p></td><td class=\"pt-001514\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-001515\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 582   </span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">937   </span></p></td></tr><tr class=\"pt-000161\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej prawid\u0142owego wykonania umowy</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">133</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">280</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">614</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowych</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej zap\u0142aty d\u0142ugu celnego</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001520\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">100</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji  bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001522\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001516\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">39</span></p></td></tr><tr class=\"pt-001521\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u gwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">zabezpieczenie gwarancji bankowej dot. zwrotu zaliczki</span></p><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">238</span></p></td><td class=\"pt-001523\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 118</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-001371\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u regwarancji bankowej</span></p></td><td class=\"pt-001518\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie regwarancji  bankowej prawid\u0142owego wykonania kontraktu</span></p><p class=\"pt-Normalny-000128\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">40</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">184</span></p></td></tr><tr class=\"pt-001524\"><td class=\"pt-001525\" colspan=\"3\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania warunkowe jednostki dominuj\u0105cej na rzez jednostek zale\u017cnych \u00a0\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">42</span></p></td></tr><tr class=\"pt-000254\"><td class=\"pt-001517\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zanie z tytu\u0142u por\u0119czenia</span></p></td><td class=\"pt-001526\" colspan=\"2\"><p class=\"pt-Normalny-000172\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">zabezpieczenie gwarancji bankowej  dot. usuni\u0119cia i likwidacji negatywnych skutk\u00f3w w \u015brodowisku</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000179\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">0</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001519\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">42</span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001527\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001528\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">238</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">173</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 924</span></p></td><td class=\"pt-000767\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">979</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1842237480_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__175760053_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1377483972_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_73518828_end\"></a></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc506472345\"></span><span class=\"pt-000006\" id=\"_Toc507583362\"></span><span class=\"pt-000006\" id=\"_Toc3460797\"></span><span class=\"pt-000006\" id=\"_Toc132624032\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 45: INFORMACJE O ISTOTNYCH POST\u0118POWANIACH PODATKOWYCH, ADMINISTRACYJNYCH I S\u0104DOWYCH</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000normal1\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000006\" id=\"_Toc182633286\"></span><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe oraz inne obszary dzia\u0142alno\u015bci sp\u00f3\u0142ek wchodz\u0105cych w sk\u0142ad Grupy i podlegaj\u0105ce regulacjom (na\u00a0przyk\u0142ad sprawy celne czy dewizowe) mog\u0105 by\u0107 przedmiotem kontroli organ\u00f3w administracyjnych, kt\u00f3re uprawnione s\u0105 do nak\u0142adania kar i sankcji. Brak odniesienia do utrwalonych regulacji prawnych w Polsce powoduje wyst\u0119powanie w\u00a0obowi\u0105zuj\u0105cych przepisach niejasno\u015bci i\u00a0niesp\u00f3jno\u015bci. Cz\u0119sto wyst\u0119puj\u0105ce r\u00f3\u017cnice w opiniach, co do interpretacji prawnej przepis\u00f3w podatkowych zar\u00f3wno wewn\u0105trz organ\u00f3w pa\u0144stwowych, jak i pomi\u0119dzy organami pa\u0144stwowymi i\u00a0przedsi\u0119biorstwami, powoduj\u0105 powstawanie obszar\u00f3w niepewno\u015bci i konflikt\u00f3w. Zjawiska te sprawiaj\u0105, \u017ce ryzyko podatkowe w Polsce jest znacz\u0105co wy\u017csze ni\u017c istniej\u0105ce zwykle w krajach o\u00a0bardziej rozwini\u0119tym systemie podatkowym.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Rozliczenia podatkowe mog\u0105 by\u0107 przedmiotem kontroli przez okres pi\u0119ciu lat, pocz\u0105wszy od ko\u0144ca roku, w kt\u00f3rym nast\u0105pi\u0142a zap\u0142ata podatku. Ryzyko zwi\u0105zane z\u00a0ewentualnymi r\u00f3\u017cnicami w podej\u015bciu organ\u00f3w i podmiot\u00f3w, co do zastosowania niejednoznacznie i\u00a0niesp\u00f3jnie brzmi\u0105cych regulacji podatkowych w odniesieniu do kwalifikacji przychod\u00f3w i\u00a0koszt\u00f3w uzyskania przychod\u00f3w, jest wi\u0119c nieod\u0142\u0105cznym elementem dzia\u0142alno\u015bci gospodarczej, kt\u00f3ry mo\u017ce wywiera\u0107 wp\u0142yw na wyniki Grupy w kolejnych latach.</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">I. POST\u0118POWANIA PODATKOWE I CELNE</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000419\">Nie wyst\u0105pi\u0142y.</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">II. POST\u0118POWANIA PROCESOWE I REJESTROWE</span></p><p class=\"pt-Akapitzlist-001884\"><span class=\"pt-001885\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Opis tocz\u0105cych si\u0119 post\u0119powa\u0144 s\u0105dowych (procesowych i rejestrowych), w kt\u00f3rych jednostka dominuj\u0105ca lub jednostki zale\u017cne s\u0105 stron\u0105, a</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kt\u00f3re w przysz\u0142o\u015bci mog\u0105 mie\u0107 wp\u0142yw na sytuacj\u0119 finansow\u0105 i maj\u0105tkow\u0105 Sp\u00f3\u0142ek z Grupy Kapita\u0142owej, zosta\u0142 zamieszczony w Punkcie </span><span class=\"pt-000006\" id=\"_Toc507159810\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">15.6. \u201eInne wybrane informacje</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> dotycz\u0105ce Emitenta\u201d, k</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">t\u00f3ry zosta\u0142 zamieszczony </span><span class=\"pt-000006\" id=\"_Toc182633287\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w\u00a0\u201e</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">SPRAWOZDANIU Z DZIA\u0141ALNO\u015aCI GRUPY KAPITA\u0141OWEJ ZM \u201eROPCZYCE\u201d za okres 01.01.2022-31.12.2022\u201d.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1178588362_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2027863512_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1807923543_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_915824262_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfContingentLiabilitiesExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A530f0442c94c4c92934f55c36e8678c2_800": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459825\"></span><span class=\"pt-000006\" id=\"_Toc351016193\"></span><span class=\"pt-000006\" id=\"_Toc380755714\"></span><span class=\"pt-000006\" id=\"_Toc444000967\"></span><span class=\"pt-000006\" id=\"_Toc506472335\"></span><span class=\"pt-000006\" id=\"_Toc507583351\"></span><span class=\"pt-000006\" id=\"_Toc3460788\"></span><span class=\"pt-000006\" id=\"_Toc132624024\"></span><a class=\"pt-000114\" id=\"XBRLBlock__178336466_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_707673450_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1181768861_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 37: REZERWA NA \u015aWIADCZENIA PRACOWNICZE (W TYM: EMERYTALNE, RENTOWE I PODOBNE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">)</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na odprawy emerytalne i rentowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 808</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na urlopy wypoczynkowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze w tym:</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 702</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-001565\"> - nagrody pracownicze</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">2 630</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">1 646</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"></span><span class=\"pt-Domylnaczcionkaakapitu-001565\">- premia dla Zarz\u0105du</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">67</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">62</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001566\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem, w tym:</span></p></td><td class=\"pt-001567\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 730</span></p></td><td class=\"pt-001568\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 592</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 662</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 762</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe, w tym:</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 068</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 830</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">        nagrody pracownicze</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 630</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 646</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">dla Zarz\u0105du</span></p></td><td class=\"pt-001572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">67</span></p></td><td class=\"pt-001573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">62</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki w Grupie Kapita\u0142owej wyp\u0142acaj\u0105 pracownikom przechodz\u0105cym na emerytury kwoty odpraw emerytalnych w\u00a0wysoko\u015bci okre\u015blonej przez Kodeks pracy. W\u00a0zwi\u0105zku z tym Sp\u00f3\u0142ki </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wchodz\u0105ce w sk\u0142ad Grupy Kapita\u0142owej </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">na podstawie wyceny dokonanej przez profesjonaln\u0105 firm\u0119 aktuarialn\u0105 tworz\u0105 rezerw\u0119 na warto\u015b\u0107 bie\u017c\u0105c\u0105 zobowi\u0105zania z\u00a0tytu\u0142u odpraw emerytalnych. Kwot\u0119 tej rezerwy oraz uzgodnienie przedstawiaj\u0105ce zmiany stanu w\u00a0ci\u0105gu okresu obrotowego przedstawiono w\u00a0poni\u017cszej tabeli: </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu rezerw</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001574\"></td><td class=\"pt-001575\"></td><td class=\"pt-001576\"></td><td class=\"pt-001506\"></td></tr><tr class=\"pt-000875\"><td class=\"pt-001577\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001578\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na odprawy emerytalne i rentowe</span></p></td><td class=\"pt-001579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na urlopy wypoczynkowe</span></p></td><td class=\"pt-001580\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2022</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">333</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 419</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wyp\u0142aconych \u015bwiadcze\u0144</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">264</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">885</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">542</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022, w tym:</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 702</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 662</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 146</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 702</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2021</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 708</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">698</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">950</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wyp\u0142aconych \u015bwiadcze\u0144</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">950</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">698</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2021, w tym:</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 762</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">977</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">G\u0142\u00f3wne za\u0142o\u017cenia przyj\u0119te przez aktuariusza dla Sp\u00f3\u0142ek w Grupie Kapita\u0142owej, do wyliczenia kwoty zobowi\u0105zania z\u00a0tyt. przewidywanych odpraw emerytalnych i rentowych na dzie\u0144 bilansowy s\u0105 nast\u0119puj\u0105ce:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">G\u0142\u00f3wne za\u0142o\u017cenia przyj\u0119te przez aktuariusza na dzie\u0144 bilansowy</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001585\"></td><td class=\"pt-001586\"></td><td class=\"pt-001587\"></td><td class=\"pt-001588\"></td><td class=\"pt-001589\"></td></tr><tr class=\"pt-000254\"><td class=\"pt-001590\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001591\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce dominuj\u0105cej</span></p></td><td class=\"pt-001592\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce dominuj\u0105cej</span></p></td><td class=\"pt-001593\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce zale\u017cnej (Ropczyce ENGINEERING Sp. z  o.o.)</span></p></td><td class=\"pt-001594\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce zale\u017cnej (Ropczyce ENGINEERING Sp. z  o.o.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001595\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"RANGE-A19\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001596\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001597\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001598\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001599\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stopa dyskontowa (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,80%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,90%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,70%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,90%</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Prawdopodobie\u0144stwo rezygnacji uzale\u017cnione od wieku pracownik\u00f3w (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,5%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,5%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,0% - 11,4%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,0% - 17,7%</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przewidywany nominalny wzrost wynagrodze\u0144 (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,5%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,5%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,5%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,5%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc351016194\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poza rezerwami na odprawy emerytalno-rentowe Grupa tworzy rezerwy na urlopy i pozosta\u0142e \u015bwiadczenia pracownicze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze obejmuj\u0105 min. rezerwy na nagrody i premie dla Zarz\u0105du i pracownik\u00f3w Sp\u00f3\u0142ek Grupy oraz rezerwy z tyt. realizacji programu motywacyjnego oparte o parametry stanowi\u0105ce pomiar realizacji zada\u0144 indywidualnych. W przypadku realizacji zada\u0144 przez pracownik\u00f3w Sp\u00f3\u0142ek dokonuje wyp\u0142aty \u015bwiadcze\u0144 pracowniczych, natomiast w przypadku braku ich realizacji rezerwa podlega rozwi\u0105zaniu (bez wykorzystania).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc182633267\">\u00a0</span><span class=\"pt-000037\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001603\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmiany warto\u015bci  bie\u017c\u0105cej zobowi\u0105zania</span></p></td><td class=\"pt-001604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania na 1 stycznia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 708</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty odsetek</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty bie\u017c\u0105cego zatrudnienia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty przesz\u0142ego zatrudnienia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyp\u0142acone \u015bwiadczenia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-264</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-311</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty/zyski aktuarialne, w tym:</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">ze zmiany za\u0142o\u017ce\u0144 finansowych</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">ze zmiany za\u0142o\u017ce\u0144 demograficznych</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">inne</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">127</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania na koniec</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001608\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001609\"><p class=\"pt-Normalny-000046\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001610\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota uj\u0119ta w bilansie</span></p></td><td class=\"pt-001612\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001613\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 807</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwoty uj\u0119te w rachunku zysk\u00f3w i strat</span></p></td><td class=\"pt-001614\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-59</span></p></td><td class=\"pt-001615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-156</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty bie\u017c\u0105cego zatrudnienia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty przesz\u0142ego zatrudnienia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty odsetek</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyp\u0142acone \u015bwiadczenia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-264</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-311</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty/zyski z tytu\u0142u ogranicze\u0144 i rozlicze\u0144</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota uj\u0119ta w przychodzie ca\u0142kowitym (inne)</span></p></td><td class=\"pt-001616\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">127</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski/straty aktuarialne</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odprawy emerytalne</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo pocz\u0105tkowe zobowi\u0105zania netto</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 708</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty, jak wy\u017cej</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Saldo ko\u0144cowe zobowi\u0105zania netto</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__178336466_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_707673450_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1181768861_end\"></a></div><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624025\"></span><a class=\"pt-000114\" id=\"XBRLBlock_1662352274_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_660882244_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__623649224_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 38: POZOSTA\u0141E REZERWY</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000006\" id=\"_Toc182633280\"></span><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na naprawy gwarancyjne oraz zwroty</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 987</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na prowizj\u0119 od sprzedanych wyrob\u00f3w</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty bie\u017c\u0105cego okresu</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 135</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">414</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na us\u0142ugi transportowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001566\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty zu\u017cycia energii i gazu</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 874</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 101</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na szacunkow\u0105 korekt\u0119 przychod\u00f3w ze sprzeda\u017cy</span></p></td><td class=\"pt-001617\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">670</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem, w tym:</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 509</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 509</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 553</span></p></td></tr></table></div><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu pozosta\u0142ych rezerw</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001618\"></td><td class=\"pt-001619\"></td><td class=\"pt-001620\"></td><td class=\"pt-001621\"></td><td class=\"pt-001622\"></td><td class=\"pt-001623\"></td><td class=\"pt-001624\"></td></tr><tr class=\"pt-001625\"><td class=\"pt-001626\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001627\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na naprawy gwarancyjne </span></p></td><td class=\"pt-001628\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na prowizj\u0119 od sprzedanych wyrob\u00f3w</span></p></td><td class=\"pt-001629\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na us\u0142ugi transportowe</span></p></td><td class=\"pt-001630\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwa na koszty importu surowc\u00f3w</span></p></td><td class=\"pt-001631\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Inne rezerwy</span></p></td><td class=\"pt-001632\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Og\u00f3\u0142em</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001633\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2022</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 987</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzone w ci\u0105gu roku obrotowego</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 320</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 055</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">11 856</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">394</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 912</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 900</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022, w tym:</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 913</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 115</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">13 509</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 913</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 115</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">802</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 679</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">13 509</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2021</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">971</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 102</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">235</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 626</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 934</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzone w ci\u0105gu roku obrotowego</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 090</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 656</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wykorzystane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">74</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 102</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">235</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 626</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 037</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zane</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2021, w tym:</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 987</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 972</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">125</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3 954</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 515</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">10 553</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001640\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001634\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001635\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001636\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001637\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001638\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001639\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001641\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001642\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 987</span></p></td><td class=\"pt-001643\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 972</span></p></td><td class=\"pt-001644\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">125</span></p></td><td class=\"pt-001645\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 954</span></p></td><td class=\"pt-001646\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 515</span></p></td><td class=\"pt-001647\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">10 553</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Rezerwa na naprawy gwarancyjne oraz pozosta\u0142e rezerwy</span></p><p class=\"pt-Normalny-000868\"><span class=\"pt-001648\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na sp\u00f3\u0142kach w Grupie jako przedsi\u0119biorcach ci\u0105\u017cy obowi\u0105zek dokonania \u015bwiadcze\u0144 z tytu\u0142u r\u0119kojmi oraz gwarancji zwi\u0105zanych z usuni\u0119ciem wad, napraw\u0105 towaru lub jego wymian\u0105 na nowy, wolny od wad. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Zobowi\u0105zania do wykonania w/w \u015bwiadcze\u0144 s\u0105 identyfikowane przez Grup\u0119 na moment zawarcia umowy. W trakcie ujmowania przychod\u00f3w zgodnie z MSSF 15  w/w zobowi\u0105zania nie stanowi\u0105 odr\u0119bnych d\u00f3br lub us\u0142ug, poniewa\u017c nie spe\u0142niaj\u0105 \u0142\u0105cznie kryteri\u00f3w wskazanych w MSSF 15 (\u00a7 27), to znaczy ani klient nie jest w stanie czerpa\u0107 korzy\u015bci z\u00a0pojedynczych sk\u0142adowych umowy dostawy ani nie mo\u017cna uniezale\u017cni\u0107 uznania poszczeg\u00f3lnych element\u00f3w umowy za wykonane (umowa dotyczy kompletnej dostawy wyrob\u00f3w lub wyrob\u00f3w wraz z ich zabudow\u0105 w urz\u0105dzeniu cieplnym, niezale\u017cnie od sposobu ustalenia jej kompletno\u015bci), je\u015bli nie b\u0119d\u0105 wykonane kompletnie wszystkie zobowi\u0105zania dotycz\u0105ce dostawy wyrob\u00f3w/us\u0142ug w ramach umowy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poniewa\u017c w/w zobowi\u0105zania nie stanowi\u0105 odr\u0119bnych obowi\u0105zk\u00f3w wykonania i Grupa nie ustala dla nich indywidulanych cen sprzeda\u017cy (\u015bwiadczenia na rzecz klienta stanowi jeden pakiet), Grupa tworzy rezerwy na naprawy gwarancyjne kieruj\u0105c si\u0119 zasad\u0105 ostro\u017cno\u015bci, analizami historycznymi i przewidywaniami.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Szacunek rezerwy na naprawy gwarancyjne ustalany jest  w oparciu o wska\u017anik, kt\u00f3ry uwzgl\u0119dnia min.: </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">warto\u015b\u0107 kontrakt\u00f3w zawartych og\u00f3\u0142em,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">maksymalny wymiar gwarancji zawarty w kontraktach og\u00f3\u0142em,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">d\u0142ugo\u015bci okresu gwarancji,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">dodatkowe zapisy kontraktowe rozszerzaj\u0105ce zakres gwarancji,</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000438\">-</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">faktycznie poniesione koszty zg\u0142oszonych i uznanych reklamacji/napraw gwarancyjnych w okresie ostatnich 2-3 lat. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tak ustalony wska\u017anik przeliczony przez przychody ze sprzeda\u017cy wg planu na rok bie\u017c\u0105cy wskazuje optymalny poziom rezerwy  na naprawy gwarancyjne.    </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewiduje si\u0119, \u017ce cz\u0119\u015b\u0107 tych koszt\u00f3w mo\u017ce zosta\u0107 poniesiona w nast\u0119pnym roku obrotowym, a ich ca\u0142o\u015b\u0107 w ci\u0105gu 2-3 lat od dnia bilansowego -  w przypadku nie wywi\u0105zania si\u0119 z warunk\u00f3w gwarancyjnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Wyst\u0105pienie wype\u0142nienia obowi\u0105zku naprawy daje podstaw\u0119 do wykorzystania rezerwy do wysoko\u015bci kosztu danego zg\u0142oszenia reklamacyjnego. Konsekwencj\u0105 jest proporcjonalne w kolejnych okresach tworzenie rezerw celem utrzymania poziomu przyj\u0119tej warto\u015bci.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa tworzy r\u00f3wnie\u017c rezerwy na przysz\u0142e koszty bezpo\u015brednio zwi\u0105zane z realizowan\u0105 sprzeda\u017c\u0105 produkt\u00f3w. Do koszt\u00f3w tego typu nale\u017c\u0105 min. rezerwy na prowizje z tyt. po\u015brednictwa w sprzeda\u017cy,  koszty serwisu i nadzoru u\u00a0odbiorc\u00f3w  czy szeroko rozumiane us\u0142ugi doradztwa marketingowego i technicznego, kt\u00f3re wynikaj\u0105 z\u00a0um\u00f3w/kontrakt\u00f3w zawartych odr\u0119bnie z podmiotami po\u015brednicz\u0105cymi pomi\u0119dzy klientami a Grup\u0105 i nie stanowi\u0105 odr\u0119bnego \u015bwiadczenia na rzecz klienta, a stanowi\u0105 istotne wsparcie rynkowe i techniczne dla Grupy.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przewiduje si\u0119, \u017ce wi\u0119kszo\u015b\u0107 tych koszt\u00f3w zostanie poniesiona w bie\u017c\u0105cym i nast\u0119pnym roku obrotowym. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock_1662352274_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_660882244_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__623649224_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfProvisionsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aff6ce7da06ef46fc97911365866d5490_1310287536": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc313459825\"></span><span class=\"pt-000006\" id=\"_Toc351016193\"></span><span class=\"pt-000006\" id=\"_Toc380755714\"></span><span class=\"pt-000006\" id=\"_Toc444000967\"></span><span class=\"pt-000006\" id=\"_Toc506472335\"></span><span class=\"pt-000006\" id=\"_Toc507583351\"></span><span class=\"pt-000006\" id=\"_Toc3460788\"></span><span class=\"pt-000006\" id=\"_Toc132624024\"></span><a class=\"pt-000114\" id=\"XBRLBlock__178336466_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_707673450_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1181768861_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 37: REZERWA NA \u015aWIADCZENIA PRACOWNICZE (W TYM: EMERYTALNE, RENTOWE I PODOBNE</span><span class=\"pt-Domylnaczcionkaakapitu-000501\">)</span></h2><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000015\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na odprawy emerytalne i rentowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 808</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na urlopy wypoczynkowe</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze w tym:</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 702</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-001565\"> - nagrody pracownicze</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">2 630</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">1 646</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000293\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"></span><span class=\"pt-Domylnaczcionkaakapitu-001565\">- premia dla Zarz\u0105du</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">67</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">62</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001566\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem, w tym:</span></p></td><td class=\"pt-001567\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">6 730</span></p></td><td class=\"pt-001568\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5 592</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 662</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 762</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - kr\u00f3tkoterminowe, w tym:</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 068</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 830</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">        nagrody pracownicze</span></p></td><td class=\"pt-001570\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 630</span></p></td><td class=\"pt-001571\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 646</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001569\"><p class=\"pt-Normalny-000263\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">dla Zarz\u0105du</span></p></td><td class=\"pt-001572\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">67</span></p></td><td class=\"pt-001573\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">62</span></p></td></tr></table></div><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki w Grupie Kapita\u0142owej wyp\u0142acaj\u0105 pracownikom przechodz\u0105cym na emerytury kwoty odpraw emerytalnych w\u00a0wysoko\u015bci okre\u015blonej przez Kodeks pracy. W\u00a0zwi\u0105zku z tym Sp\u00f3\u0142ki </span><span class=\"pt-Domylnaczcionkaakapitu-000419\">wchodz\u0105ce w sk\u0142ad Grupy Kapita\u0142owej </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">na podstawie wyceny dokonanej przez profesjonaln\u0105 firm\u0119 aktuarialn\u0105 tworz\u0105 rezerw\u0119 na warto\u015b\u0107 bie\u017c\u0105c\u0105 zobowi\u0105zania z\u00a0tytu\u0142u odpraw emerytalnych. Kwot\u0119 tej rezerwy oraz uzgodnienie przedstawiaj\u0105ce zmiany stanu w\u00a0ci\u0105gu okresu obrotowego przedstawiono w\u00a0poni\u017cszej tabeli: </span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Zmiana stanu rezerw</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001574\"></td><td class=\"pt-001575\"></td><td class=\"pt-001576\"></td><td class=\"pt-001506\"></td></tr><tr class=\"pt-000875\"><td class=\"pt-001577\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001578\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na odprawy emerytalne i rentowe</span></p></td><td class=\"pt-001579\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na urlopy wypoczynkowe</span></p></td><td class=\"pt-001580\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2022</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">333</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 419</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wyp\u0142aconych \u015bwiadcze\u0144</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">264</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">885</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">542</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022, w tym:</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 808</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 702</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 662</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 146</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 220</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 702</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 01.01.2021</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 708</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">698</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">950</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Utworzenie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">342</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty wyp\u0142aconych \u015bwiadcze\u0144</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">311</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">950</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Rozwi\u0105zanie rezerwy</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">698</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2021, w tym:</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 710</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- d\u0142ugoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 762</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001581\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- kr\u00f3tkoterminowe</span></p></td><td class=\"pt-001582\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">977</span></p></td><td class=\"pt-001583\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 143</span></p></td><td class=\"pt-001584\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 710</span></p></td></tr></table></div><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">G\u0142\u00f3wne za\u0142o\u017cenia przyj\u0119te przez aktuariusza dla Sp\u00f3\u0142ek w Grupie Kapita\u0142owej, do wyliczenia kwoty zobowi\u0105zania z\u00a0tyt. przewidywanych odpraw emerytalnych i rentowych na dzie\u0144 bilansowy s\u0105 nast\u0119puj\u0105ce:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000422\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">G\u0142\u00f3wne za\u0142o\u017cenia przyj\u0119te przez aktuariusza na dzie\u0144 bilansowy</span></p><p class=\"pt-Bezodstpw\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001585\"></td><td class=\"pt-001586\"></td><td class=\"pt-001587\"></td><td class=\"pt-001588\"></td><td class=\"pt-001589\"></td></tr><tr class=\"pt-000254\"><td class=\"pt-001590\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001591\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce dominuj\u0105cej</span></p></td><td class=\"pt-001592\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce dominuj\u0105cej</span></p></td><td class=\"pt-001593\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce zale\u017cnej (Ropczyce ENGINEERING Sp. z  o.o.)</span></p></td><td class=\"pt-001594\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">w jednostce zale\u017cnej (Ropczyce ENGINEERING Sp. z  o.o.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000176\"><td class=\"pt-001595\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"RANGE-A19\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-001596\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001597\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td><td class=\"pt-001598\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001599\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stopa dyskontowa (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,80%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,90%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,70%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,90%</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Prawdopodobie\u0144stwo rezygnacji uzale\u017cnione od wieku pracownik\u00f3w (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,5%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6,5%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,0% - 11,4%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0,0% - 17,7%</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001600\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Przewidywany nominalny wzrost wynagrodze\u0144 (%)</span></p></td><td class=\"pt-001529\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,5%</span></p></td><td class=\"pt-001601\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,5%</span></p></td><td class=\"pt-000692\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,5%</span></p></td><td class=\"pt-001602\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3,5%</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000442\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc351016194\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poza rezerwami na odprawy emerytalno-rentowe Grupa tworzy rezerwy na urlopy i pozosta\u0142e \u015bwiadczenia pracownicze.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rezerwy na pozosta\u0142e \u015bwiadczenia pracownicze obejmuj\u0105 min. rezerwy na nagrody i premie dla Zarz\u0105du i pracownik\u00f3w Sp\u00f3\u0142ek Grupy oraz rezerwy z tyt. realizacji programu motywacyjnego oparte o parametry stanowi\u0105ce pomiar realizacji zada\u0144 indywidualnych. W przypadku realizacji zada\u0144 przez pracownik\u00f3w Sp\u00f3\u0142ek dokonuje wyp\u0142aty \u015bwiadcze\u0144 pracowniczych, natomiast w przypadku braku ich realizacji rezerwa podlega rozwi\u0105zaniu (bez wykorzystania).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000006\" id=\"_Toc182633267\">\u00a0</span><span class=\"pt-000037\"></span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001603\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zmiany warto\u015bci  bie\u017c\u0105cej zobowi\u0105zania</span></p></td><td class=\"pt-001604\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001605\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania na 1 stycznia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 708</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty odsetek</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty bie\u017c\u0105cego zatrudnienia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty przesz\u0142ego zatrudnienia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyp\u0142acone \u015bwiadczenia</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-264</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-311</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty/zyski aktuarialne, w tym:</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">ze zmiany za\u0142o\u017ce\u0144 finansowych</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">ze zmiany za\u0142o\u017ce\u0144 demograficznych</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">inne</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">127</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-001565\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania na koniec</span></p></td><td class=\"pt-001606\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001607\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001608\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001609\"><p class=\"pt-Normalny-000046\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001610\"><p class=\"pt-Normalny-000054\"><span class=\"pt-000033\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota uj\u0119ta w bilansie</span></p></td><td class=\"pt-001612\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001613\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Warto\u015b\u0107 bie\u017c\u0105ca zobowi\u0105zania</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 807</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwoty uj\u0119te w rachunku zysk\u00f3w i strat</span></p></td><td class=\"pt-001614\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-59</span></p></td><td class=\"pt-001615\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">-156</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty bie\u017c\u0105cego zatrudnienia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">132</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty przesz\u0142ego zatrudnienia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty odsetek</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wyp\u0142acone \u015bwiadczenia</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-264</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-311</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Straty/zyski z tytu\u0142u ogranicze\u0144 i rozlicze\u0144</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001611\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kwota uj\u0119ta w przychodzie ca\u0142kowitym (inne)</span></p></td><td class=\"pt-001616\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">127</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">187</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zyski/straty aktuarialne</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">127</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">187</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001556\"></td><td class=\"pt-001557\"></td><td class=\"pt-001558\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001559\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Odprawy emerytalne</span></p></td><td class=\"pt-001560\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001561\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Saldo pocz\u0105tkowe zobowi\u0105zania netto</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 739</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 708</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Koszty, jak wy\u017cej</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">68</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">31</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001562\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Saldo ko\u0144cowe zobowi\u0105zania netto</span></p></td><td class=\"pt-001563\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 807</span></p></td><td class=\"pt-001564\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 739</span></p></td></tr></table><a class=\"pt-000114\" id=\"XBRLBlock__178336466_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_707673450_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1181768861_end\"></a></div>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEmployeeBenefitsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A01653e05f8e244e682d657582634917e_804": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624026\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1517303328_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1171344419_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191193263_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 39: CELE I ZASADY ZARZ\u0104DZANIA RYZYKIEM FINANSOWYM</span><span class=\"pt-Domylnaczcionkaakapitu-000501\"></span></h2><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nara\u017cona jest na wiele rodzaj\u00f3w ryzyka zwi\u0105zanych z instrumentami finansowymi. Do g\u0142\u00f3wnych instrument\u00f3w, z\u00a0kt\u00f3rych korzysta Grupa nale\u017c\u0105 kredyty bankowe, \u015brodki pieni\u0119\u017cne i\u00a0lokaty kr\u00f3tkoterminowe, akcje w\u0142asne i\u00a0obce. Nadrz\u0119dnymi celami korzystania z tych instrument\u00f3w jest:</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">pozyskanie \u015brodk\u00f3w na bie\u017c\u0105c\u0105 dzia\u0142alno\u015b\u0107 Grupy,</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sfinansowanie modernizacji maj\u0105tku i inwestycji badawczo-rozwojowych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posiada te\u017c inne instrumenty finansowe, takie jak nale\u017cno\u015bci i zobowi\u0105zania z tytu\u0142u dostaw i\u00a0us\u0142ug, kt\u00f3re powstaj\u0105 bezpo\u015brednio w\u00a0toku prowadzonej przez ni\u0105 dzia\u0142alno\u015bci gospodarczej.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ponadto jednostka dominuj\u0105ca zawiera transakcje z udzia\u0142em instrument\u00f3w pochodnych, przede wszystkim walutowe kontrakty terminowe typu forward oraz transakcje zabezpieczaj\u0105ce przed ryzykiem st\u00f3p procentowych (IRS). Celem tych transakcji jest odpowiednio:</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zarz\u0105dzanie ryzykiem walutowym powstaj\u0105cym w toku dzia\u0142alno\u015bci gospodarczej oraz wynikaj\u0105cym z\u00a0u\u017cywanych przez ni\u0105 \u017ar\u00f3de\u0142 finansowania,</span></p><p class=\"pt-001649\"><span class=\"pt-000743\">\uf0b7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">zarz\u0105dzanie ryzykiem zmiany st\u00f3p procentowych.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca nie zawiera transakcji na rynkach finansowych w celach spekulacyjnych \u2013 od strony ekonomicznej zawarte transakcje maj\u0105 charakter zabezpieczaj\u0105cy przed okre\u015blonym ryzykiem.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wne rodzaje ryzyka wynikaj\u0105cego z instrument\u00f3w finansowych Grupy obejmuj\u0105 ryzyko stopy procentowej, ryzyko walutowe, ryzyko kredytowe oraz zwi\u0105zane z p\u0142ynno\u015bci\u0105. S\u0105 one na bie\u017c\u0105co monitorowane i\u00a0w\u00a0zale\u017cno\u015bci od sytuacji podejmowane s\u0105 adekwatne decyzje w zakresie post\u0119powania z\u00a0nimi. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sposoby zarz\u0105dzania ka\u017cdym z tych rodzaj\u00f3w ryzyka zosta\u0142y w\u00a0skr\u00f3cie om\u00f3wione poni\u017cej. Przy omawianiu kluczowych ryzyk zamieszczono analiz\u0119 wra\u017cliwo\u015bci na zmian\u0119 parametr\u00f3w.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1517303328_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1171344419_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1191193263_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nieprzewidywalno\u015b\u0107 poziomu st\u00f3p procentowych w przysz\u0142o\u015bci powoduje ryzyko niekorzystnej zmiany wyniku finansowego poprzez sw\u00f3j negatywny wp\u0142yw na przychody i koszty finansowe. Zarz\u0105dzanie ryzykiem stopy procentowej koncentruje si\u0119 na zminimalizowaniu waha\u0144 przep\u0142yw\u00f3w odsetkowych z tytu\u0142u aktyw\u00f3w oraz zobowi\u0105za\u0144 finansowych oprocentowanych zmienn\u0105 stop\u0105 procentow\u0105. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Charakter ekspozycji Grupy na ryzyko zmiany st\u00f3p procentowych implikuje, \u017ce wraz ze wzrostem/spadkiem bazowych st\u00f3p procentowych skonsolidowany wynik finansowy Grupy pogarsza si\u0119/poprawia si\u0119. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nara\u017cenie na ryzyko wywo\u0142ane zmianami st\u00f3p procentowych dotyczy przede wszystkim zobowi\u0105za\u0144 finansowych Grupy, w\u00a0znacznie mniejszym stopniu nale\u017cno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posi\u0142kuje si\u0119 finansowaniem zewn\u0119trznym w postaci: kredyt\u00f3w\u00a0z\u0142otowych, walutowych oraz leasingu.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa korzysta z finansowania o\u00a0oprocentowaniu zmiennym. Kredyty bankowe (r\u00f3wnie\u017c te d\u0142ugoterminowe) maj\u0105 oprocentowanie zmienne, oparte o stopy % depozyt\u00f3w z\u0142otowych b\u0105d\u017a walutowych oraz sta\u0142\u0105 mar\u017c\u0119 banku w okresie obowi\u0105zywania umowy. </span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem ograniczenia wp\u0142ywu ryzyka st\u00f3p procentowych na skonsolidowane wyniki finansowe, w jednostce dominuj\u0105cej:</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000400\">1.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 4 marca 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 10 000\u00a0000 PLN na okres od 2020-03-04 do 2026-03-26 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 1,48%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 13%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">2.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 7 kwietnia 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 5 000\u00a0000 PLN na okres od 2020-04-07 do 2025-04-07 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 0,96%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 7%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">3.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 5 grudnia 2022 r zosta\u0142a zawarta transakcja IRS w walucie EUR i w nominale 1 000\u00a0000 EUR na okres od 2022-12-05 do 2025-15-05 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 2,79%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 73%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 EURIBOR, </span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych transakcji zamiany st\u00f3p procentowych jest oszacowana na kwot\u0119 \u0142\u0105cznie: 2 008 tys. z\u0142 (zysk) wg modelu wyceny zastosowanej przez </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">bank, w kt\u00f3rym te transakcje zawarto.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej \u2013 wra\u017cliwo\u015b\u0107 na zmiany</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W Grupie wyst\u0119puje ryzyko stopy procentowej g\u0142\u00f3wnie w zwi\u0105zku z korzystaniem z kredyt\u00f3w bankowych i leasing\u00f3w w\u00a0PLN i EUR, kt\u00f3rych oprocentowanie jest oprocentowaniem zmiennym \u2013 opartym o\u00a0WIBOR 1M lub EURIBOR 1M</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">i sta\u0142\u0105 w okresie kredytowania mar\u017c\u0119 bank\u00f3w kredytuj\u0105cych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017csza tabela przedstawia wra\u017cliwo\u015b\u0107 skonsolidowanego wyniku finansowego Grupy na mo\u017cliwe zmiany st\u00f3p procentowych przy za\u0142o\u017ceniu niezmienno\u015bci innych czynnik\u00f3w.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk97636472\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rok 2022 przyni\u00f3s\u0142 znaczny wzrost krzywej oczekiwa\u0144 co do warto\u015bci przysz\u0142ej stopy procentowej poparty kolejnymi podwy\u017ckami w poszczeg\u00f3lnych miesi\u0105cach. Na dzie\u0144 sporz\u0105dzenia skonsolidowanego sprawozdania finansowego oczekiwania co do  maksymalnej stopy procentowej w bie\u017c\u0105cym cyklu podwy\u017cek oscyluj\u0105 wok\u00f3\u0142 6,75 punkt\u00f3w procentowych (na dzie\u0144 bilansowy stopa procentowa wynosi\u0142a 6,93 punkt\u00f3w procentowych), a  ostatnia podwy\u017ck\u0105 st\u00f3p procentowych w Polsce mia\u0142a miejsce we wrze\u015bniu 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tym niemniej w celu przeprowadzenia analizy wra\u017cliwo\u015bci na zmian\u0119 st\u00f3p procentowych na dzie\u0144 31.12.2022r., przyj\u0119to zmian\u0119 poziomu st\u00f3p procentowych -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i\u00a0mo\u017cliw\u0105 do zwielokrotnienia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie dotycz\u0105ce kredyt\u00f3w i leasing\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001651\"></td><td class=\"pt-001652\"></td><td class=\"pt-001653\"></td></tr><tr class=\"pt-001654\"><td class=\"pt-001655\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106770\"></a><a class=\"pt-000114\" id=\"_Hlk132217780\"></a><a class=\"pt-000114\" id=\"_Hlk130990315\"></a><span class=\"pt-000111\"></span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142</span></p></td><td class=\"pt-001656\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022 r.</span></p></td><td class=\"pt-001657\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021 r.</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106633\"></a><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tyt. kredyt\u00f3w i leasing\u00f3w  </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">80 923</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">34 140</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Szacowana zmiana st\u00f3p procentowych </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wzrost/spadek koszt\u00f3w finansowych spowodowany wzrostem/spadkiem st\u00f3p procentowych = wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">809</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">341</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatek dochodowy</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">154</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">65</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk32999847\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u0141\u0105czne koszty finansowe zwi\u0105zane z korzystaniem z kredyt\u00f3w, leasing\u00f3w i po\u017cyczek w 2022 roku wynios\u0142y 4 345 tys. z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby w trakcie 2022 roku poziom st\u00f3p procentowych w Polsce by\u0142 wy\u017cszy lub ni\u017cszy od obowi\u0105zuj\u0105cego o\u00a0ka\u017cdy\u00a01\u00a0punkt procentowy w\u00f3wczas skonsolidowany wynik finansowy netto Grupy by\u0142by wy\u017cszy lub ni\u017cszy o 655 tys. z\u0142 z tytu\u0142u wy\u017cszych lub ni\u017cszych odsetek od zaci\u0105gni\u0119tych kredyt\u00f3w bankowych i leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednocze\u015bnie z uwagi na posiadane transakcje IRS wra\u017cliwo\u015b\u0107 na zmiany st\u00f3p procentowych zosta\u0142a zredukowana  </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">o prawie 24% do 495 tys. z\u0142 (wynik netto okresu) w przypadku szacowanej zmiany stopy procentowej o 1%). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko walutowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nara\u017cona jest na ryzyko walutowe z tytu\u0142u zawieranych transakcji kupna materia\u0142\u00f3w (w mniejszym zakresie us\u0142ug) oraz sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz kredytu w EUR. Ryzyko takie powstaje w\u00a0wyniku dokonywania przez jednostki w Grupie transakcji w\u00a0walutach innych ni\u017c ich waluta wyceny. Ponad 90% zawartych w Grupie transakcji sprzeda\u017cy wyra\u017conych jest w\u00a0walutach innych ni\u017c waluta sprawozdawcza (lub powi\u0105zana jest z\u00a0kursem waluty innej ni\u017c sprawozdawcza \u2013sprzeda\u017c denominowana wg kursu waluty innej ni\u017c PLN). Analogicznie ok 50% koszt\u00f3w wyra\u017conych jest w walutach innych ni\u017c waluta sprawozdawcza.</span></p><p class=\"pt-Normalny-001661\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku przep\u0142yw\u00f3w walutowych inkasowanych i\u00a0wydatkowanych w walutach obcych mamy do czynienia zar\u00f3wno z ryzykiem transakcyjnym jak i przeliczeniowym (stosowanie termin\u00f3w odroczonych p\u0142atno\u015bci w stosunku do daty dostawy/faktury). W przypadku przep\u0142yw\u00f3w denominowanych w walutach obcych i\u00a0inkasowanych/wydatkowanych w PLN wyst\u0119puj\u0105ce ryzyko zale\u017cy od przyjmowanej daty przeliczenia na z\u0142oty i o ile jest to data wystawienia faktury i wysy\u0142ki, pozostaje wy\u0142\u0105cznie ryzyko ekonomiczne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-001662\">\u00a0</span></p><p class=\"pt-Normalny-001663\"><span class=\"pt-Domylnaczcionkaakapitu-001664\">Ryzyko walutowe \u2013wra\u017cliwo\u015b\u0107 na zmiany </span></p><h5 class=\"pt-Nagwek5-001665\"><a class=\"pt-000114\" id=\"_Hlk97636780\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmian\u0119 kursu walut na dzie\u0144 31.12.2022r. przyj\u0119to zmian\u0119 na poziomie -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i mo\u017cliw\u0105 do zwielokrotnienia).</span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-000033\"></span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmiany kurs\u00f3w walut na dzie\u0144 31.12.2022r skorzystano z tabeli kurs\u00f3w </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">  (EUR/PLN 4,6899, USD/PLN 4,4018, GBP/PLN 5,2957)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><a class=\"pt-000114\" id=\"_Hlk129341678\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r.</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001667\"></td><td class=\"pt-001668\"></td><td class=\"pt-001668\"></td><td class=\"pt-001669\"></td><td class=\"pt-001670\"></td></tr><tr><td class=\"pt-001671\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozycja</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">wg walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022 (w tys. PLN)</span></p></td><td class=\"pt-001673\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001674\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Nale\u017cno\u015bci handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 836</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 749</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">367</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 353</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 769</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">368</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        GBP</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e nale\u017cno\u015bci</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0                       EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania kredytowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 367</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 279</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 760</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 084</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 378</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">224</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  GBP</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">581</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 744</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne i lokaty</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">458</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 146</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 451</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 388</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu </span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">256</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby na dzie\u0144 31.12.2022 r. kurs g\u0142\u00f3wnych walut tj. EUR, USD i pozosta\u0142ych walut (pomimo ich znikomego udzia\u0142u) by\u0142 wy\u017cszy lub ni\u017cszy o ka\u017cdy\u00a01%, w\u00f3wczas skonsolidowany wynik netto by\u0142by wy\u017cszy lub ni\u017cszy o 207 tys. z\u0142 - w wyniku ujemnych lub dodatnich r\u00f3\u017cnic kursowych wynikaj\u0105cych z\u00a0przeliczenia nale\u017cno\u015bci, \u015brodk\u00f3w pieni\u0119\u017cnych zgromadzonych na rachunkach bankowych i zobowi\u0105za\u0144 handlowych.</span></p><p class=\"pt-000Normal-000699\"><a class=\"pt-000114\" id=\"_Hlk130882727\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca okresowo notuje wysokie stany \u015brodk\u00f3w pieni\u0119\u017cnych, \u015brodki pieni\u0119\u017cne w PLN i EUR zmniejszaj\u0105 zad\u0142u\u017cenie kredyt\u00f3w bie\u017c\u0105cych, pozosta\u0142e \u015brodki w EUR oraz \u015brodki w USD nie s\u0105 lokowane z uwagi na stosunkowo niskie oprocentowanie lub brak mo\u017cliwo\u015b\u0107 zawierania lokat w danej walucie w niekt\u00f3rych bankach. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu ograniczenia ryzyka waha\u0144 kurs\u00f3w walutowych, w rozliczeniach walutowych zwi\u0105zanych ze sprzeda\u017c\u0105 eksportow\u0105 i\u00a0zakupami z\u00a0importu, w jednostce dominuj\u0105cej w du\u017cej mierze wykorzystuje si\u0119 naturalny hedging, zmierzaj\u0105cy do r\u00f3wnowa\u017cenia przep\u0142yw\u00f3w. Realizowana w jednostce dominuj\u0105cej Polityka Zarz\u0105dzania Ryzykiem w\u00a0czasie kr\u00f3tkoterminowej i daj\u0105cej si\u0119 ustali\u0107 nier\u00f3wnowagi w\u00a0przep\u0142ywach walutowych zezwala na wykorzystywanie terminowych instrument\u00f3w pochodnych do zabezpieczania przysz\u0142ych przep\u0142yw\u00f3w pieni\u0119\u017cnych. Jednostka dominuj\u0105ca jest stron\u0105 walutowych kontrakt\u00f3w typu forward. Nabyte instrumenty s\u0105 denominowane w\u00a0 EUR.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca ka\u017cdorazowo negocjuje warunki zawieranych terminowych instrument\u00f3w pochodnych zabezpieczaj\u0105cych z bankiem w taki spos\u00f3b, by odpowiada\u0142y one warunkom zabezpieczanej pozycji (w zakresie wolumenu ekspozycji oraz przewidywanych termin\u00f3w zapadalno\u015bci) i zapewnia\u0142y dzi\u0119ki temu maksymaln\u0105 skuteczno\u015b\u0107 zabezpieczenia. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31 grudnia 2022 roku jednostka dominuj\u0105ca zabezpieczy\u0142a cz\u0119\u015b\u0107 transakcji sprzeda\u017cy w walucie lub denominowanych wg kursu\u00a0walut obcych z tytu\u0142u, kt\u00f3rych na dzie\u0144 bilansowy istnia\u0142y uprawdopodobnione przysz\u0142e nale\u017cno\u015bci i\u00a0zobowi\u0105zania dla 2022 roku. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Poni\u017cej specyfikacja otwartych pozycji walutowych przez jednostk\u0119 dominuj\u0105c\u0105 na 31.12.2022r. \u2013 wg Bank\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001688\"></td><td class=\"pt-001689\"></td><td class=\"pt-001690\"></td><td class=\"pt-001691\"></td><td class=\"pt-001692\"></td><td class=\"pt-001693\"></td><td class=\"pt-000967\"></td></tr><tr class=\"pt-000287\"><td class=\"pt-001694\" colspan=\"7\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td></tr><tr class=\"pt-001695\"><td class=\"pt-001696\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BANK</span></p></td><td class=\"pt-001697\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WALUTA</span></p></td><td class=\"pt-001698\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">TRANSAKCJA</span></p></td><td class=\"pt-001699\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WOLUMEN</span></p></td><td class=\"pt-001700\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs terminowy</span></p></td><td class=\"pt-001701\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001702\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data transakcji</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8550</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8760</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.04</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8655</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8345</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8578</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-22</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.05</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8462</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pekao</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-07-05</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-06-30</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.06</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2270</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2377</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.12</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,2324</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001709\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001710\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001711\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td><td class=\"pt-001712\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3\u00a0500 000</span></p></td><td class=\"pt-001713\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,9939</span></p></td><td class=\"pt-001714\" colspan=\"2\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych walutowych transakcji terminowych w \u0142\u0105cznym wolumenie</span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">3 500\u00a0tys. EUR jest oszacowana na kwot\u0119 \u0142\u0105cznie: </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">532 tys. z\u0142 (zysk) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wg modelu wyceny zastosowanej przez banki, w\u00a0kt\u00f3rych te transakcje zawarto. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017cej zamieszczono analiz\u0119 wra\u017cliwo\u015bci na zmiany poziomu kurs\u00f3w walut w odniesieniu do ekspozycji walutowej jednostki dominuj\u0105cej w zakresie otwartej pozycji walutowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Dla potrzeb analizy przyj\u0119to pogl\u0105dowo za\u0142o\u017cenie, \u017ce wzrost/spadek kurs\u00f3w wyniesie 1%, pomimo \u017ce rzeczywisty zakres waha\u0144 kurs\u00f3w w ci\u0105gu roku by\u0142 wi\u0119kszy .</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">wzrostu kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (Tabela nr 252/A/NBP/2022 z dnia 2022-12-30), </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,7368</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r. /wzrost kurs\u00f3w/:</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001719\"></td><td class=\"pt-001720\"></td><td class=\"pt-001721\"></td><td class=\"pt-001722\"></td><td class=\"pt-001723\"></td></tr><tr><td class=\"pt-001724\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001725\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN)</span></p></td><td class=\"pt-001727\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001728\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Forwardy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001733\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr><td class=\"pt-001734\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001737\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> 3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001739\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001740\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+164</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">+164</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">     31</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr></table></div><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">spadku kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (</span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Tabela nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-001716\">)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,6430</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022r. /spadek kurs\u00f3w/:</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001742\"></td><td class=\"pt-001743\"></td><td class=\"pt-001743\"></td><td class=\"pt-001744\"></td><td class=\"pt-001745\"></td></tr><tr><td class=\"pt-001746\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022  (w tys. PLN)</span></p></td><td class=\"pt-001747\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001748\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. Pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001749\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Forwardy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001751\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001752\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001753\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001754\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001755\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -31</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr></table></div><p class=\"pt-000Normal-001757\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku zmiany kursu o 1% skonsolidowany wynik finansowy netto okresu pogarsza/poprawia si\u0119 o 133 tys. PLN</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_end\"></a></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__512175609_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko kredytowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jest to ryzyko straty z powodu niesp\u0142acania zobowi\u0105za\u0144 klient\u00f3w b\u0105d\u017a zdarzenia polegaj\u0105ce na pogorszeniu sytuacji finansowej odbiorc\u00f3w, co prowadzi do zaprzestania obs\u0142ugi wierzytelno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym elementem zarz\u0105dzania ryzykiem kredytowym jest d\u0105\u017cenie do zawierania transakcji z kontrahentami o\u00a0potwierdzonej wiarygodno\u015bci. Potencjalni odbiorcy poddawani s\u0105 przez Grup\u0119 weryfikacji i ocenie zdolno\u015bci kredytowej przed przydzieleniem im wewn\u0119trznego limitu kupieckiego.\u00a0 Grupa zawiera transakcje wy\u0142\u0105cznie z\u00a0renomowanymi firmami o dobrej zdolno\u015bci kredytowej. Ponadto, dzi\u0119ki aktywnemu monitorowaniu stan\u00f3w nale\u017cno\u015bci, nara\u017cenie Grupy na ryzyko kredytowe zwi\u0105zane z tymi aktywami nie jest znaczne. Dodatkowo jednostka  dominuj\u0105ca korzysta z\u00a0bankowych instrument\u00f3w finansowania handlu (akredytywy, inkasa, gwarancje) podnosz\u0105cych bezpiecze\u0144stwo transakcji.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci i innych aktyw\u00f3w finansowych Grupy, takich jak \u015brodki pieni\u0119\u017cne i ich ekwiwalenty oraz niekt\u00f3re instrumenty pochodne, ryzyko kredytowe Grupy powstaje w wyniku niemo\u017cno\u015bci dokonania zap\u0142aty przez drug\u0105 stron\u0119 umowy, a\u00a0maksymalna ekspozycja na to ryzyko ujawniona zosta\u0142a w\u00a0notach 18 i 19.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa nie prowadzi\u0142a negocjacji  oraz nie dokonywa\u0142a ustale\u0144, kt\u00f3re skutkowa\u0142yby znacz\u0105cym wzrostem ryzyka kredytowego, w wyniku kt\u00f3rych istotnym zmianom uleg\u0142yby terminy p\u0142atno\u015bci oraz w inny spos\u00f3b zmodyfikowane by\u0142yby oczekiwane przep\u0142ywy z posiadanych nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz aktyw\u00f3w z tytu\u0142u umowy. W Grupie nie wyst\u0119puj\u0105 istotne koncentracje ryzyka.</span><a class=\"pt-000114\" id=\"XBRLBlock__512175609_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__872222889_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko zwi\u0105zane z p\u0142ynno\u015bci\u0105</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ryzyko p\u0142ynno\u015bci jest to zagro\u017cenie przedsi\u0119biorstwa utrat\u0105 zdolno\u015bci do realizacji bie\u017c\u0105cych zobowi\u0105za\u0144 p\u0142atniczych. Grupa monitoruje ryzyko braku funduszy przy pomocy narz\u0119dzia okresowego planowania p\u0142ynno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Plan p\u0142ynno\u015bci finansowej </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">uwzgl\u0119dnia terminy wymagalno\u015bci/zapadalno\u015bci zar\u00f3wno inwestycji jak i\u00a0aktyw\u00f3w finansowych (np. konta nale\u017cno\u015bci, pozosta\u0142ych aktyw\u00f3w finansowych) oraz prognozowane przep\u0142ywy pieni\u0119\u017cne z\u00a0dzia\u0142alno\u015bci operacyjnej, umo\u017cliwia podj\u0119cie dzia\u0142a\u0144 zmierzaj\u0105cych do dopasowania termin\u00f3w przysz\u0142ych wp\u0142yw\u00f3w i\u00a0wydatk\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jego podstaw\u0105 jest dok\u0142adna i rzetelna </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunkowo\u015b\u0107</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> uwzgl\u0119dniaj\u0105ca wszystkie wp\u0142ywy i wydatki, ich wielko\u015b\u0107 oraz terminy p\u0142atno\u015bci.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem Grupy jest utrzymanie r\u00f3wnowagi pomi\u0119dzy ci\u0105g\u0142o\u015bci\u0105 a elastyczno\u015bci\u0105 finansowania, poprzez korzystanie z\u00a0rozmaitych \u017ar\u00f3de\u0142 finansowania, takich jak kredyty w rachunku bie\u017c\u0105cym, kredyty bankowe, faktoring, umowy leasingu finansowego oraz umowy dzier\u017cawy z opcj\u0105 zakupu. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001758\"></td><td class=\"pt-001759\"></td><td class=\"pt-001760\"></td><td class=\"pt-001761\"></td><td class=\"pt-001762\"></td><td class=\"pt-001763\"></td><td class=\"pt-001764\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001765\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk61598641\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001766\" colspan=\"5\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Zobowi\u0105zania wymagalne w okresie </span></p></td></tr><tr class=\"pt-000482\"><td class=\"pt-001767\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Struktura wiekowa zobowi\u0105za\u0144 finansowych</span></p></td><td class=\"pt-001768\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Suma zobowi\u0105za\u0144 </span></p></td><td class=\"pt-001769\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> do 30 dni </span></p></td><td class=\"pt-001770\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 31 do 90 dni </span></p></td><td class=\"pt-001771\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 91 do 180 dni </span></p></td><td class=\"pt-001772\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 181 do 360 dni </span></p></td><td class=\"pt-001773\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> powy\u017cej 361 (patrz nota poni\u017cej) </span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i faktoring</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84 154</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">486</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 488</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 765</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 518</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">43</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">103</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">168</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania (bez zobowi\u0105za\u0144 bud\u017cetowych)</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 155</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 268</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20 870</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16 </span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">164 283</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 58 797</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 434</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 884</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 687</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001782\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001783\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001784\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001785\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001786\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001787\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001788\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001789\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001790\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001791\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001792\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001793\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001794\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001795\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania\u00a0wymagalne powy\u017cej 361 dni</span></p></td><td class=\"pt-001797\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 1\u20132 lat </span></p></td><td class=\"pt-001798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2-3 lat</span></p></td><td class=\"pt-001799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 3-4 lat </span></p></td><td class=\"pt-001800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 4-5 lat </span></p></td><td class=\"pt-001801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> &gt;5 lat </span></p></td><td class=\"pt-001802\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Og\u00f3\u0142em </span></p></td></tr><tr class=\"pt-000651\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i po\u017cyczki</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 533</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 745</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 648</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 286</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">241</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">167</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">48</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 774</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 912</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 334</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr></table></div><p class=\"pt-000Normal-001803\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001804\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Grupa nie stosuje rachunkowo\u015bci zabezpiecze\u0144.</span><a class=\"pt-000114\" id=\"XBRLBlock__872222889_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFinancialRiskManagementExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ac80e52dc19194da690ef965b880758e6_1153278332": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nieprzewidywalno\u015b\u0107 poziomu st\u00f3p procentowych w przysz\u0142o\u015bci powoduje ryzyko niekorzystnej zmiany wyniku finansowego poprzez sw\u00f3j negatywny wp\u0142yw na przychody i koszty finansowe. Zarz\u0105dzanie ryzykiem stopy procentowej koncentruje si\u0119 na zminimalizowaniu waha\u0144 przep\u0142yw\u00f3w odsetkowych z tytu\u0142u aktyw\u00f3w oraz zobowi\u0105za\u0144 finansowych oprocentowanych zmienn\u0105 stop\u0105 procentow\u0105. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Charakter ekspozycji Grupy na ryzyko zmiany st\u00f3p procentowych implikuje, \u017ce wraz ze wzrostem/spadkiem bazowych st\u00f3p procentowych skonsolidowany wynik finansowy Grupy pogarsza si\u0119/poprawia si\u0119. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Nara\u017cenie na ryzyko wywo\u0142ane zmianami st\u00f3p procentowych dotyczy przede wszystkim zobowi\u0105za\u0144 finansowych Grupy, w\u00a0znacznie mniejszym stopniu nale\u017cno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa posi\u0142kuje si\u0119 finansowaniem zewn\u0119trznym w postaci: kredyt\u00f3w\u00a0z\u0142otowych, walutowych oraz leasingu.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa korzysta z finansowania o\u00a0oprocentowaniu zmiennym. Kredyty bankowe (r\u00f3wnie\u017c te d\u0142ugoterminowe) maj\u0105 oprocentowanie zmienne, oparte o stopy % depozyt\u00f3w z\u0142otowych b\u0105d\u017a walutowych oraz sta\u0142\u0105 mar\u017c\u0119 banku w okresie obowi\u0105zywania umowy. </span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem ograniczenia wp\u0142ywu ryzyka st\u00f3p procentowych na skonsolidowane wyniki finansowe, w jednostce dominuj\u0105cej:</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000400\">1.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 4 marca 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 10 000\u00a0000 PLN na okres od 2020-03-04 do 2026-03-26 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 1,48%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 13%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">2.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 7 kwietnia 2020 r zosta\u0142a zawarta transakcja IRS w walucie PLN i w nominale 5 000\u00a0000 PLN na okres od 2020-04-07 do 2025-04-07 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 0,96%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 7%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 WIBOR, </span></p><p class=\"pt-000424\"><span class=\"pt-000400\">3.</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">w dniu 5 grudnia 2022 r zosta\u0142a zawarta transakcja IRS w walucie EUR i w nominale 1 000\u00a0000 EUR na okres od 2022-12-05 do 2025-15-05 \u2013 wysoko\u015b\u0107 sta\u0142ej stopy procentowej to: 2,79%. Zabezpiecza ona </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">ok 73%</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> nomina\u0142u kredyt\u00f3w generuj\u0105cych ryzyko st\u00f3p </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">procentowych</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">, kt\u00f3rych oprocentowanie oparte jest o zmienn\u0105 stop\u0119 procentow\u0105 EURIBOR, </span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-001650\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych transakcji zamiany st\u00f3p procentowych jest oszacowana na kwot\u0119 \u0142\u0105cznie: 2 008 tys. z\u0142 (zysk) wg modelu wyceny zastosowanej przez </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">bank, w kt\u00f3rym te transakcje zawarto.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko stopy procentowej \u2013 wra\u017cliwo\u015b\u0107 na zmiany</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W Grupie wyst\u0119puje ryzyko stopy procentowej g\u0142\u00f3wnie w zwi\u0105zku z korzystaniem z kredyt\u00f3w bankowych i leasing\u00f3w w\u00a0PLN i EUR, kt\u00f3rych oprocentowanie jest oprocentowaniem zmiennym \u2013 opartym o\u00a0WIBOR 1M lub EURIBOR 1M</span><span class=\"pt-Domylnaczcionkaakapitu-000120\"></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">i sta\u0142\u0105 w okresie kredytowania mar\u017c\u0119 bank\u00f3w kredytuj\u0105cych. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017csza tabela przedstawia wra\u017cliwo\u015b\u0107 skonsolidowanego wyniku finansowego Grupy na mo\u017cliwe zmiany st\u00f3p procentowych przy za\u0142o\u017ceniu niezmienno\u015bci innych czynnik\u00f3w.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk97636472\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Rok 2022 przyni\u00f3s\u0142 znaczny wzrost krzywej oczekiwa\u0144 co do warto\u015bci przysz\u0142ej stopy procentowej poparty kolejnymi podwy\u017ckami w poszczeg\u00f3lnych miesi\u0105cach. Na dzie\u0144 sporz\u0105dzenia skonsolidowanego sprawozdania finansowego oczekiwania co do  maksymalnej stopy procentowej w bie\u017c\u0105cym cyklu podwy\u017cek oscyluj\u0105 wok\u00f3\u0142 6,75 punkt\u00f3w procentowych (na dzie\u0144 bilansowy stopa procentowa wynosi\u0142a 6,93 punkt\u00f3w procentowych), a  ostatnia podwy\u017ck\u0105 st\u00f3p procentowych w Polsce mia\u0142a miejsce we wrze\u015bniu 2022 r.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Tym niemniej w celu przeprowadzenia analizy wra\u017cliwo\u015bci na zmian\u0119 st\u00f3p procentowych na dzie\u0144 31.12.2022r., przyj\u0119to zmian\u0119 poziomu st\u00f3p procentowych -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i\u00a0mo\u017cliw\u0105 do zwielokrotnienia).</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie dotycz\u0105ce kredyt\u00f3w i leasing\u00f3w</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001651\"></td><td class=\"pt-001652\"></td><td class=\"pt-001653\"></td></tr><tr class=\"pt-001654\"><td class=\"pt-001655\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106770\"></a><a class=\"pt-000114\" id=\"_Hlk132217780\"></a><a class=\"pt-000114\" id=\"_Hlk130990315\"></a><span class=\"pt-000111\"></span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Tytu\u0142</span></p></td><td class=\"pt-001656\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022 r.</span></p></td><td class=\"pt-001657\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 obliczona dla cel\u00f3w analizy</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN/ w p.p.)</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021 r.</span></p></td></tr><tr class=\"pt-000346\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><a class=\"pt-000114\" id=\"_Hlk132106633\"></a><span class=\"pt-Domylnaczcionkaakapitu-000047\">Stan zobowi\u0105za\u0144 z tyt. kredyt\u00f3w i leasing\u00f3w  </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">80 923</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">34 140</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Szacowana zmiana st\u00f3p procentowych </span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/- 1 p.p.</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Wzrost/spadek koszt\u00f3w finansowych spowodowany wzrostem/spadkiem st\u00f3p procentowych = wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">809</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">341</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Podatek dochodowy</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">154</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">65</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr><tr class=\"pt-000308\"><td class=\"pt-001658\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001659\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">655</span></p></td><td class=\"pt-001660\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">276</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"_Hlk32999847\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">\u0141\u0105czne koszty finansowe zwi\u0105zane z korzystaniem z kredyt\u00f3w, leasing\u00f3w i po\u017cyczek w 2022 roku wynios\u0142y 4 345 tys. z\u0142. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby w trakcie 2022 roku poziom st\u00f3p procentowych w Polsce by\u0142 wy\u017cszy lub ni\u017cszy od obowi\u0105zuj\u0105cego o\u00a0ka\u017cdy\u00a01\u00a0punkt procentowy w\u00f3wczas skonsolidowany wynik finansowy netto Grupy by\u0142by wy\u017cszy lub ni\u017cszy o 655 tys. z\u0142 z tytu\u0142u wy\u017cszych lub ni\u017cszych odsetek od zaci\u0105gni\u0119tych kredyt\u00f3w bankowych i leasingu.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednocze\u015bnie z uwagi na posiadane transakcje IRS wra\u017cliwo\u015b\u0107 na zmiany st\u00f3p procentowych zosta\u0142a zredukowana  </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">o prawie 24% do 495 tys. z\u0142 (wynik netto okresu) w przypadku szacowanej zmiany stopy procentowej o 1%). </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko walutowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa nara\u017cona jest na ryzyko walutowe z tytu\u0142u zawieranych transakcji kupna materia\u0142\u00f3w (w mniejszym zakresie us\u0142ug) oraz sprzeda\u017cy wyrob\u00f3w i us\u0142ug oraz kredytu w EUR. Ryzyko takie powstaje w\u00a0wyniku dokonywania przez jednostki w Grupie transakcji w\u00a0walutach innych ni\u017c ich waluta wyceny. Ponad 90% zawartych w Grupie transakcji sprzeda\u017cy wyra\u017conych jest w\u00a0walutach innych ni\u017c waluta sprawozdawcza (lub powi\u0105zana jest z\u00a0kursem waluty innej ni\u017c sprawozdawcza \u2013sprzeda\u017c denominowana wg kursu waluty innej ni\u017c PLN). Analogicznie ok 50% koszt\u00f3w wyra\u017conych jest w walutach innych ni\u017c waluta sprawozdawcza.</span></p><p class=\"pt-Normalny-001661\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W przypadku przep\u0142yw\u00f3w walutowych inkasowanych i\u00a0wydatkowanych w walutach obcych mamy do czynienia zar\u00f3wno z ryzykiem transakcyjnym jak i przeliczeniowym (stosowanie termin\u00f3w odroczonych p\u0142atno\u015bci w stosunku do daty dostawy/faktury). W przypadku przep\u0142yw\u00f3w denominowanych w walutach obcych i\u00a0inkasowanych/wydatkowanych w PLN wyst\u0119puj\u0105ce ryzyko zale\u017cy od przyjmowanej daty przeliczenia na z\u0142oty i o ile jest to data wystawienia faktury i wysy\u0142ki, pozostaje wy\u0142\u0105cznie ryzyko ekonomiczne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-001662\">\u00a0</span></p><p class=\"pt-Normalny-001663\"><span class=\"pt-Domylnaczcionkaakapitu-001664\">Ryzyko walutowe \u2013wra\u017cliwo\u015b\u0107 na zmiany </span></p><h5 class=\"pt-Nagwek5-001665\"><a class=\"pt-000114\" id=\"_Hlk97636780\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmian\u0119 kursu walut na dzie\u0144 31.12.2022r. przyj\u0119to zmian\u0119 na poziomie -/+ 1 punkt procentowy (jako warto\u015b\u0107 reprezentatywn\u0105, elastyczn\u0105 i mo\u017cliw\u0105 do zwielokrotnienia).</span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-000033\"></span></h5><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na potrzeby analizy wra\u017cliwo\u015bci na zmiany kurs\u00f3w walut na dzie\u0144 31.12.2022r skorzystano z tabeli kurs\u00f3w </span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">  (EUR/PLN 4,6899, USD/PLN 4,4018, GBP/PLN 5,2957)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><a class=\"pt-000114\" id=\"_Hlk129341678\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r.</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001667\"></td><td class=\"pt-001668\"></td><td class=\"pt-001668\"></td><td class=\"pt-001669\"></td><td class=\"pt-001670\"></td></tr><tr><td class=\"pt-001671\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozycja</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">wg walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Stan na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001672\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022 (w tys. PLN)</span></p></td><td class=\"pt-001673\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001674\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Nale\u017cno\u015bci handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 836</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 749</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">367</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">8 353</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">36 769</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">368</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        GBP</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e nale\u017cno\u015bci</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0                       EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">                        USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania kredytowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 367</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 410</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania handlowe</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 279</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">24 760</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">248</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5 084</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 378</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">224</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">  GBP</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">14</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">73</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001685\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">581</span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 744</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">27</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001681\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001675\"><p class=\"pt-Normalny-000112\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u015arodki pieni\u0119\u017cne i lokaty</span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001676\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001677\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001678\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 EUR</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">458</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 146</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">21</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001680\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0 USD</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 451</span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">6 388</span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+/-1%</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">64</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001679\"><p class=\"pt-Normalny-001686\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001684\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001682\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000238\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu </span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">256</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">49</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001687\" colspan=\"4\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001683\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">207</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Gdyby na dzie\u0144 31.12.2022 r. kurs g\u0142\u00f3wnych walut tj. EUR, USD i pozosta\u0142ych walut (pomimo ich znikomego udzia\u0142u) by\u0142 wy\u017cszy lub ni\u017cszy o ka\u017cdy\u00a01%, w\u00f3wczas skonsolidowany wynik netto by\u0142by wy\u017cszy lub ni\u017cszy o 207 tys. z\u0142 - w wyniku ujemnych lub dodatnich r\u00f3\u017cnic kursowych wynikaj\u0105cych z\u00a0przeliczenia nale\u017cno\u015bci, \u015brodk\u00f3w pieni\u0119\u017cnych zgromadzonych na rachunkach bankowych i zobowi\u0105za\u0144 handlowych.</span></p><p class=\"pt-000Normal-000699\"><a class=\"pt-000114\" id=\"_Hlk130882727\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca okresowo notuje wysokie stany \u015brodk\u00f3w pieni\u0119\u017cnych, \u015brodki pieni\u0119\u017cne w PLN i EUR zmniejszaj\u0105 zad\u0142u\u017cenie kredyt\u00f3w bie\u017c\u0105cych, pozosta\u0142e \u015brodki w EUR oraz \u015brodki w USD nie s\u0105 lokowane z uwagi na stosunkowo niskie oprocentowanie lub brak mo\u017cliwo\u015b\u0107 zawierania lokat w danej walucie w niekt\u00f3rych bankach. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W celu ograniczenia ryzyka waha\u0144 kurs\u00f3w walutowych, w rozliczeniach walutowych zwi\u0105zanych ze sprzeda\u017c\u0105 eksportow\u0105 i\u00a0zakupami z\u00a0importu, w jednostce dominuj\u0105cej w du\u017cej mierze wykorzystuje si\u0119 naturalny hedging, zmierzaj\u0105cy do r\u00f3wnowa\u017cenia przep\u0142yw\u00f3w. Realizowana w jednostce dominuj\u0105cej Polityka Zarz\u0105dzania Ryzykiem w\u00a0czasie kr\u00f3tkoterminowej i daj\u0105cej si\u0119 ustali\u0107 nier\u00f3wnowagi w\u00a0przep\u0142ywach walutowych zezwala na wykorzystywanie terminowych instrument\u00f3w pochodnych do zabezpieczania przysz\u0142ych przep\u0142yw\u00f3w pieni\u0119\u017cnych. Jednostka dominuj\u0105ca jest stron\u0105 walutowych kontrakt\u00f3w typu forward. Nabyte instrumenty s\u0105 denominowane w\u00a0 EUR.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jednostka dominuj\u0105ca ka\u017cdorazowo negocjuje warunki zawieranych terminowych instrument\u00f3w pochodnych zabezpieczaj\u0105cych z bankiem w taki spos\u00f3b, by odpowiada\u0142y one warunkom zabezpieczanej pozycji (w zakresie wolumenu ekspozycji oraz przewidywanych termin\u00f3w zapadalno\u015bci) i zapewnia\u0142y dzi\u0119ki temu maksymaln\u0105 skuteczno\u015b\u0107 zabezpieczenia. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31 grudnia 2022 roku jednostka dominuj\u0105ca zabezpieczy\u0142a cz\u0119\u015b\u0107 transakcji sprzeda\u017cy w walucie lub denominowanych wg kursu\u00a0walut obcych z tytu\u0142u, kt\u00f3rych na dzie\u0144 bilansowy istnia\u0142y uprawdopodobnione przysz\u0142e nale\u017cno\u015bci i\u00a0zobowi\u0105zania dla 2022 roku. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Poni\u017cej specyfikacja otwartych pozycji walutowych przez jednostk\u0119 dominuj\u0105c\u0105 na 31.12.2022r. \u2013 wg Bank\u00f3w:</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001688\"></td><td class=\"pt-001689\"></td><td class=\"pt-001690\"></td><td class=\"pt-001691\"></td><td class=\"pt-001692\"></td><td class=\"pt-001693\"></td><td class=\"pt-000967\"></td></tr><tr class=\"pt-000287\"><td class=\"pt-001694\" colspan=\"7\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td></tr><tr class=\"pt-001695\"><td class=\"pt-001696\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">BANK</span></p></td><td class=\"pt-001697\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WALUTA</span></p></td><td class=\"pt-001698\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">TRANSAKCJA</span></p></td><td class=\"pt-001699\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">WOLUMEN</span></p></td><td class=\"pt-001700\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kurs terminowy</span></p></td><td class=\"pt-001701\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data zawarcia</span></p></td><td class=\"pt-001702\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Data transakcji</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8550</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8760</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-04-28</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.04</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8655</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8345</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-21</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">4,8578</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2021-09-22</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-05-31</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.05</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,8462</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pekao</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-07-05</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-06-30</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.06</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,0690</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2270</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">BGK</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">SPRZEDA\u017b</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">500 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">5,2377</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2022-03-04</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2023-12-29</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001703\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001704\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001705\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Miesi\u0105c: 2023.12</span></p></td><td class=\"pt-001706\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 000 000</span></p></td><td class=\"pt-001707\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">5,2324</span></p></td><td class=\"pt-001708\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000957\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001709\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001710\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001711\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">EUR 2023</span></p></td><td class=\"pt-001712\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">3\u00a0500 000</span></p></td><td class=\"pt-001713\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">4,9939</span></p></td><td class=\"pt-001714\" colspan=\"2\"><p class=\"pt-Normalny-000073\"><span class=\"pt-000111\"></span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022r. warto\u015b\u0107 godziwa zawartych walutowych transakcji terminowych w \u0142\u0105cznym wolumenie</span><span class=\"pt-Domylnaczcionkaakapitu-000027\"><br/></span><span class=\"pt-Domylnaczcionkaakapitu-000028\">3 500\u00a0tys. EUR jest oszacowana na kwot\u0119 \u0142\u0105cznie: </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">532 tys. z\u0142 (zysk) </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">wg modelu wyceny zastosowanej przez banki, w\u00a0kt\u00f3rych te transakcje zawarto. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017cej zamieszczono analiz\u0119 wra\u017cliwo\u015bci na zmiany poziomu kurs\u00f3w walut w odniesieniu do ekspozycji walutowej jednostki dominuj\u0105cej w zakresie otwartej pozycji walutowej.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\"> Dla potrzeb analizy przyj\u0119to pogl\u0105dowo za\u0142o\u017cenie, \u017ce wzrost/spadek kurs\u00f3w wyniesie 1%, pomimo \u017ce rzeczywisty zakres waha\u0144 kurs\u00f3w w ci\u0105gu roku by\u0142 wi\u0119kszy .</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">wzrostu kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (Tabela nr 252/A/NBP/2022 z dnia 2022-12-30), </span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,7368</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001718\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022 r. /wzrost kurs\u00f3w/:</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001719\"></td><td class=\"pt-001720\"></td><td class=\"pt-001721\"></td><td class=\"pt-001722\"></td><td class=\"pt-001723\"></td></tr><tr><td class=\"pt-001724\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001725\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys. PLN)</span></p></td><td class=\"pt-001727\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001728\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. pozycjach (w tys. PLN)</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Forwardy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001733\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr><td class=\"pt-001734\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001737\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> 3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001739\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001740\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+164</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000083\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">+164</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">     31</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr><tr><td class=\"pt-001729\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001730\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001732\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001741\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   133</span></p></td></tr></table></div><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000428\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000424\"><span class=\"pt-000427\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000190\">spadku kursu na poziomie 1% </span><span class=\"pt-Domylnaczcionkaakapitu-001715\">w stosunku do kursu \u015bredniego NBP na 31.12.2022r.,</span><span class=\"pt-Domylnaczcionkaakapitu-000190\"> kt\u00f3ry wyni\u00f3s\u0142: </span></p><h5 class=\"pt-Nagwek5-001665\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Kurs EUR/PLN 4,6899 (</span><a href=\"https://nbp.pl/archiwum-kursow/tabela-nr-252-a-nbp-2022-z-dnia-2022-12-30/\"><span class=\"pt-Domylnaczcionkaakapitu-001716\">Tabela nr 252/A/NBP/2022 z dnia 2022-12-30</span></a><span class=\"pt-Domylnaczcionkaakapitu-001716\">)</span></h5><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Normalny-000426\"><span class=\"pt-Domylnaczcionkaakapitu-000190\">tj. przy za\u0142o\u017ceniu nast\u0119puj\u0105cych poziom\u00f3w:</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p><p class=\"pt-001717\"><span class=\"pt-000744\">\uf0de</span><span class=\"pt-Domylnaczcionkaakapitu-000120\">kurs EUR/PLN = 4,6430</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000001\">\u00a0</span></p><p class=\"pt-Normalny-001666\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Wyliczenie na 31.12.2022r. /spadek kurs\u00f3w/:</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001742\"></td><td class=\"pt-001743\"></td><td class=\"pt-001743\"></td><td class=\"pt-001744\"></td><td class=\"pt-001745\"></td></tr><tr><td class=\"pt-001746\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Ekspozycja walutowa w zakresie otwartych transakcji terminowych</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wolumen na 31.12.2022</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">w walucie</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w tys.)</span></p></td><td class=\"pt-001726\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wycena bilansowa</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">na 31.12.2022  (w tys. PLN)</span></p></td><td class=\"pt-001747\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Szacowana zmiana kursu walut</span></p><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">(w %)</span></p></td><td class=\"pt-001748\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Skutki zmiany kurs\u00f3w walut w poszcz. Pozycjach (w tys. PLN)</span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001749\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Forwardy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td><td class=\"pt-001751\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000050\"></span></p></td></tr><tr class=\"pt-000287\"><td class=\"pt-001752\"><p class=\"pt-001735\"><span class=\"pt-001736\">\uf0f9</span><span class=\"pt-Domylnaczcionkaakapitu-000047\">EUR</span></p></td><td class=\"pt-001753\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 500</span></p></td><td class=\"pt-001738\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">532</span></p></td><td class=\"pt-001754\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">+1%</span></p></td><td class=\"pt-001755\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik brutto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0-164</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Podatek dochodowy</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -31</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM wp\u0142yw na wynik netto okresu</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr><tr><td class=\"pt-001749\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM  wp\u0142yw na kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001731\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001750\"><p class=\"pt-Normalny-000057\"><span class=\"pt-000111\"></span></p></td><td class=\"pt-001756\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">   -133</span></p></td></tr></table></div><p class=\"pt-000Normal-001757\"><span class=\"pt-000050\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W wyniku zmiany kursu o 1% skonsolidowany wynik finansowy netto okresu pogarsza/poprawia si\u0119 o 133 tys. PLN</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">.</span><a class=\"pt-000114\" id=\"XBRLBlock_1249606048_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_503893749_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_284052630_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_815849090_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfMarketRiskExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A9007664bf47742d798ecfbf3a42fa437_811": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__512175609_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko kredytowe</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jest to ryzyko straty z powodu niesp\u0142acania zobowi\u0105za\u0144 klient\u00f3w b\u0105d\u017a zdarzenia polegaj\u0105ce na pogorszeniu sytuacji finansowej odbiorc\u00f3w, co prowadzi do zaprzestania obs\u0142ugi wierzytelno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Podstawowym elementem zarz\u0105dzania ryzykiem kredytowym jest d\u0105\u017cenie do zawierania transakcji z kontrahentami o\u00a0potwierdzonej wiarygodno\u015bci. Potencjalni odbiorcy poddawani s\u0105 przez Grup\u0119 weryfikacji i ocenie zdolno\u015bci kredytowej przed przydzieleniem im wewn\u0119trznego limitu kupieckiego.\u00a0 Grupa zawiera transakcje wy\u0142\u0105cznie z\u00a0renomowanymi firmami o dobrej zdolno\u015bci kredytowej. Ponadto, dzi\u0119ki aktywnemu monitorowaniu stan\u00f3w nale\u017cno\u015bci, nara\u017cenie Grupy na ryzyko kredytowe zwi\u0105zane z tymi aktywami nie jest znaczne. Dodatkowo jednostka  dominuj\u0105ca korzysta z\u00a0bankowych instrument\u00f3w finansowania handlu (akredytywy, inkasa, gwarancje) podnosz\u0105cych bezpiecze\u0144stwo transakcji.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W odniesieniu do nale\u017cno\u015bci i innych aktyw\u00f3w finansowych Grupy, takich jak \u015brodki pieni\u0119\u017cne i ich ekwiwalenty oraz niekt\u00f3re instrumenty pochodne, ryzyko kredytowe Grupy powstaje w wyniku niemo\u017cno\u015bci dokonania zap\u0142aty przez drug\u0105 stron\u0119 umowy, a\u00a0maksymalna ekspozycja na to ryzyko ujawniona zosta\u0142a w\u00a0notach 18 i 19.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W 2022 roku Grupa nie prowadzi\u0142a negocjacji  oraz nie dokonywa\u0142a ustale\u0144, kt\u00f3re skutkowa\u0142yby znacz\u0105cym wzrostem ryzyka kredytowego, w wyniku kt\u00f3rych istotnym zmianom uleg\u0142yby terminy p\u0142atno\u015bci oraz w inny spos\u00f3b zmodyfikowane by\u0142yby oczekiwane przep\u0142ywy z posiadanych nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz aktyw\u00f3w z tytu\u0142u umowy. W Grupie nie wyst\u0119puj\u0105 istotne koncentracje ryzyka.</span><a class=\"pt-000114\" id=\"XBRLBlock__512175609_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__2100070729_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__627693278_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2043175613_end\"></a><span class=\"pt-Domylnaczcionkaakapitu-000028\"></span></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfCreditRiskExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A280f23dcc6a64ab39af3af4c38531237_815": {
   "value": "<p class=\"pt-Normalny-000014\"><a class=\"pt-000114\" id=\"XBRLBlock__872222889_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Ryzyko zwi\u0105zane z p\u0142ynno\u015bci\u0105</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ryzyko p\u0142ynno\u015bci jest to zagro\u017cenie przedsi\u0119biorstwa utrat\u0105 zdolno\u015bci do realizacji bie\u017c\u0105cych zobowi\u0105za\u0144 p\u0142atniczych. Grupa monitoruje ryzyko braku funduszy przy pomocy narz\u0119dzia okresowego planowania p\u0142ynno\u015bci. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Plan p\u0142ynno\u015bci finansowej </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">uwzgl\u0119dnia terminy wymagalno\u015bci/zapadalno\u015bci zar\u00f3wno inwestycji jak i\u00a0aktyw\u00f3w finansowych (np. konta nale\u017cno\u015bci, pozosta\u0142ych aktyw\u00f3w finansowych) oraz prognozowane przep\u0142ywy pieni\u0119\u017cne z\u00a0dzia\u0142alno\u015bci operacyjnej, umo\u017cliwia podj\u0119cie dzia\u0142a\u0144 zmierzaj\u0105cych do dopasowania termin\u00f3w przysz\u0142ych wp\u0142yw\u00f3w i\u00a0wydatk\u00f3w. </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">Jego podstaw\u0105 jest dok\u0142adna i rzetelna </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">rachunkowo\u015b\u0107</span><span class=\"pt-Domylnaczcionkaakapitu-000028\"> uwzgl\u0119dniaj\u0105ca wszystkie wp\u0142ywy i wydatki, ich wielko\u015b\u0107 oraz terminy p\u0142atno\u015bci.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Celem Grupy jest utrzymanie r\u00f3wnowagi pomi\u0119dzy ci\u0105g\u0142o\u015bci\u0105 a elastyczno\u015bci\u0105 finansowania, poprzez korzystanie z\u00a0rozmaitych \u017ar\u00f3de\u0142 finansowania, takich jak kredyty w rachunku bie\u017c\u0105cym, kredyty bankowe, faktoring, umowy leasingu finansowego oraz umowy dzier\u017cawy z opcj\u0105 zakupu. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000132\"><table class=\"pt-000147\"><tr class=\"pt-000040\"><td class=\"pt-001758\"></td><td class=\"pt-001759\"></td><td class=\"pt-001760\"></td><td class=\"pt-001761\"></td><td class=\"pt-001762\"></td><td class=\"pt-001763\"></td><td class=\"pt-001764\"></td></tr><tr class=\"pt-000053\"><td class=\"pt-001765\" colspan=\"2\"><p class=\"pt-Normalny-000057\"><a class=\"pt-000114\" id=\"_Hlk61598641\"></a><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001766\" colspan=\"5\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Zobowi\u0105zania wymagalne w okresie </span></p></td></tr><tr class=\"pt-000482\"><td class=\"pt-001767\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Struktura wiekowa zobowi\u0105za\u0144 finansowych</span></p></td><td class=\"pt-001768\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Suma zobowi\u0105za\u0144 </span></p></td><td class=\"pt-001769\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> do 30 dni </span></p></td><td class=\"pt-001770\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 31 do 90 dni </span></p></td><td class=\"pt-001771\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 91 do 180 dni </span></p></td><td class=\"pt-001772\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> od 181 do 360 dni </span></p></td><td class=\"pt-001773\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> powy\u017cej 361 (patrz nota poni\u017cej) </span></p></td></tr><tr class=\"pt-000140\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i faktoring</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">84 154</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">486</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 488</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 765</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 518</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000053\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">974</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">43</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">103</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">168</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-001353\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania (bez zobowi\u0105za\u0144 bud\u017cetowych)</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 155</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">58 268</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">20 870</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">16 </span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">164 283</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 58 797</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 434</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 884</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 687</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001782\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001783\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001784\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001785\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001786\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001787\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001788\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001789\"><p class=\"pt-Normalny-000014\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001790\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001791\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001792\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001793\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001794\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td><td class=\"pt-001795\"><p class=\"pt-Normalny-000182\"><span class=\"pt-000005\"></span></p></td></tr><tr class=\"pt-000708\"><td class=\"pt-001796\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania\u00a0wymagalne powy\u017cej 361 dni</span></p></td><td class=\"pt-001797\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 1\u20132 lat </span></p></td><td class=\"pt-001798\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2-3 lat</span></p></td><td class=\"pt-001799\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 3-4 lat </span></p></td><td class=\"pt-001800\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> 4-5 lat </span></p></td><td class=\"pt-001801\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> &gt;5 lat </span></p></td><td class=\"pt-001802\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\"> Og\u00f3\u0142em </span></p></td></tr><tr class=\"pt-000651\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kredyty bankowe i po\u017cyczki</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">19 533</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 745</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 648</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 286</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">60 897</span></p></td></tr><tr class=\"pt-000130\"><td class=\"pt-001774\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu finansowego</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">241</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">167</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">128</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">48</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001781\"><p class=\"pt-Normalny-000574\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001775\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">19 774</span></p></td><td class=\"pt-001776\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 912</span></p></td><td class=\"pt-001777\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 776</span></p></td><td class=\"pt-001778\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 334</span></p></td><td class=\"pt-001779\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 685</span></p></td><td class=\"pt-001780\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">61 481</span></p></td></tr></table></div><p class=\"pt-000Normal-001803\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001804\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Grupa nie stosuje rachunkowo\u015bci zabezpiecze\u0144.</span><a class=\"pt-000114\" id=\"XBRLBlock__872222889_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_2095033430_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1444286121_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1071346230_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfLiquidityRiskExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Aad5777e1105f4a79874ae6d85f33e8f8_816088307": {
   "value": "<p class=\"pt-Bezodstpw1\"><span class=\"pt-000006\" id=\"_Toc182633304\"></span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__335251258_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci godziwe poszczeg\u00f3lnych klas instrument\u00f3w finansowych</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto\u015b\u0107 godziw\u0105 instrument\u00f3w finansowych, dla kt\u00f3rych nie istnieje aktywny rynek wycenia si\u0119 wykorzystuj\u0105c odpowiednie w\u0142asne techniki wyceny oraz metody stosowane przez w\u0142a\u015bciwe instytucje finansowe (Banki). </span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Przy wyborze odpowiednich metod i za\u0142o\u017ce\u0144 Grupa kieruje si\u0119 profesjonalnym os\u0105dem. </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Do g\u0142\u00f3wnych instrument\u00f3w finansowych, kt\u00f3re wyst\u0119puj\u0105 w Grupie na 31.12.2022 r. nale\u017c\u0105:</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">1) instrumenty pochodne, tj. terminowe transakcje walutowe typu forward oraz transakcje IRS, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">2) nale\u017cno\u015bci tj. nale\u017cno\u015bci z tyt. dostaw i us\u0142ug i pozosta\u0142e nale\u017cno\u015bci, </span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">3) d\u0142ugoterminowe aktywa finansowe tj. udzia\u0142y i akcje w jednostkach pozosta\u0142ych (innych ni\u017c podporz\u0105dkowane),</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">4) zobowi\u0105zania finansowe, tj. zobowi\u0105zania z tyt. kredyt\u00f3w bankowych, zobowi\u0105zania z tyt. dostaw i us\u0142ug i\u00a0pozosta\u0142e zobowi\u0105zania finansowe.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pozycje d\u0142ugoterminowych aktyw\u00f3w i zobowi\u0105za\u0144 finansowych zaklasyfikowanych do instrument\u00f3w finansowych (innych ni\u017c instrumenty pochodne) wyceniane s\u0105 na dzie\u0144 bilansowy metod\u0105 zamortyzowanego kosztu z\u00a0uwzgl\u0119dnieniem efektywnej stopy procentowej lub metod\u0105 dyskonta do warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001805\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Pochodne instrumenty finansowe otwarte na dzie\u0144 bilansowy wyceniane s\u0105 w warto\u015bci godziwej w oparciu o\u00a0profesjonalne metody wyceny stosowane przez Banki, w kt\u00f3rych zawarto takie transakcje.\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__267360835_end\"></a></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poni\u017csza tabela przedstawia por\u00f3wnanie warto\u015bci bilansowych i warto\u015bci godziwych wszystkich instrument\u00f3w finansowych Grupy, w podziale na poszczeg\u00f3lne klasy i kategorie aktyw\u00f3w i\u00a0zobowi\u0105za\u0144.</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-Domylnaczcionkaakapitu-000120\">Warto\u015bci godziwe poszczeg\u00f3lnych kategorii instrument\u00f3w finansowych</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001806\"></td><td class=\"pt-001807\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-001808\"></td></tr><tr class=\"pt-001809\"><td class=\"pt-001810\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">AKTYWA FINANSOWE</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa  31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa  31.12.2021</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa  31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa  31.12.2021</span></p></td><td class=\"pt-001812\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kategoria instrument\u00f3w finansowych </span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001813\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Udzia\u0142y i akcje, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - udzia\u0142y i akcje d\u0142ugoterminowe (inne, ni\u017c udzia\u0142y i akcje w jednostkach podporz\u0105dkowanych)</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-001819\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-001360\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Nale\u017cno\u015bci z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e nale\u017cno\u015bci (bez nale\u017cno\u015bci bud\u017cetowych),  w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 266</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">76 266</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - nale\u017cno\u015bci kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76 266</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 247</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">76 266</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-001821\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pozosta\u0142e aktywa finansowe, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 539</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 237</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - pochodne instrumenty finansowe kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 243</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">325</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - pochodne instrumenty finansowe d\u0142ugoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 296</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">912</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001822\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001823\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u015arodki pieni\u0119\u017cne i ich ekwiwalenty</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 702</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 748</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">9 702</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">33 748</span></p></td><td class=\"pt-001824\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Aktywa finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr></table></div><p class=\"pt-Normalny-000000\"><span class=\"pt-000001\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001806\"></td><td class=\"pt-001807\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-000895\"></td><td class=\"pt-001808\"></td></tr><tr class=\"pt-001809\"><td class=\"pt-001810\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">ZOBOWI\u0104ZANIA FINANSOWE</span></p></td><td class=\"pt-000933\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa 31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 bilansowa 31.12.2021</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa 31.12.2022</span></p></td><td class=\"pt-001811\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Warto\u015b\u0107 godziwa 31.12.2021</span></p></td><td class=\"pt-001825\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kategoria instrument\u00f3w finansowych</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001813\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kredyty bankowe i po\u017cyczki</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 948</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">22 379</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  kredyty bankowe i po\u017cyczki d\u0142ugoterminowe </span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 914</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">17 917</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">18 914</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  kredyty bankowe i po\u017cyczki kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 465</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">62 031</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">3 465</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u leasingu,  w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 482</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">975</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 482</span></p></td><td class=\"pt-001814\" rowspan=\"3\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zobowi\u0105zania z tytu\u0142u leasingu  d\u0142ugoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">804</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">584</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">804</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- zobowi\u0105zania z tytu\u0142u leasingu kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">391</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">678</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td></tr><tr class=\"pt-000224\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania (bez zobowi\u0105za\u0144 bud\u017cetowych), w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w zamortyzowanym koszcie</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> - zobowi\u0105zania kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">79 155</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">73 983</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001816\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td><td class=\"pt-001817\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001818\"><p class=\"pt-Normalny-000238\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">\u00a0</span></p></td><td class=\"pt-001820\"><p class=\"pt-Normalny-000083\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span></p></td></tr><tr class=\"pt-000875\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Pochodne instrumenty finansowe, w tym:</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td><td class=\"pt-001814\" rowspan=\"2\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001815\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- pochodne instrumenty finansowe kr\u00f3tkoterminowe</span></p></td><td class=\"pt-000284\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000805\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr></table></div><p class=\"pt-000Normal-001116\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><span class=\"pt-000005\">\u00a0</span></p><p class=\"pt-Bezodstpw1\"><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000120\">Hierarchia warto\u015bci godziwej</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Na dzie\u0144 31.12.2022 r. Grupa utrzymywa\u0142a instrumenty finansowe wykazywane w warto\u015bci godziwej w\u00a0skonsolidowanym sprawozdaniu z sytuacji finansowej. Grupa stosuje poni\u017csz\u0105 hierarchi\u0119 dla okre\u015blania i\u00a0wykazywania warto\u015bci godziwej instrument\u00f3w finansowych wed\u0142ug metody wyceny:</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 1 - ceny notowane (nieskorygowane) na aktywnym rynku dla identycznych aktyw\u00f3w oraz zobowi\u0105za\u0144</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 2 - pozosta\u0142e metody, dla kt\u00f3rych po\u015brednio b\u0105d\u017a bezpo\u015brednio s\u0105 uwzgl\u0119dniane wszystkie czynniki maj\u0105ce istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom 3 - metody oparte na czynnikach maj\u0105cych istotny wp\u0142yw na wykazywan\u0105 warto\u015b\u0107 godziw\u0105, kt\u00f3re nie s\u0105 oparte na mo\u017cliwych do zaobserwowania danych rynkowych.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Poziom hierarchii warto\u015bci godziwej, do kt\u00f3rego nast\u0119puje klasyfikacja wyceny warto\u015bci godziwej, ustala si\u0119 na podstawie danych wej\u015bciowych najni\u017cszego poziomu, kt\u00f3re s\u0105 istotne dla ca\u0142o\u015bci pomiaru warto\u015bci godziwej. W tym celu istotno\u015b\u0107 danych wej\u015bciowych do wyceny ocenia si\u0119 poprzez odniesienie do ca\u0142o\u015bci wyceny warto\u015bci godziwej. Je\u017celi przy wycenie warto\u015bci godziwej wykorzystuje si\u0119 obserwowalne dane wej\u015bciowe, kt\u00f3re wymagaj\u0105 istotnych korekt na podstawie danych nieobserwowalnych, wycena taka ma charakter wyceny zaliczanej do Poziomu 3. Ocena tego, czy okre\u015blone dane wej\u015bciowe przyj\u0119te do wyceny maj\u0105 istotne znaczenie dla ca\u0142o\u015bci wyceny warto\u015bci godziwej wymaga os\u0105du uwzgl\u0119dniaj\u0105cego czynniki specyficzne dla danego sk\u0142adnika aktyw\u00f3w lub zobowi\u0105za\u0144.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W okresie zako\u0144czonym 31.12.2022 r. nie mia\u0142y miejsce przesuni\u0119cia mi\u0119dzy poziomami 1 i 2 hierarchii warto\u015bci godziwej, ani te\u017c \u017caden z instrument\u00f3w nie zosta\u0142 przesuni\u0119ty z/ do poziomu 3 hierarchii warto\u015bci godziwej.</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001116\"><span class=\"pt-000033\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-001830\"><td class=\"pt-001831\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Aktywa finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001832\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001833\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001834\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\"> Akcje/ Udzia\u0142y w sp\u00f3\u0142kach nie notowanych na gie\u0142dzie</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 3</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pozosta\u0142e aktywa finansowe - Kontrakty Forward/IRS wg wyceny godziwej bank\u00f3w</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 539</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 237</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">2 541</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 239</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001826\"></td><td class=\"pt-001827\"></td><td class=\"pt-001828\"></td><td class=\"pt-001829\"></td></tr><tr class=\"pt-000214\"><td class=\"pt-001838\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zobowi\u0105zania finansowe wyceniane w warto\u015bci godziwej przez wynik finansowy </span></p></td><td class=\"pt-001839\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">poziom hierarchii warto\u015bci godziwej</span></p></td><td class=\"pt-001840\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-001841\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001835\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Pochodne instrumenty finansowe</span></p></td><td class=\"pt-001842\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">poziom 2</span></p></td><td class=\"pt-001843\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-000108\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001837\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Razem</span></p></td><td class=\"pt-001836\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-000768\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">0</span></p></td><td class=\"pt-000667\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">1 418</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000000\"><span class=\"pt-Domylnaczcionkaakapitu-000554\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__335251258_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__753843506_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__1075072391_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_1420117538_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfFairValueOfFinancialInstrumentsExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Af0b2a9d5a03e4f22967a028fcde0c410_826": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc164743765\"></span><span class=\"pt-000006\" id=\"_Toc164837927\"></span><span class=\"pt-000006\" id=\"_Toc182633307\"></span><span class=\"pt-000006\" id=\"_Toc313459829\"></span><span class=\"pt-000006\" id=\"_Toc351016206\"></span><span class=\"pt-000006\" id=\"_Toc380755718\"></span><span class=\"pt-000006\" id=\"_Toc444000973\"></span><span class=\"pt-000006\" id=\"_Toc506472339\"></span><span class=\"pt-000006\" id=\"_Toc507583357\"></span><span class=\"pt-000006\" id=\"_Toc3460792\"></span><span class=\"pt-000006\" id=\"_Toc132624028\"></span><a class=\"pt-000114\" id=\"XBRLBlock__479775138_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_787853851_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 41: ZARZ\u0104DZANIE KAPITA\u0141EM</span></h2><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">G\u0142\u00f3wnym celem zarz\u0105dzania kapita\u0142em Grupy jest utrzymanie dobrego ratingu kredytowego i\u00a0bezpiecznych wska\u017anik\u00f3w kapita\u0142owych, kt\u00f3re wspiera\u0142yby dzia\u0142alno\u015b\u0107 operacyjn\u0105 Grupy i\u00a0zwi\u0119ksza\u0142y warto\u015b\u0107 dla jej akcjonariuszy. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Sp\u00f3\u0142ki w Grupie zarz\u0105dzaj\u0105 struktur\u0105 kapita\u0142ow\u0105 i w wyniku zmian warunk\u00f3w ekonomicznych wprowadzaj\u0105 do niej zmiany. W roku zako\u0144czonym dnia 31 grudnia 2022 roku i 31 grudnia 2021 roku nie wprowadzono \u017cadnych zmian do cel\u00f3w, zasad i\u00a0proces\u00f3w obowi\u0105zuj\u0105cych w tym obszarze. </span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Grupa monitoruje stan kapita\u0142\u00f3w stosuj\u0105c wska\u017anik d\u017awigni, kt\u00f3ry jest liczony jako stosunek zad\u0142u\u017cenia netto do sumy kapita\u0142\u00f3w powi\u0119kszonych o zad\u0142u\u017cenie netto. Przyjmuje si\u0119, \u017ce wska\u017anik ten powinien mie\u015bci\u0107  si\u0119 w przedziale 20% - 40%. Do zad\u0142u\u017cenia netto Grupa wlicza oprocentowane kredyty i po\u017cyczki, zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug i inne zobowi\u0105zania finansowe, pomniejszone o \u015brodki pieni\u0119\u017cne i ekwiwalenty \u015brodk\u00f3w pieni\u0119\u017cnych. Kapita\u0142 obejmuje zamienne akcje uprzywilejowane, kapita\u0142 w\u0142asny nale\u017cny akcjonariuszom jednostki dominuj\u0105cej pomniejszony o\u00a0kapita\u0142y rezerwowe z\u00a0tytu\u0142u niezrealizowanych zysk\u00f3w netto.</span></p><p class=\"pt-000Normal-000699\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-000Normal-001844\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001845\"></td><td class=\"pt-001383\"></td><td class=\"pt-001383\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001846\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wyszczeg\u00f3lnienie</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2022</span></p></td><td class=\"pt-000542\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31.12.2021</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Oprocentowane kredyty i po\u017cyczki</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 948</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">22 379</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u dostaw i us\u0142ug oraz pozosta\u0142e zobowi\u0105zania</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">96 604</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">94 803</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania finansowe  /instrumenty pochodne/</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">0</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 418</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Zobowi\u0105zania z tytu\u0142u leasingu</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">975</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">1 482</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Minus \u015brodki pieni\u0119\u017cne i ich ekwiwalenty</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">9 702</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">33 748</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Zad\u0142u\u017cenie netto</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">167 825</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">86 334</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001849\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001850\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000046\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">\u00a0</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">Kapita\u0142 w\u0142asny</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">376 940</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">336 340</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 razem</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">376 940</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">336 340</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Kapita\u0142 i zad\u0142u\u017cenie netto</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">544 765</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">422 674</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001847\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wska\u017anik d\u017awigni</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">31%</span></p></td><td class=\"pt-001848\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">20%</span></p></td></tr></table></div><p class=\"pt-000Normal-001844\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001844\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-000Normal-001851\"><span class=\"pt-000683\">\u00a0</span></p><p class=\"pt-000Normal-001757\"><span class=\"pt-Domylnaczcionkaakapitu-000236\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__479775138_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_787853851_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfObjectivesPoliciesAndProcessesForManagingCapitalExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "A71cea48210b343838f2f4ae9c836781e_1204813681": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc507583363\"></span><span class=\"pt-000006\" id=\"_Toc3460798\"></span><span class=\"pt-000006\" id=\"_Toc132624033\"></span><a class=\"pt-000114\" id=\"XBRLBlock__176720712_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock__327630081_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 46: ZDARZENIA PO DACIE BILANSU</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po sporz\u0105dzeniu skonsolidowanego sprawozdania finansowego Grupy Kapita\u0142owej na 31.12.2022 roku nie wyst\u0105pi\u0142y zdarzenia, kt\u00f3re </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">mia\u0142yby istotny wp\u0142yw na </span><span class=\"pt-Domylnaczcionkaakapitu-000028\">sporz\u0105dzone skonsolidowane sprawozdanie finansowe Grupy Kapita\u0142owej za 2022 rok i uj\u0119te w nim szacunki  oraz wyniki finansowe Grupy w perspektywie kolejnych okres\u00f3w sprawozdawczych.  </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc132624034\"></span><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 47: POZOSTA\u0141E ZDARZENIA O ISTOTNYM CHRAKTERZE DLA DZIA\u0141ALNOSCI GRUPY KAPITA\u0141OWEJ</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000575\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Istotnymi zdarzeniami kt\u00f3re mia\u0142y miejsce w  ci\u0105gu 2022 roku i by\u0142y czynnikami niepewno\u015bci oraz ryzyka dla prowadzonej przez Grup\u0119 dzia\u0142alno\u015bci gospodarczej, kt\u00f3re zosta\u0142y wzi\u0119te pod uwag\u0119 przez kierownictwo jednostek wchodz\u0105cych w sk\u0142ad Grupy by\u0142y przede wszystkim:</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">kontynuacja konfliktu zbrojnego pomi\u0119dzy Rosj\u0105 i Ukrain\u0105 oraz polityka utrzymywania sankcji finansowych i\u00a0gospodarczych na poziomie Unii Europejskiej i Stan\u00f3w Zjednoczonych Ameryki w odniesieniu do Rosji i\u00a0cz\u0119\u015bciowo Bia\u0142orusi,</span></p><p class=\"pt-000424\"><span class=\"pt-000405\">\uf0a7</span><span class=\"pt-Domylnaczcionkaakapitu-000028\">skutki utrzymywania si\u0119 stanu zagro\u017cenia epidemicznego COVID-19.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Po wybuchu konfliktu zbrojnego, Grupa ma ograniczone mo\u017cliwo\u015bci (lub ich brak) w zakresie logistyki dostaw wyrob\u00f3w na terytorium Ukrainy, kt\u00f3re znajduje si\u0119 w obszarze bezpo\u015brednich dzia\u0142a\u0144 militarnych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W dalszym ci\u0105gu przed\u0142u\u017cane i rozszerzane s\u0105 daleko id\u0105ce sankcje gospodarcze i finansowe nak\u0142adane przez Uni\u0119 Europejsk\u0105 i Stany Zjednoczone Ameryki na Rosj\u0119 i cz\u0119\u015bciowo na Bia\u0142oru\u015b (kt\u00f3ra wspiera Rosj\u0119 w dzia\u0142aniach przeciwko Ukrainie) oraz na wszystkie niekontrolowane przez pa\u0144stwo ukrai\u0144skie obszary w obwodach: donieckim, cherso\u0144skim, \u0142uga\u0144skim i zaporoskim, obejmuj\u0105ce mi\u0119dzy innymi zakaz eksportu do Rosji szerokiego zakresu towar\u00f3w, technologii i\u00a0us\u0142ug (restrykcje dotycz\u0105 m.in. sektor\u00f3w naftowego, lotniczego, kosmicznego, zbrojeniowego). Ich celem jest ograniczenie zdolno\u015bci Rosji do prowadzenia dzia\u0142a\u0144 wojennych poprzez os\u0142abienie bazy ekonomicznej i pozbawienie dost\u0119pu do krytycznych technologii. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Ograniczony zosta\u0142 r\u00f3wnie\u017c dost\u0119p do rynk\u00f3w kapita\u0142owych (zakup d\u0142ugu lub akcji) i finansowych UE dla rosyjskich podmiot\u00f3w gospodarczych. Dotyczy to g\u0142\u00f3wnie sp\u00f3\u0142ek sektor\u00f3w zbrojeniowego i lotniczego oraz bank\u00f3w. Podj\u0119te zosta\u0142y r\u00f3wnie\u017c dzia\u0142ania maj\u0105ce przeciwdzia\u0142a\u0107 przenikaniu do Unii Europejskiej kapita\u0142u rosyjskiego za po\u015brednictwem raj\u00f3w podatkowych. </span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">W \u015bwietle powy\u017cszych czynnik\u00f3w si\u0142a potencjalnego negatywnego wp\u0142ywu trwaj\u0105cej wojny i powi\u0105zanego z ni\u0105 kryzysu na sytuacj\u0119 ekonomiczno\u2013finansow\u0105 Grupy w przysz\u0142ych okresach jest nadal trudna do okre\u015blenia, jednak maksymalny poziom ryzyka wynika z udzia\u0142u sprzeda\u017cy na te rynki w sprzeda\u017cy og\u00f3\u0142em.  Nale\u017cy podkre\u015bli\u0107, \u017ce w I kwartale 2022 roku podj\u0119ta zosta\u0142a przez Grup\u0119 decyzja o zawieszeniu wsp\u00f3\u0142pracy gospodarczej z wi\u0119kszo\u015bci\u0105 kontrahent\u00f3w na rynkach rosyjskim i bia\u0142oruskim i obj\u0119ciu odpisami aktualizuj\u0105cymi warto\u015bci zapas\u00f3w i nale\u017cno\u015bci zwi\u0105zanych z\u00a0transakcjami z tymi kontrahentami. Powi\u0105zany z tym spadek udzia\u0142u przychod\u00f3w ze sprzeda\u017cy wyrob\u00f3w Grupy realizowanej na rynki wschodnie (kontrahenci z Rosji, Bia\u0142orusi i Ukrainy) oraz dokonywane w ci\u0105gu roku odpisy aktualizuj\u0105ce warto\u015b\u0107 zapas\u00f3w i nale\u017cno\u015bci wp\u0142ywa\u0142y negatywnie na skonsolidowane wyniki finansowe Grupy w 2022 roku. Taka sytuacja, dotycz\u0105ca bezpo\u015brednio relacji Grupy z kontrahentami na rynku rosyjskim, bia\u0142oruskim i ukrai\u0144skim nie powinna mie\u0107 w kolejnych okresach istotnego wp\u0142ywu na skonsolidowane wyniki finansowe Grupy. Jednak przed\u0142u\u017canie si\u0119 konfliktu mo\u017ce prowadzi\u0107 do dalszych trudnych do przewidzenia konsekwencji globalnych, kt\u00f3re b\u0119d\u0105 oddzia\u0142ywa\u0107 na inne obs\u0142ugiwane przez Grup\u0119 rynki geograficzne.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000033\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Warto podkre\u015bli\u0107, \u017ce dzia\u0142alno\u015b\u0107 Grupy jest silnie zdywersyfikowana pod wzgl\u0119dem bran\u017cowym, geograficznym, produktowym i in\u017cynieringowym, co umo\u017cliwi\u0142o w latach 2021 \u2013 2022 zminimalizowanie negatywnego wp\u0142ywu pandemii oraz wojny na Ukrainie na skonsolidowane wyniki finansowe.  Mo\u017cliwe by\u0142o nie tylko znaczne zneutralizowanie negatywnego wp\u0142ywu wymienionych wy\u017cej czynnik\u00f3w, ale r\u00f3wnie\u017c zrekompensowanie utraconych przychod\u00f3w wzrostem sprzeda\u017cy na innych obs\u0142ugiwanych rynkach geograficznych.</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><p class=\"pt-Normalny-000014\"><span class=\"pt-Domylnaczcionkaakapitu-000028\">Bardziej precyzyjna ocena dalszych skutk\u00f3w wojny na Ukrainie jak r\u00f3wnie\u017c utrzymuj\u0105cego si\u0119 stanu zagro\u017cenia epidemicznego z okre\u015bleniem skali ich faktycznego wp\u0142ywu na dzia\u0142alno\u015b\u0107 Grupy jest na dzie\u0144 dzisiejszy trudna do dok\u0142adniejszego oszacowania. Nie mo\u017cna tym samym wykluczy\u0107 ryzyka wyst\u0105pienia okoliczno\u015bci istotnie wp\u0142ywaj\u0105cych na sytuacj\u0119 finansow\u0105 i  gospodarcz\u0105 Grupy w bie\u017c\u0105cym i przysz\u0142ym okresie sprawozdawczym</span><span class=\"pt-Domylnaczcionkaakapitu-000554\">.</span><a class=\"pt-000114\" id=\"XBRLBlock__176720712_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock__327630081_end\"></a></p>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfEventsAfterReportingPeriodExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  },
  "Ad11d30716e924ca2aed590bddf705778_848": {
   "value": "<h2 class=\"pt-Nagwek2\"><span class=\"pt-000006\" id=\"_Toc380755727\"></span><span class=\"pt-000006\" id=\"_Toc444000982\"></span><span class=\"pt-000006\" id=\"_Toc506472350\"></span><span class=\"pt-000006\" id=\"_Toc507583365\"></span><span class=\"pt-000006\" id=\"_Toc3460800\"></span><span class=\"pt-000006\" id=\"_Toc132624036\"></span><a class=\"pt-000114\" id=\"XBRLBlock__1262245786_start\"></a><a class=\"pt-000114\" id=\"XBRLBlock_693415255_start\"></a><span class=\"pt-Domylnaczcionkaakapitu-000501\">Nota 49: INFORMACJE O TRANSAKCJACH Z PODMIOTEM DOKONUJ\u0104CYM BADANIA SKONSOLIDOWANEGO</span></h2><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><div class=\"pt-000038\"><table class=\"pt-000164\"><tr class=\"pt-000040\"><td class=\"pt-001886\"></td><td class=\"pt-001887\"></td><td class=\"pt-001888\"></td></tr><tr class=\"pt-000044\"><td class=\"pt-001889\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">Wynagrodzenie wyp\u0142acone lub nale\u017cne za rok obrotowy</span></p></td><td class=\"pt-001890\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2022 - 31.12.2022</span></p></td><td class=\"pt-001891\"><p class=\"pt-Normalny-000057\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">01.01.2021- 31.12.2021</span></p></td></tr><tr class=\"pt-000214\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- za badanie rocznego sprawozdania finansowego i skonsolidowanego sprawozdania finansowego</span></p></td><td class=\"pt-001893\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">97,5 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001894\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">79 tys. z\u0142 +VAT</span></p></td></tr><tr class=\"pt-001524\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">- za inne us\u0142ugi po\u015bwiadczaj\u0105ce, w tym przegl\u0105d sprawozdania finansowego i skonsolidowanego sprawozdania finansowego</span></p></td><td class=\"pt-001893\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">32,5 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001894\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">30 tys. z\u0142 +VAT</span></p></td></tr><tr class=\"pt-000249\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">-  za pozosta\u0142e us\u0142ugi po\u015bwiadczaj\u0105ce zastrze\u017cone dla bieg\u0142ego rewidenta</span></p></td><td class=\"pt-001893\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">2 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001894\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000047\">7 tys. z\u0142 +VAT</span></p></td></tr><tr class=\"pt-000044\"><td class=\"pt-001892\"><p class=\"pt-Normalny-000049\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">RAZEM</span></p></td><td class=\"pt-001895\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">132 tys. z\u0142 +VAT</span></p></td><td class=\"pt-001896\"><p class=\"pt-Normalny-000073\"><span class=\"pt-Domylnaczcionkaakapitu-000058\">116 tys. z\u0142 +VAT</span></p></td></tr></table></div><p class=\"pt-Normalny-000014\"><span class=\"pt-000037\">\u00a0</span></p><h2 class=\"pt-Nagwek2\"><span class=\"pt-Domylnaczcionkaakapitu-000599\">\u00a0</span><a class=\"pt-000114\" id=\"XBRLBlock__1262245786_end\"></a><a class=\"pt-000114\" id=\"XBRLBlock_693415255_end\"></a></h2>",
   "dimensions": {
    "concept": "ifrs-full:DisclosureOfAuditorsRemunerationExplanatory",
    "language": "pl",
    "entity": "scheme:259400RAB30GC3EU1Y11",
    "period": "2022-01-01T00:00:00/2023-01-01T00:00:00"
   }
  }
 }
}